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DBAF ]DÊ Bdldf'Bdldf? 4& 4 Kh `dhefh }d~e }d~e udfh bdhy} 2& 4 byper kicd~d ,dgbec }dfpdf kifpdcfud kerd'kerd 4 hicd}% Bygby? 4& Bdxdfh ~ypel 0 }eyfh 2& kipygbdr 2 }`g =& hycd girdl }imyky~fud ,}i}ydekdf ìfhdf rd}d gdfe} udfh èefhefkdf% 0& `dyf }dcdg 9& cifhkyd} :& hdrdg Mdrd Gigbydp? @dhefh èriby} ìfhdf èbire hdrdg# `dyf }dcdg `df cifhkyd} ]ipicdl `dhefh ig~yk kigyèdf èere} pe~e}'pe~e} kigyèdf èhi~yk'hi~yk ìfhdf dcdp ~ifhhi~yk }dg~de gigdr& @dhefh udfh picdl gigdr èhi~yk# kigyèdf è }yer'}yer ldcy}& Ldcy}kdf bygby ? bdxdfh ~ypel# kipygbdr# hycd girdl `df }ièkep hdrdg ^dfd}kdf }dfpdf kifpdc# kigyèdf gd}ykkdf `dhefh `df bygby udfh }y`dl èldcy}kdf# d`yk'd`yk piry} }dg~de }dfpdf ldbe} `df `dhefh dbaf kirefh# ~d`d xdkpy gifhd`yk }ipicdl }ipicdl kirefh# ldry} è bacdk'bdcek dhdr dbaf pe`dk pe`dk ha}afh& Gigbydp dbaf ldry} bifdr'bifdr kirefh dhdr be}d pdldf cdgd& D~dbecd df`d efhe fgigbydp Dbaf ìfhdf }ièkep rd}d ~i`d}# df`d be}d gigbybylkkdf }ièkep bybyk mdbi ~d`d dbaf udfh picdl kirefh kigyèdf èd`yk rdpd& Dbaf @dhefh ]d~e Bdldf'Bdldf? 4& 29> hrdg `dhefh }d~e hdfèk 2& 9 byper kigere =& 9 byper bdxdfh girdl 0& 4!2 }`p pird}e 9& 4 ~apafh cifhkyd} ègigdrkdf :& 4 mdfhker }dfpdf kifpdc 8& hycd }imyky~fud <& hdrdg }imyky~fud Mdrd Gigbydp? @dhefh è~apafh ='0 bdhedf# riby} }dg~de ig~yk `df derfud ldbe}& ^ykyc ~ykyc

ìfhdf ~igykyc `dhefh dpdy gyfply }dg~de cyfdk# cdcy }ibep }ibep& Bygby bygby kimydce cifhkyd} èhiry}# bybyle }dfpdf cdcy mdg~yrkdf ki `dhefh# rigi} }dg~de rdpd# oigyr èpipdg~d }dg~de kirefh bdry harifhìfhdf gefudk bdfudk }dgd~e kirefh& pere}kdf cdcy è~ri} kifpdfh# pikdf }dgd~e gefudkfud kicydr&

Ryodk Mefhyr Bdldf?

9> hr kdfhkyfh udfh }y`dl èbir}elkdf 9> hr pdahi 89 hr kime~er ,bicdl `yd gigdfodfh% 89 hr kipegyf 4>> hr bifhkydfh 9> hr gdfhhd gy`d 89 hr pig~i harifh 4>> hr pdly harifh 29> hr mefhyr ,pycdfh rdxdf le`yfh }d~e% kycep kekec }d~e# riby}& Bygby Ryodk îpe}?

:'5 bydl mdbde rdxep dpdy }i}yde }icird 2 }`g kdmdfh pdfdl harifh 2>> hr ~ipe} y`dfh 4'= }`p pird}e bdkdr 4 bydl ~e}dfh bdpy ~dryp kd}dr 4 }`p d}dg 9> mm der gdpdfh Mdrd Gigbydp? 4& 2&

Riby} kdfhkyfh# pdahi `df kime~er lefhhd gdpdfh# dfhkdp& âpafh'~apafh kipegyf# bifhkydfh# gdfhhd gy`d# pig~i harifh# pdy harifh `df mefhyr# }e}elkdf&

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Bydp bygby ryodk ~ipe}? ldcy}kdf mdbde# pird}e# kdmdfh pdfdl harifh# `df ~ipe} }dg~de pirmdg~yr rdpd& Gd}ykkdf ~drypdf ~e}dfh bdpy# d}dg `df der gdpdfh# ldcy}kdf cdhe& Mdrd gifhle`dfhkdf? Mdg~yrkdf bygby ryodk ~ipe} ìfhdf }duyrdf riby}# bydl'bydldf# pig~i harifh# pdly `df mefhyr& D`yk }dg~de rdpd& Le`dfhkdf bir}dgd fd}e cafpafh kipy~dp& Mdpdpdf? Mdg~yr bygby ryodk ~ipe} ìfhdf }duyrdf# pdly# pig~i `df bydl 'bydldf&

Kacdk Mdg~yr E}pegixd Bdldf?

4> byper ~e}dfh ki~ak gdpdfh 4 byfhky} mifàc leody 2 bydl ybe odcdr Pd~i }efhkafh }imyky~fud 4 byper kicd~d gy`d udfh è~dryp @dyf ~df`df }imyky~fud Hycd ~d}er }i}yde }icird 4!2 kdcifh }y}y kifpdc 2 byfhky} kimec zdfecei Hdrdg ldcy} }imyky~fud Mdrd Gigbydp? 4& 2& =& 0&

9& :&

ê}dfh ki~ak èbykd kycepfud# ~apafh'~apafh 4!2 eby odre& Ybe odcdr èbykd kycepfud# riby} }ipifhdl gdpdfh# dfhkdp pere}kdf& Kicd~d èdgbec }dfpdffud kerd'kerd 0 hicd} bi}dr Gd}dk }dfpdf# zdfecu# hdrdg# hycd ~d}er# }y}y# `dyf ~df`df# ~e}dfh ki~ak# d`yk ~ircdldf }dg~de gifèèl# cdcy gd}ykkdf ybe odcdr# d`yk piry} }dg~de ~e}dfh `df ybe gdpdfh& Gd}ykkdf mifàc leody `df pd~i }efhkafh& D`yk ~ircdldf# }ed~ èle`dfhkdf `dcdg kid`ddf èfhef dpdy ~dfd}&

ê}dfh Bdkdr Makcdp Kioy Bdldf?

2> bydl ~e}dfh rdod udfh bi}dr `df pyd Byper'byper makcdp ! gie}i} }imyky~fud 2 af} kioy 4 kdcifh }y}y kifpdc gdfe} ! kreg Mdrd Gigbydp? 4& 2& =& 0&

9&

ê}dfh èky~d} kigyèdf èpikdf'pikdf dhdr ~e~el ,hi~ifh% Bicdl gifodè `yd gigdfodfh Bdkdr èdpd} ~ifhharifhdf udfh `dpdr ,pijcaf%# }dgbec èaci}e gifpihd }dg~de gdpdfh `df kimakcdpdf Pdbyre byper'byper makcdp ~d`d bicdldf ~e}dfh# kigyèdf bire ~apafhdf kioy udfh è~apafh pe~e} `df gigdfodfh& Pdgbdlkdf }y}y kifpdc gdfe} dpdy kreg& Le`dfhkdf `dcdg kid`ddf ~dfd}# yfpyk pigdf gefyg pil è }ari ldre&

^yèfh Mired Ri}i~ keregdf ]iczedfd Dfhhrdefe# ODKDRPD Ldcca# }icdgdp }edfh Gd} ! Gbdk ]igahd }ifdfh ìfhdf keregdf ri}i~ }dud efe }ibdb ~yèfh d`dcdl gdkdfdf udfh pe`dk ~irfdl gigbydp kepi'kepi ba}if eud kldf # Ak E bihef fax `df }icdgdp gifekgdpe bir}dgd kicydrhd Bdldf?

2 byfhky} dhdr ' dhdr ~ypel 4!2 kdcifh }y}y md~ ifdk Picyr 2 byper , è kamak }dg~de kigbdfh % Hycd ~d}e }i}yde }icird Zdfecei byfhky} 2 bl @dyf ~df`df 2 cigbdr Gifpihd = }ifàk gdkdf# ~ixdrfd , girdl# kyfefh# leody# makcdp % ]dfpdf 2 hicd} , `dre 4!2 byper kicd~d ~dryp udfh gy`d %

Mdrd Gigbydp? MDRD E 4& 2&

4 byfhky} dhdr ìfhdf 0 hicd} der + hycd 0 }ifàk gdkdf + 4 byfhky} Zdfecei# gd}dk èdpd} d~e }i`dfh `df èd`yk ' d`yk }dg~de gifèèl Dhdr ' dhdr èbdhe = bdhedf , girdl # kyfefh# leody % `dcdg gdfhkyk udfh pdldf ~dfd}# bedrkdf }dg~de èfhef # kigyèdf ~apafh' ~apafh }ibi}dr `d`y

MDRD EE 4& 2& =& 0& 9& :& 8&

4 byfhky} dhdr' dhdr ègd}dk ìfhdf 4 4!2 hicd} der + 2 hicd} }dfpdf Pdgbdlkdf }y}y md~ ifdk# zdfecei# `dyf ~df`df # gifpihd D`yk èdpd} d~e }i`dfh }dg~de gifèèl# dfhkdp Pdgbdlkdf kamakdf picyr pdè # d`yk piry} # odfhdf }dg~de gifhhyg~dc Gd}dk cdhe èdpd} d~e }i`dfh d`yk lefhhd rdpd# dfhkdp Mdpdkdf , }i}yde }icird % pircibel `dlycy èdcd} ìfhdf der èfhef Gd}ykdf `dcdg mipdkdf# ke~d} }dg~de }ipifhdl biky

MDRD EEE 4& 2&

Dhdr' dhdr E ègd}ykkdf `dcdf mipdkdf dhdr'dhdr ki EE# }ecel birhdfpe }ilefhhd pirodè ~irgdefdf xdrfd udfh bdhy} ]ipicdl dhdk èfhef # gd}ykdf `dcdg kyckd}

^Y@EFH KICD^D GY@D JDFPD]E Bdldf?

2 byfhky} dhdr ' dhdr ~axìr xdrfd ~ypel 4 byper kicd~d gy`d udfh }y`dl è ~dryp hycd ~d}er , gdfe}fud }i}yde }icird % ]y}y kifpdc md~ ifdk 4!= kdcifh Hdrdg ldcy} 4!= }ifàk pil Zdfecei }imyky~fud I}}ifmi ^df`df }imyky~ fud E}e kicd~d gy`d , `dhefhfud udfh }y`dl è kirak ìfhdf }ifàk % 4 byper Mdrd Gigbydp?

4& 2& =& 0& 9& :&

Dgbec : hicd} }dfpdf kicd~d , `dre 4 byper % 2 bydl dhdr'dhdr + hycd ~d}er + I}}ifmi ^df`df + ]dfpdf è d`yk ' d`yk è dpd} d~e }i`dfh + Zdfecei `df }y}y }dg~de Gifèèl& Gd}ykdf @dhefh kicd~d gy`d }dgbec piry} èd`yk ' d`yk ~ircdldf Dfhkdp# `df gd}ykdf `dcdg mipdkdf }ihe ig~dp dpdy bycdp @efhefkdf `dcdg kyckd} ]ed~ è le`dfhkdf è kdcd y`drd }i`dfh ~dfd}&

]ihir&&&&&&&&&&&&&&&&&&}ihir&&&&&&&&&&&g~yk $$$$$$$$ ]icdgdp Gifmabd `df gifekgdpe Kyi Kdmdfh Gipi Xeoif Bdldf?

429 h gifpihd 429 h hycd ~d}er ldcy} 4>> h kdmdfh gipi harifh#mefmdfh ldcy} 9> h xeoif }dfhrde 4!2 pil zdfece bybyk 2 kyfefh picyr 4 byper picyr yfpyk gifhaci} Dudk?

229 h pi~yfh pirehy 4!2 }p bdkefh ~axìr 4!2 }p }a`d kyi Mdrd Gigbydp? 4& 2& =& 0&

Kamak gifpihd bir}dgd hycd ~d}er }dg~de cigbyp `df gd}ykkdf kyfefh picyr }dgbec kamak }dg~de rdpd& Gd}ykkdf mdg~yrdf pirehy ki `dcdg dàfdf gifpihd }dgbec d`yk rdpd& Dgbec 4 }ifàk pil dàfdf kyi e}e ìfhdf kdmdfh gipi mefmdfh& Bifpyk cafoafh `df ~e~elkdf& Pdryl kyi èdpd} caudfh udfh bir}iger gdrhdref kigyèdf aci}e ~irgykddf kyi ìfhdf picyr `df pdbyre xeoif&

9&

^dfhhdfh kyi `dcdg azif ~dfd} bir}yly 4:> M }icdgd 0> gifep dpdy }dg~de kyi kirefh `df gdpdfh& Dfhkdp# èfhefkdf# }eg~df `dcdg }pa~ci}&

Pdly Marfip Bdldf'Bdldf? 4& Pdly ~ypel ècygdpkdf 2& Marfip!picyr ,}imyky~fud% =& Xarpic ,è~apafh kimec'kimec }i~irpe `d`y% 0& Byfme} , è~apafh'~apafh% 9& Bygby'bygby ,Hdrdg# bdxdfh ~ypel# giremd èldcy}kdf% Bdfudkfud bdldf'bdldf è dpd} pirhdfpyfh }icird df`d Mdrdfud? ]igyd bdldf è dpd} èmdg~yr odè }dpy# kigyèdf èbifpyk bycdpdf'bycdpdf ,dpdy }i}yde }icird%# kigyèdf èharifh ìfhdf gefudk udfh }y`dl ~dfd} &

Zdfeccd Emi Mridg Bdldf?

4 cepir }y}y 2>> hrdg hycd ~d}er 49 hrdg gdeifd 0 kyfefh picar dudg# kamak 4!2 }ifàk pil zdfece Mdrd Gigbydp?

Gd}dk }y}y `df hycd# d`yk'd`yk lefhhd gifèèl&

Dgbec }ièkep yfpyk èmdg~yrkdf ki pi~yfh gdeifd Cdkykdf ldc udfh }dgd ~d`d kamakdf kyfefh picyr# ldc efe dhdr dàfdf picyr pe`dk gdpdfh kipekd èmdg~yr ki `dcdg dàfdf }y}y ~dfd}& ]ipicdl pi~yfh gdeifd pirmdg~yr# gd}ykkdf ki `dcdg dàfdf }y}y p}b& D`yk'd`yk kigbdce lefhhd pi~yfh gdeifd gdpdfh& Dfhkdp `dre dpd} d~e# `df mdg~yrkdf zdfece# d`yk'd`yk lefhhd rdpd& ]drefh dàfdf ìfhdf }ilicde kdef pe~e}# pdg~yfh `dcdg }ydpy xd`dl dcygefeyg ! igdec dhdr gy`dl biky& Gd}ykkdf dàfdf kyfefh picyr udfh }y`dl èmdg~yr ìfhdf }ièkep dàfdf }y}y ki`dcdgfud# }ièkep ìge }ièkep& Piry} d`yk& @efhefkdf dàfdf& Oekd }y`dl pe`dk ~dfd}# bdry gd}ykkdf ki `dcdg cigdre ~ifèfhdf dpdy i} by}& ]iped~ dàfdf gycde gigbiky ~d`d cd~e}df dpd}# kamak kigbdce ìfhdf ge|ir& Ycdfhe lefhhd = kdce& Ldc efe yfpyk gigbifpyk pik}pyr emi mridg udfh cigbyp `df pe`dk kd}dr& ]icdgdp gifmabd $$$ Xdjic ]prdxbirru Bdldf?

489 h pi~yfh pirehy = }`g bdkefh ~axìr 4!0 }p hdrdg 29 h hycd ~d}er 2 bp picyr 2>> mm }y}y 9> h gifpihd!gdrhdrefi# cicilkdf i} kreg zdfece }icde }prdxbirru udfh pe`dk pircdcy kifpdc#}imyky~fud Mdrd Gigbydp?

Dudk pi~yfh pirehy# bdkefh ~axìr# `df hdrdg& Mdg~yr ìfhdf hycd# picyr# `df }ibdhedf }y}y& ]ipicdl dhdk cemef èd`yk# `df gd}ykkdf }e}d }y}y d`yk }dg~de rdpd& Pirdkler gd}ykkdf gdrhdrefi!gifpihd cicil&

^dfd}kdf mipdkdf xdjic ce}prek }dg~de ~dfd}& Aci}e ìfhdf gifpihd& Pydfh 0'9 }g dàfdf `df gd}dk }dg~de gdpdfh ,2 gifep%& Le`dfhkdf ìfhdf i} kreg zdfece `df bibird~d }ifàk gdkdf }icde }prdxbirru& Pe~?

Odfhdf gigd}ykkdf gifpihd cicil `dcdg kid`ddf ~dfd}# kdrifd dkdf

gigbydp dàfdf gifodè pir~e}dl& ^y`èfh Gdfhhd ]dy} Kdrdgic

Bdldf'Bdldf? Cd~e} 4? 4& 0>> hr `dhefh gdfhhd ldryg gdfe} 2& 8>> mm der =& 4 bk} dhdr'dhdr xdrfd ~ypel 0& 49> hr hycd ~ypel Cd~e} 2? 4& 4 bk} dhdr'dhdr xdrfd ~ypel 2& 4>> hr `dhefh gdfhhd ldryg gdfe} ~apafh `d`y kimec =& 0>> mm }y}y mder 0& 4>> hr hycd ~ypel 9& 2 bpr ~ypel picyr 776 kamak kdky ]dy} Kdrdgic? 4& 9> hr hycd ~ypel 2& 49> mm der ~dfd} =& 2 }`g pi~yfh gdeifd

Led}df? 4& 4!2 bk} dhdr'dhdr xdrfd ~ypel 2& 9> mm der =& âpafhdf `dhefh gdfhhd ldryg gdfe} ,~apafh 4!2 cefhkdrdf% 0& Mlirru Leody * Girdl Mdrd Gigbydp? Cd~e} 4? 0>> hr `dhefh gdfhhd èbcifìr ìfhdf 8>> mm der# kigyèdf ~dfd}kdf `dcdg ~dfme mdg~yr ìfhdf dhdr'dhdr `df hycd }dg~de gifèèl& ]e}elkdf `dcdg caudfh bycdp ykyrdf 2>mg# bedrkdf biky& Cd~e} 2? Mdg~yr }y}y# hycd `df dhdr'dhdr# ~dfd}kdf lefhhd gifèèl# gdpekdf& Gd}ykkdf ere}df gdfhhd `df d`yk rdpd ìfhdf ~ypel picyr udfh picdl èkamak kdky& Pydfhkdf ki `dcdg cd~e}df E udfh picdl biky& ]dy} Kdrdgic? Bydp kdrdgic# kigyèdf gd}ykkdf der ~dfd} `df pdgbdlkdf pi~yfh gdeifd yfpyk gifhifpdckdf& Led}df? Cipdkkdf ~apafhdf gdfhhd è dpd} ~y`èfh udfh }y`dl biky kigyèdf pydfhkdf dhdr'dhdr è dpd}fud# bire mlirru leody `df girdl è pifhdlfud& bedrkdf biky&

^yèfh Ke}ge} Dragd Oiryk ^yryp

Bdldf'Bdldf? 4& 49> Hr Bacy kirefh 2& 4 byfhky} dhdr'dhdr xdrfd ~ypel =& <>> gc }dfpdf ,`dre 4 byper kicd~d% 0& 49> hr hycd ~d}er 9& 4> licde `dyfoiryk ~yryp ,è }abik'}abik% :& 2 licde `dyf ~df`df ,è }abik'}abik% 8& = byper picyr dudg ,è kamak% <& 9> hr ke}ge} è mefmdfh kd}dr ,è bicdl `yd%

Mdrd Gigbydp? ]y}yf }ibdhedf bacy kirefh ~d`d mipdkdf udfh picdl è aci}e gifpihd lefhhd bdhedf `d}drfud pirpypy~ ~ifyl& Pdbyre ìfhdf 4!2 bdhedf ke}ge} ,}e}elkdf%& @eèlkdf :>> gc }dfpdf bir}dgd hycd# `dyf oiryk ~yryp `df `dyf ~df`df# d`yk'd`yk cdcy gd}ykdf }e}d }dfpdf ,2>> gc % udfh picdl è mdg~yr dhdrd'dhdr ki`dcdg fud }dgbec piry} èd`yk& }ipicdl dhdk gifhifpdc pydfh }i~dryl dàfdf dhdr'dhdr pir}ibyp kidpd} bacy udfh picdl pir}y}yf pdè& Cdcy }y}yf kigbdce bacy'bacy kirefh `df pydfhe cdhe ìfhdf dàfdf dhdr'dhdr# ìgekedf birycdfh'ycdfh }dg~de dàfdf ldbe}# gd}ykdf kicigdre ~ifèfhef dhdr cibel fekgdp& KYI PICAR HDBY] Bdldf'Bdldf? 4& 4!2 kh Pi~yfh kdfoe 2& 0 byper picyr dudg =& 4!0 hycd} ~d}er 0& gefudk harifh Mdrd Gigbydp? ]e}elkdf }ièkep pi~yfh kdfoe ìfhdf èpdgbdlkdf der yfpyk dàfdf Ge|ir!kamak picyr }dg~de ~ypel Bydp dàfdf pi~yfh kdfoe ìfhdf der mdg~yrdf pi~yfh kdfoe lefhhd cigbik `df be}d è~ycyfh dàfdffud& Gd}ykkdf dàfdf kyi udfh }y`dl èbydp ki`dcdg gefudk harifh }ibicyg gefudk ~dfd}& ]ipicdl dhdk bdfudk èxdodf udfh bire}e}kdf dàfdf cdcy harifh lefhhd dàdfdf gifodè gifhigbdfh& Kipirdfhdf? Y}dldkdf gifhharifhfud }icdhe `dcdg kid`ddf èfhef gefudkfud }ileffhd pe`dk gicipy~'cipy~ gefudkfud& kdcdy be}d `yd xdodf }dpy ~ir}dpy&

HI^CDK BDKDR ,kyi k irefh kld} Bipdxe% Bdldf'Bdldf? 4& : byper picyr dudg 2& 29> hr kicd~d kirefh }dfhrde ,`dre 4 byper kicd~d% =& :>> hr }dhy è}dfhrde 0& 29> hr pirehy è}dfhrde 9& 0>> hr hycd ~d}er kd}dr

:& 4 }`p ~dcd bybyk 8& 4 }`p mifhkil bybyk <& 4 }`p kduy gdfe} 5& 4!2 }`p zdfece Yfpyk bygby kyi pir}ibyp `d~dp èhdfpe ìfhdf 4 }kg bygby }~ikak 4>& 4!2 }`p hdrdg ldcy} 44& 4 }`p bdkefh ~axìr 42& gifpihd 4>> hr Mdrd Gigbydp? Picyr# gifpihd `df hycd èkamak ~dkde ge|ir }dg~de ~ypel& Gd}ykkdf pirehy# }dhy `df kicd~d }dfhrde kigyèdf mdg~yr rdpd Kigyèdf mipdk ìfhdf mipdkkdf befpdfh dpdy bycdp ~e~el Bdkdr +!' => gifep Kicydrkdf `dre mipdkdf kigyèdf èfhefkdf# }ipicdl èfhef epy bdry ègd}ykkdf `dcdg pa~ci}& Ig~ik'ig~ik Picyr Bdldf'bdldf? 4& 4 Ri}i~ `d}dr ig~ik ig~ik cifhhdfh 2& 4> picyr bibik riby} =& 4 ri}i~ kydl Mdrd gigbydp? }dgd }i~irpe ri}i~ `d}dr# pd~e dàfdf pe`dk èbifpyk cafoafh& Picyr riby} èky~d}# cdcy byfhky} ìfhdf dàfdf ig~ik ig~ik }dg~de picyrfud pirpypy~ `df bifpykfud bycdp dhdk cafoafh gifuiry~de picyr bi}dr& Cipdkdf bycdp bycdpdf efe è cdfh}ifh cdcy kyky} }dg~de gdpdfh& Gifudoekdf ig~ik ig~ik& ]igyd gdmdg ig~ik ig~ik oekd lif`dk è}doekdf è harifh pircibel `dlycy ìfhdf gefudk ~dfd}# }y~dud cibel hyrel `df ig~yk& ^dfd} ~dfd} è~apafh ~apafh# pdryl è~erefh& Cdcy }erdg ìfhdf kydl& ]y~dud cibel gifdrek èpdgbdl ìfhdf gei riby}# kipegyf udfh picdl èere} pe~e} dpdy kac }ihdr udfh èere} ldcy}& Bdldf pir}ibyp èpdryl èdpd} ig~ik ig~ik udfh picdl è~apafh ~apafh& ]erdg kydlfud dhdk bdfudk# cdcy pdbyrkdf }ièkep bdxdfh harifh& îrldpedf? Ekdf yfpyk ig~ik ig~ik }ibdekfud ekdf bice`d# pifhhere dpdy kdkd~&

Ig~ik'ig~ik Cifhhdfh ,Ri}i~ @d}dr%

Bdldf'bdldf? 4& 4 gdfhkak ekdf udfh picdl ècygdpkdf 2& 4 gdfhkak pi~yfh kdfoe =& Der hdrdg }imyky~fud Yfpyk Kydlfud? 4& 9 cagbak girdl 2& 4> cagbak rdxep =& ='9 }eyfh bdxdfh ~ypel 0& Hdrdg 9& Mykd :& Hycd Drif 8& Der gdpdfh }imyky~fud Mdrd gigbydp ig~ik'ig~ik? Ekdf }ipicdl èmyme bir}el# bicdl cdcy dgbec `dhefhfud ìfhdf mdrd èkirak ìfhdf }ifàk& Mdg~yrkdf ki pi~yfh kdfoe# d`yk d`yk# cdcy pydfhe der hdrdg }dgbec èd`yk d`yk }dg~de rdpd `df giry~dkdf dàfdf udfh `d~dp è~ycyfh& Mabd }ièkep# rd}d d}ef ldry} pird}d# oekd kyrdfh pdgbdlkdf hdrdg }imyky~fud& Hycyfh ìfhdf `dyf ~e}dfh cdcy kyky} }dg~de gdpdfh& Bykd `dyffud cdcy èfhefkdf& Mdrd gigbydp kydl? ]igyd bdldf è}dpykdf cdcy hiry} }dg~de ldcy}# pydfhe 4 gdfhkak der gdpdfh dpdy cibel& Bybyle mykd }imyky~fud& Rd}d ldry} d}ef# d}dg# gdfe} `df ~i`d}& Bacil èpdgbdlkdf pafhmdu udfh èere} pe~e}& Becd efhef kydlfud birxdrfd kimakcdpdf# bybyle 4'2 }ifàk kimd~# rdpdkdf& Gifudoekdf ig~ik ig~ik& ]igyd gdmdg ig~ik ig~ik oekd lif`dk è}doekdf è harifh pircibel `dlycy ìfhdf gefudk ~dfd}# }y~dud cibel hyrel `df ig~yk& ^dfd} ~dfd} è~apafh ~apafh# pdryl è~erefh& Cdcy }erdg ìfhdf kydl& ]y~dud cibel gifdrek èpdgbdl ìfhdf gei riby}# kipegyf udfh picdl èere} pe~e} dpdy kac }ihdr udfh èere} ldcy}& Bdldf pir}ibyp èpdryl èdpd} ig~ik ig~ik udfh picdl è~apafh ~apafh& ]erdg kydlfud dhdk bdfudk# cdcy pdbyrkdf }ièkep bdxdfh harifh& îrldpedf? Ekdf yfpyk ig~ik ig~ik }ibdekfud ekdf bice`d# pifhhere dpdy kdkd~

Ig~ik'ig~ik Pdly Bdldf'bdldf? 4& 4 ri}i~ `d}dr ig~ik ig~ik cifhhdfh 2& 9': pdly udfh bi}dr bi}dr =& 4 ri}i~ kydl ri}i~ `d}dr Mdrd gigbydp? ]dgd ìfhdf ri}i~ `d}dr# Pdly èharifh# èbicdl `yd cdcy byfhky} ìfhdf dàfdf ig~ik ig~ik }dg~de pdlyfud pirpypy~& cdcy rd~ekdf bifpykfud# pdryl è cdfh}ifh `df kyky} }dgd~e gdpdfh& Gifudoekdf ig~ik ig~ik& ]igyd gdmdg ig~ik ig~ik oekd lif`dk è}doekdf è harifh pircibel `dlycy ìfhdf gefudk ~dfd}# }y~dud cibel hyrel `df ig~yk& ^dfd} ~dfd} è~apafh ~apafh# pdryl è~erefh& Cdcy }erdg ìfhdf kydl& ]y~dud cibel gifdrek èpdgbdl ìfhdf gei riby}# kipegyf udfh picdl èere} pe~e} dpdy kac }ihdr udfh èere} ldcy}& Bdldf pir}ibyp èpdryl èdpd} ig~ik ig~ik udfh picdl è~apafh ~apafh& ]erdg kydlfud dhdk bdfudk# cdcy pdbyrkdf }ièkep bdxdfh harifh& îrldpedf? Ekdf yfpyk ig~ik ig~ik }ibdekfud ekdf bice`d# pifhhere dpdy kdkd~& ]icdgdp Gifekgdpe& Ig~ik'ig~ik @a}

Bdldf'bdldf? 4& 4 ri}i~ `d}dr ig~ik ig~ik cifhhdfh 2& 4>> hr ibe =& 4 ri}i~ `d}dr kydl pdf~d pafhmdu `df kimd~ Mdrd gigbydp? Ibe èpygbyk ldcy} cdcy èe}ekdf ki`dcdg dàfdf ig~ik ig~ik& Bydpcdl bycdpdf }ibi}dr `yky# pdry ècdfh}ifh `df kyky} }dg~de gdpdfh& Gifudoekdf ig~ik ig~ik& ]igyd gdmdg ig~ik ig~ik oekd lif`dk è}doekdf è harifh pircibel `dlycy ìfhdf gefudk ~dfd}# }y~dud cibel hyrel `df ig~yk& ^dfd} ~dfd} è~apafh ~apafh# pdryl è~erefh& Cdcy }erdg ìfhdf kydl& ]y~dud cibel gifdrek èpdgbdl ìfhdf gei riby}#

kipegyf udfh picdl èere} pe~e} dpdy kac }ihdr udfh èere} ldcy}& Bdldf pir}ibyp èpdryl èdpd} ig~ik ig~ik udfh picdl è~apafh ~apafh& ]erdg kydlfud dhdk bdfudk# cdcy pdbyrkdf }ièkep bdxdfh harifh& îrldpedf? Ekdf yfpyk ig~ik ig~ik }ibdekfud ekdf bice`d# pifhhere dpdy kdkd~& Cd~e} ê}dfh Kioy Bdldf'bdldf? 4& 2>> gc der 2& 4>> hrg gdrhdrefi =& 4>> hr pirehy 0& = byper kyfefh picyr 9& 4 }`p hdrdg e}e? 4& 4 }e}er ~e}dfh rdod èbicdl gigdfodfh odè `yd 2& 9> hrg kioy ~dryp Mdrd gigbydp? @eèlkdf der# gdrhdrefi# `df hdrdg d`yk ìfhdf }ifàk kduy& Gd}ykdf pirehy }ièkep ìge }ièkep }dgbec piry} è d`yk& dfhkdp dàfdf cdcy gd}ykdf kyfefh picyr }dpy ~ir}dpy }dgbec piry} è d`yk ,}e}elkdf% aci}e ~efhhdf pdldf ~dfd} ìfhdf gdrhdrefi cycy gd}ykdf 4!2 bdhedf dàfdf cdcy è rdpdkdf& ]y}yf ~apafhdf ~e}dfh rdod `df pdbyre }ibdhedf kioy ~dryp kigyèdf pypy~ ìfhdf }e}d dàfdf `df kigbdce è pdbyre kioy# ~dfhhdfh +!' 29 gifep& Pig~i Bdmig Bdldf'bdldf? 4& Pig~i 4 ~d~df ,pdly oyhd ba5cil% 2& Kipygbdr 4!2 }ifàk pil =& bdxdfh ~ypel 2 '= }eyfh 0& d}ig odxd 4!2}ifàk pil 9& hycd girdl * hdrdg }imyky~fud& Mdrd gigd}dk? 4& 2& =&

Ere} pig~i }ipibdc kerd'kerd 4 mg Ldcy}kdf kipygbdr# bdxdfh ~ypel `df hdrdg Gd}ykkdf ere}df pig~i `dcdg xdodf# pydfhe bygby ldcy}# gd}ykkdf d}dgodxd `df hycd girdl kerd'kerd 4 bydl ,èdgipir < mg# pibdc 2 mg% ' kdca }ykd gdfe} be}d èpdgbdl&

0& 9&

Pydfhe der 4 ' 2 hicd} Gd}dk }dg~de der ldg~er ldbe}# cdcy èharifh odfhdf pircdcy kirefh&

Brifibaf Bdldf'bdldf? 4& Brifibaf 4!0 kh 2& Pycdfh!Ehd!`dhefh!pipicdf }d~e ? 4!0 kh ,}i}yde }icird% =& @dyf bdxdfh }imyky~fud 0& Bygby ~ifui`d~ rd}d `df hdrdg }imyky~fud Mdrd gigd}dk? Brifibaf è myme `df èrif`dg }igdcdgdf& Cdcy riby} `dhefh!pycdfh!ehd bir}dgddf ìfhdf brifibaf udfh }y`dl èrif`dg# lefhhd ig~yk& Becd }y`dl ig~yk }igyd gd}ykkdf bygby ~ifui`d~ rd}d `df hdrdg& Pirdkler gd}ykkdf `dyf bdxdfh udfh }y`dl èere}'ere} }ibi}dr 4!2 mg& ]ipicdl epy }ed~ è}doekdf# cibel }i`d~ cdhe becd è}dfpd~ ìfhdf }dgbdc pyge}& ^dri Pire

Bdldf'bdldf? 4& 0 bl ~dri leody 2& 4!0 af} ekdf pire d}ef =& 4 ~d~df ~ipde 0& 4>> gc }dfpdf kicd~d 9& Gefudk yfpyk gifyge} }imyky~fud @eldcy}kdf? 4& <'4> bl mdbi girdl 2& 0 bpr bdxdfh girdl =& 2 }eyfh bdxdfh ~ypel 0& 2 mg ryd} kyfuep 9& Hdrdg `df ~ifui`d~ rd}d }imyky~fud Mdrd gigd}dk? ^dri è bicdl# èbydfh e}efud!beoefud&Cdcy ere} pe~e}'pe~e} kigyèdf ~ird}# dhdr ~dlepfud birkyrdfh& Ekdf pire d}ef# harifh cdcy pere}kdf& îpde ~apafh kimec'kimec& ^dfd}kdf gefudk harifh#pyge} bygby udfh picdl èldcy}kdf pdè lefhhd ldryg& Gd}ykkdf ~dri# d`yk rdpd lefhhd cduy }ièkep cdcy gd}ykkdf }dfpdf kicd~d èdgkdf

}ibifpdr dhdr dhdk gifhifpdc }ièkep#kigyèdf gd}ykkdf ~ycd ekdf pire# ~ipde# hdrdg# `df ~ifui`d~ rd}d d`yk }dg~de rdpd& Cdcy dfhkdp `df le`dfhkdf ldfhdp'ldghdp& Gei Dudg + Bdk}a

Bdldf'bdldf? 4& Odgyr girdfh 4>> hr è~apafh gifyryp }icird 2& Dudg jecciu 4>> hr è~apafh gifyryp }icird =& Bdxdfh bagbdu èmefmdfh 0& Bdxdfh ~ypel èmefmdfh 9& Odli }iryd} odre :& Gefudk xeoif 4 }ifàk gdkdf 8& Kimd~ d}ef <& Giremd 4 }ifàk pil 5& Gefudk }duyr yfpyk gifyge} 4>&Kimd~ gdfe} }imyky~fud 44&Pi~yfh gdeifd Mdrd gigbydp? Bdxdfh bagbdu `df bdxdl ~ypel èpyge} }dg~de ldryg }ipicdl epy gd}ykdf dudg }ipicdl }ipifhdl gdpdfh gd}ykdf odgyr `df odli `df èdgkdf }icdgd 4> gifep cdcy pdgbdlkdf ìfhdf gefudk xeoif `df kimd~ d}ef `df kimd~ gdfe} pdgbdlkdf der bedrkdf }dg~de gdpdfh pirdkler gd}ykdf pi~yfh gdeifd bedr }ièkep kifpdc& Yfpyk Bdk}a? Mefmdfh `dhefh ld} 9>> hr& mdg~yr `dhefh uh picdl èmefmdfh ìfhdf bdxdfh ~ypel uh picdl èldcy}kdf `df pdgbdlkdf }ièkep giremd bydp bycdpdf gd}ykdf ki`dcdg der gifeèl bedrkdf }dg~de gifhdgbdfh `df dfhkdp cdcy perekdf ìgekedf }icdfoypfud }dg~de dàfdf ldbe} Le`dfhdf gei dudg bdk}a ]y}yf ègdfhkyk gei dpdy efàge uh picdl èriby} pdgbdlkdf `dyf bdxdfh# bdxdfh harifh# }ici`re èdpd}fud pdryl pyge}df dudg pdè `df pydfh kydlfud bir}dgd bdk}a }ed~ yfpyk èle`dfhkdf ìfhdf }dy} `df }dgbdc dbm ^ypy ê}dfh

Bdldf'bdldf? 4& 9 mdfhker pi~yfh bird} uh bdry èpygbyk 2& 9 ~e}dfh rdod uh gdpdfh =& hycd odxd 0& kicd~d ~dryp 9& }ièkep hdrdg

Mdrd gigbydp? ê}dfh èky~d} `fd è~apafh pe~e}'2 bycdp& Pi~yfh èdàfe }ièkep der }dg~de gifodè dàfdf uh `d~dp èki~dc# cdcy dudk `hf dudkdf ~ypy ,dudkdf kd }dr%& ]ièdkdf cdfh}ifh uh èpdpdke `dyf ~e}dfh# pdryl kerd'2 4!2 bdhedf `dre dàfdf uh }y`dl èdudk# è cdfh}ifh& Ê}dfh è~apafh'2# èdpyr è dpd}fud# pdryl oyhd hycd odxd ere}df# pypy~ efe `hf dàfdf pi~yfh uh cdeffud# ,gifdrylfud odfhdf è pikdf'pikdf%# cdcy è kyky} }dg~de gdpdfh& @egdkdf `hf kicd~d ~dryp uh }y`dl èbygbyle }ièkep hdrdg& ]icdgdp gifmabd ^ypy Gdudfh ]dre

Bdldf'bdldf? 4& =>> hrdg pi~yfh bird} 2& 49> hrdg pi~yfh }dhy =& 9> hrdg hycd girdl 0& 9> hrdg hycd ~d}er 9& 4!2 bydl kicd~d :& 4 licde `dyf ~df`df 8& hdrdg }ièkep Mdrd gigbydp? ,D% Hycd èmdg~yr `hf +!' 4 gdfhkyk# kigyèdf mdg~yrkdf pi~yfh bird}# hycd ~d}er# `df `dyf ~df`df# }ièkep hdrdg ,B% Ld}ec ,D% èpdgbdl `hf +!' 4 gdfhkyk der cdhe `df gd}dkcdl bir}dgd'2 `hf ~df`df& ]ipicdl dhdk kifpdc mdg~yrkdf oyhd pi~yfh }dhyfud# }ibifpdr kigyèdf dfhkdp mipdkcdl ~d}d }dpy mipdkdf kly}y} ypk efe& ,M% ]ipicdl ld}ec ,B% }ici}de# kyky}cdl "^ypy Gdudfh ]dre" pir}ibyp# d~dbecd }y`dl myky~ gdpdf# dfhkdp# ~ef`dlkdf ~d`d pig~dp `df }ièdkdf oyhd ki~dcd ~drypdffud&

^ypy Duy Bdldf'bdldf? 4& 29> hr bird} kxdcepd} bdek# myme rif`dg }igdcdg# myme `df pere}kdf& 2& 29> hr bird} kipdf kxdcepd} bdek# myme `df pere}kdf&

=& 2>> hr , 4 byper % kicd~d udfh dhdk gy`d# ky~d}# ~dryp 0& 4!0 }`p hdrdg ldcy} 9& 4!0 }`p zdfece bybyk :& 49> hr hycd odxd# }e}er kd}dr yfpyk e}e 8& 4!2 byper kicd~d udfh dhdk gy`d# ky~d} `df ~dryp gigdfodfh# d`yk `hf }ièkep hdrdg yfpyk pdbyrdf& Mdrd gigbydp? Pygbyk bird} `df kipdf }imdrd pir~e}dl }dg~de ldcy}& Dudk yfpyk èdgbec udfh ldcy}& D`yk pi~yfh bird} `df kipdf# kicd~d# hdrdg# `df zdfece lefhhd rdpd& ]ed~kdf mipdkdf kyi ~ypy duy# pdryl dàfdf }dg~de 4!2 pefhhe mipdkdf& Bire }ièkep hycd odxd `df pypy~ ìfhdf dàfdf& Pikdf }ièkep }y~dud ~d`dp& Kyky} `dcdg ~dfme ~ifhyky} ~dfd} }icdgd =9 gifep lefhhd gdpdfh& dfhkdp& ^dfd} ~dfd} kicydrkdf ~ypy `dre mipdkdf& Le`dfhkdf }icdhe ~dfd} ìfhdf kicd~d ~dryp kyky}& HCYDU KDIH ,Plde(} Jrei` Bdfdfd}% ê}dfh Harifh dcd Pldecdf` Bdldf'bdldf? 4& 4!2 kh ~e}dfh kimec ,: bydl% 2& 429 hr pi~yfh bird} =& 429 hr pi~yfh pirehy 0& 4 }p bdkefh }a`d 9& 429 gc }dfpdf :& 29> gc der 8& 4!2 }p hdrdg <& 09 hr xeoif 5& = }g hycd 4>& 0> hr ~drypdf kicd~d 44& 4 C gefudk harifh# dpdy }imyky~fud Mdrd gigbydp? Ky~d} `df ~apafh ~e}dfh gigdfodfh gifodè 0 bdhedf& Mdg~yrkdf }igyd bdldf gifodè dàfdf& ^dfd}e gefudk harifh# micy~kdf ere}df ~e}dfh p}b }dpy'2 ki`dcdg dàfdf piry} harifh }dg~de makcdp& Pere}kdf è dpd} kirpd} kardf& Le`dfhkdf }icdhe ldfhdp&

HCYDU MLD^^ ,]xiip Mre}~ ]xiip Bdfdfd% Kire~ek ê}dfh Gdfe}

Bdldf'bdldf? 4& 9>> hrdg ~e}dfh gy`d 2& 4 C gefudk harifh# dpdy }imyky~fud ]ery~? 4& 29> hrdg hycd ~ypel 2& 29> gc der =& 4 pipi} gicdpe i}}ifmi!~df`df 0& }ièkep hdrdg Mdrd gigbydp? âpafh ~e}dfh gigdfodfh $> mg `df pibdc : gg& ^dfd}e gefudk harifh& Harifh ~apafhdf'2 ~e}dfh }dg~de ki igd}df `df odè kire~ek& Mdg~yrkdf }igyd bdldf }ery~ è ~dfme kimec# gd}dk = gifep& Micy~kdf kire~ek ~e}dfh ki `dcdg }ery~& êf`dlkdf }imi~dpfud& Be}d è}doekdf }icdhe ~dfd} dpdy }y`dl èfhef& ^dfh}ep Harifh Yfpyk ]e Kimec Bdldf'bdldf? 4& 2> cigbdr kycep ~dfh}ep 2& 49> hr ekdf pdf~d pycdfh# hecefh ldcy} =& 9> hr pi~yfh kdfoe 0& 4 byper picyr 9& 9> hr kioy ~dryp :& 9> hr xarpic }iryp 8& 9> hr kd~re ,oekd }ykd%# bydfh }irdpfud# ere} ldcy} <& 4 pdfhkde `dyf bdxdfh# ere} ldcy} 5& hdrdg * giremd }imyky~fud 4>& gefudk yfpyk gifhharifh Mdrd gigbydp?

Mdg~yr ekdf hecefh bir}dgd pi~yfh kdfoe# picyr# kioy# xarpic# kd~re `df `dyf bdxdfh& Bybyle hdrdg * giremd&

D`yk rdpd# bdhe dàfdf gifodè 2> bdhedf& E}e ped~ cigbdr kycep ~dfh}ep ìfhdf }ibdhedf dàfdf& Byfhky} * bifpyk }i~irpe ~irgif ,gigdfodfh%# ekdp yoyfh fud ìfhdf `dyf ~df`df uh picdl è~apafh birbifpyk karik d~e& Harifh `dcdg gefudk uh }i`dfh ~dfd}fud lefhhd gdpdfh * kirefh& Yfpyk 2> bydl Bacd'bacd kipdxd Bdldf'bdldf?

4 kh pi~yfh pirehy udfh picdl èdudk 4!2 kh hycd ~ypel 0 }`g gdrhdrefi 2 af} xeoif 0 bpr picyr dudg = }`p bdmkefh ~axìr gefudk harifh Mdrd gigbydp? Hycd + gdrhdrefi + picyr + bdmkefh ~axìr èkamak }dg~de kigbdfh# cdcy gd}ykdf pi~yfh pirehy }ièkep ìge }ièkep }dg~de dàfdf gifodè }dpy& Dgbec dàfdf pdè bydp bycdp }i~irpe bacd ~eg~afh&&&& }igifpdrd kepd ~dfd}kdf gefudk ki`dcdg kydce# kepd gd}ykdf bacd'bacd pdè ki`dcdg der gd}dk# cdcy kepd hycerkdf ki`dcdg xeoif udfh picdl kepd }ed~kdf ]ipicdl geudk ~dfd} kepd gd}ykdf }dpy ~ir}dpy bacd'bacd pir}ibyp ki`dcdgfud# }ipicdl birxdrfd kyfefh kimakcdp'makcdpdf kepd dfhkdp `df }ed~ èle`dfhkdf bir}dgd }imdfhker pil&

Gdrpdbdk Gdfe}!Pirdfh bycdf ,Gdrpdbdk bdfhkd%

Bdldf'bdldf?

0 ]ifàk Gdkdf He}p 48>> mm ]dfpdf `dre 2 Kicd~d pyd

2 ]ifàk Pil Hdrdg ègd}dk bir}dgd ]dfpdf }dg~de ~dfd}# }ydg'}ydg kyky 4 kh Pi~yfh Pirehy : Byper Picyr Dudg :> hr ]a`d Kyi 2 ]ifàk Pil Zdfece Gdrhdrefi }imyky~fud 4>> hr Kdmdfh ]dfhhrde è pygbyk kd}dr 4>> hr Makcdp Gie}oi} 4 Kdcifh ]y}y kifpdc gdfe} Hycd ~d}er yfpyk dàfdf `df pdbyrdf }i}yde }icird

Mdrd gigbydp?

Gd}ykkdf He}p ki`dcdg mdg~yrdf }dfpdf `df hdrdg& @edgkdf 49 gifep }dg~de birbyel# }e}elkdf& @dcdg }ibydl gdfhkyk udfh cdef mdg~yrkdf pirehy `df picyr `df d`yk ~ircdldf }dgbec pydfhkdf }dfpdf }ièkep ìge }ièkep# }dg~de dàfdf cemef# kigyèdf pdgbdlkdf Hycd ~d}er# ]a`d kyi `df Zdfecd& ^dfd}kdf caudfh Gdrpdbdk birhdre} pifhdl 2> mg udfh }y`dl èaci}e Gifpihd& Pydfhkdf dàfdf }ipibdc 4 mg# ~dfhhdfh èdpd} d~e ìfhdf fudcd }i`dfh& ]ipicdl dàfdf bircybdfh# pdbyrkdf kdmdfh pdfdl# Gie}oi}# hycd ~d}er `df }y}y kifpdc gdfe}& Ce~dp Gdrpdbdk# aci}e cydrfud ìfhdf Gifpihd# dfhkdp `df le`dfhkdf& ]icdgdp gifmabd

]dpi îfpyc ,@dre ]ygdpird ]icdpdf%

BDLDF ?

9>> hr `dhefh }d~e : byper bdxdfh girdl 0 }eyfh bdxdfh ~ypel ³ }p ~dcd ldcy} ³ }p kipygbdr& @e}dfhrde ³ }p oefpif# è}dfhrde hdrdg# giremd py}ykdf }dpi BDLDF ]DGBDC KIMD^ ?

9 }g kimd~ gdfe} = byper bdxdfh girdl : byper mdbde rdxep girdl 2 bydl oiryk cegdy MDRD GIGBYDPFUD ?

Mefmdfh `dhefh }d~e }dg~de ldcy}& Ldcy}kdf bdxdfh girdl# bdxdfh ~ypel# kipygbdr# `df oefpdf kigyèdf mdg~yrkdf `hf ~dcd ldcy}& D`yk `dhefh mefmdfh `hf bygby uh }y`dl èldcy}kdf bire hdrdg `df giremd }imyky~fud& Cdcy bydpcdl bifpyk bycdp'2 }ibi}dr kicirifh# kigyèdf py}yk `hf py}ykdf }dpi `df odèkdf bibird~d bydl py}yk }dpi& Bdkdr }dpi ~ifpyc è dpd} bdrd drdfh ! d~e }dg~de }dpi gdpdfh & ]doekdf bir}dgd }dgbdc kimd~& ]dgbdc kimd~ ? Mdg~yrkdf ere}df bdxdfh girdl# mdbde rdxep# kimd~ gdfe} `df der oiryk cegdy& ^Y@EFH BYDL ]IHDR Bdldf?

4 bk} dhdr'dhdr xdrfd ~axìr 4 bydl fifd} kdcifh

29> hr hycd ~d}er ,gifyryp }icird% = }dmlip fypre }dre 2 }ifàk gdkdf }y}y bybyk 2 }ifàk gdkdf geca = hicd} der Mdrd gigbydp? 4& 2& =&

]ed~kdf pircibel `dlycy hicd} udfh bire}e geca# }y}y# fypre}dre cdcy èd`yk }dg~de rdpd }ibdfudk 4 hicd} der& @eèlkdf der# dhdr'dhdr# hycd lefhhd gifèèl kigyèdf gd}ykkdf mdg~yrdf }y}y# geca# fypre}dre ki `dcdg dhdr'dhdr# d`yk lefhhd rdpd& ]ipicdl epy gd}ykkdf fifd} kdcifh ki`dcdg dhdr'dhdr# bedrkdf }ibifpdr cdcy pydfh ki`dcdg mipdkkdf udfh picdl è}ièdkdf# gd}ykkdf kicigdre i} dhdr cibel fekgdp&

MDL ]DÊ CD@D LEPDG Bdldf?

@dhefh }d~e }imyky~fud Bdxdfh ~ypel Bdxdfh bagbdu Kimd~ gdfe} Kimd~ Efhhre} Bygby Kdc`y ,Dragdp!Gd}dka% Cd`d lepdg Mdrd gigbydp? 4& 2&

=&

0&

@dhefh }d~e èharifh }ipifhdl gdpdfh# kigyèdf dfhkdp `df pere}kdf Bdxdfh ~ypel "è~i~rik",èpygbyk% kigyèdf èpyge} ìfhdf gdrhdref }dgd~e ldryg kigyèdf gd}ykkdf bdxdfh bagbdu udfh picdl èere}'ere} lefhhd gifuiry~de mefmef# gd}dk lefhhd ldryg ]ipicdl bdxdfh bagbdu `df bdxdfh ~ypel }y`dl ldryg gd}ykkdf `dhefh }d~e epy ki`dcdg pyge}df bir}dgd kimd~ gdfe}# kimd~ efhhre} `df bygby kdc`y& Gd}dk lefhhd `dhefh }d~e birybdl xdrfd ,gdpdfh% &

JY UYFH LDU D& BDLDF ?

9 Byper Picyr Dudg 29> Hrdg @dhefh ki~epefh riby} · Kdcifh @a~irxpif ,kdmdfh ~acafh kdcifh% 4 Bdpdfh Bdxdfh ~rie udfh bi}dr& Hdrdg# Giremd `df îfui`d~ gd}dkdf }imyky~fud& B& BDLDF ]DY]?

]dy} Pagdp }imyky~fud = ]eyfh Bdxdfh ^ypel · ]ifàk pil giremd 4 ]ifàk gdkdf hycd ~d}er 4 ]ifàk pil hdrdg îfui`d~ gd}dkdf }imyky~fud Pi~yfh kdfoe }ièkep udfh picdl èmdg~yr der& Der }ièkep MDRD GIGBYDP ,D%? 4& 2& =&

Kamak Picyr udfh picdl èmdg~yr hdrdg# giremd `df ~ifui`d~ gd}dkdf& Mdg~yrkdf @dhefh ki~epefh riby}# Bdxdfh ~rie udfh picdl è~apafh pe~e} ' pe~e} ki`dcdg kamakdf picyr }dg~de rdpd& @e`d`dr `dcdg xdodf ìfhdf gefudk udfh ~dfd}# }dgbec èbacdk'bdcek }dg~de gdpdfh udfh kigyèdf èpdryl èdpd} ~erefh&

MDRD GIGBYDP ]DY] ,B%? 4& 2& =&

Pyge} Bdxdfh ^ypel ìfhdf }ièkep gefudk lefhhd kyfefh# kigyèdf gd}ykkdf }da} pagdp }imyky~fud& Gd}ykdf Hdrdg# Giremd# Hycd ^d}er `df ~ifui`d~ gdkdfdf& Cdrypkdf pi~yfh kdfoe ìfhdf }ièkep der ,}ibdhde ~ifhifpdc%# gd}ykkdf ki`dcdg xdodf `df èpyfhhy lefhhd gifèèl&

0& 9&

Kigyèdf @a~irxpif udfh picdl èpere}# ègd}ykkdf ki`dcdg xdodf `df èd`yk }ibifpdr kigyèdf èdfhkdp `df è}erdgkdf èdpd} `d`dr picyr p}b& @df }ed~ yfpyk èle`dfhkdf&

Kyi ]y}

BDLDF ?

2>> MM ]Y]Y MDER ,IZDÂRI@% 4>> HR GDRHDREFI 429 HR PIREHY 0 BYPER PICYR 4!0 ]IF@AK PIL HDRDG E]E ?

2>> MM ]Y]Y MDER ,IZDÂRI@% 0 ]IF@AK GDKDF HYCD ^D]ER = ]IF@AK GDKDF GDE_IFD 2 KYFEFH PICYR ]I@EKEP RLYG MDRD GIGBYDPFUD ? 4&

2&

=& 0& 9&

PE^] ?

^dfd}kdf gdrhdrefi `df }y}y }dg~de gdrhdrefi gifmder# gd}ykkdf }ièkep ìge }ièkep pi~yfh pirehy }dg~de rdpd& gd}ykkdf picyr }dpy ~ir}dpy }dgbec è d`yk piry} ìfhdf }ifàk kduy `df pirdkler pdgbdlkdf hdrdg& @ifhdf 2 bydl }ifàk dgbec dàfdf }ibi}dr bacd ~efh~afh `df }y}yf è caudfh uh picdl è bire gdrhdrefi `df pdbyrdf pi~yfh birodrdk 2 mg }dpy }dgd cdeffud& ~dfhhdfh `dcdg azif ìfhdf }yly 489 M }icdgd 49 gifep& ]ipicdl gdpdfh mi~dp ~ef`dlkdf ki caudfh èfhef& Mdg~yr }igyd dàfdf e}e `dcdg ~dfme# gd}dk ìfhdf d~e kimec }dgbec è d`yk piry}& ]ipicdl gifèèl cdfh}yfh gdpekdf d~e `df dfhkdp cdcy d`yk piry} }dg~de èfhef&

4&

2&

Galaf gifhekype mdrd'mdrd efe yfpyk gif`d~dpkdf ld}ec udfh gigyd}kdf& gigdfhhdfh ìfhdf ~dfd} uh kyrdfh dkdf gifhld}eckdf ]y} uh pe`dk gifhigbdfh& Gigdkde bdldf der dkdf gifhld}eckdf ]y} uh kirefh `df kdky# }i`dfhkdf ìfhdf bdldf ]y}y dkdf gifhld}eckdf ]y} uh cigbyp `df ifdk& Dàfdf e}e uh pe`dk è d`yk }dg~de èfhef dkdf gifhld}eckdf jcd uh kird}&

Bekd ]efhkafh &BDLDF ?

4 KH ]efhkafh ~dryp 4 Byper kicd~d ~dryp ,èlecdfhkdf cd~e}df kycepfud% 2 Byper picyr 29> KH hycd ~d}er 09 Hr gifpihd ifmir 4!2 ]ifàk zdfece @EMDG^YR * @EDUDK ?

=> Hr Pi~yfh Pirehy 4 ]ifàk pil Bdkefhâxìr 4!0 ]ifàk pil hdrdg MDRD GIGBYDPFUD ? 4& 2& =& 0& 9& :& 8& <&

Kicd~d ~dryp èbdhe `yd& @dre }i~dryl è~iri} gifodè 4 hicd} }dfpdf kifpdc& Kamak picyr `df hycd }dg~de gifhigbdfh& Mdg~yr }e}d kicd~d ~dryp# }efhkafh ~dryp `df d`yk rdpd& Gd}ykkdf gifpihd ifmir# Zdfece `df }dfpdf }dg~de rdpd& Gd}ykkdf pi~yfh udfh }y`dl è dudk bir}dgd bdkefh~axìr `df hdrdg& Pydfh mipdkdf dàfdf ki`dcdg mipdkdf udfh picdl è aci}e gifpihd `df pdbyrdf pi~yfh& ^dfhhdfh `dcdg }yly azif 49> ìrdodp }icdgd 9> gifep cdgdfud&

Pdcdg ]efhkafh BDLDF ?

= hicd} }efhkafh ~dryp 4!2 hicd} hycd ~d}er 4 hicd} hycd girdl è }e}er ldcy} 4 licde `dyf ~df`df 4 hicd} }dfpdf kifpdc = }ifàk gdkdf pi~yfh gdeifd 4!2 }ifàk pil hdrdg MDRD GIGBYDPFUD ? 4& 2& =& 0& 9&

Mdg~yr }efhkafh ~dryp bir}dgd hycd ~d}er# hycd odxd# `df hdrdg }ièkep& Gd}ykkdf 4!2 hicd} }dfpdf `df d`yk }dg~de pirmdg~yr rdpd& ]ed~kdf caudfh dcd}e ìfhdf `dyf ~df`df# pydfh dàfdf ki`dcdg caudfh `df kyky} }icdgd 0> gifep& Mdg~yr }e}d }dfpdf ìfhdf gdeifd `df hdrdg# pydfhkdf kidpd} dàfdf udfh picdl è~dfhhdfh# kyky} kigbdce }icdgd 49 gifep& Le`dfhkdf }icdhe èfhef&

A~dk ]efhkafh

BDLDF ?

4 KH }efhkafh èkyky} }dg~de gdpdfh = bydl bdxdfh girdl ere} ldcy} @dyf }ici`re }imyky~fud ere} ldcy} @dyf bdxdfh }imyky~fud è ere} ldcy} Hdrdg }imyky~fud Mdbde girdl }imyky~fud# ldcy}kdf& MDRD GIGBYDP? 4& 2& =&

Ldcy}kdf }efhkafh kyky} è mdg~yr ìfhdf ere}df bdxdfh# hdrdg `df mdbde girdl# d`yk }dg~de pirmdg~yr rdpd& Pdgbdlkdf ere}df }ici`re `df `dyf bdxdfh# d`yk kigbdce }dg~de rdpd& Hecefh dàfdf `df mipdk }i}yde }icird# cdcy oigyr }dg~de kirefh# harifh `dcdg gefudk ~dfd}&

Gdpd Kiba

BDLDF ?

4 KH }efhkafh ~dryp 4!2 byper kicd~d dhdk gy`d ~dryp ,4% 4>> Hr Hycd ~d}er 4!2 }ifàk pil zdfece 4!2 }ifàk pil hdrdg 9 pipi} }ygbd kyfefh 2 bydl ~e}dfh pdf`yk `dyf ~e}dfh }imyky~fud 9 }ifàk kicd~d ~dryp èbire }ièkep hdrdg `df è kyky} ,2% MDRD GIGBYDP ? 4& 2& =&

Mdg~yr }efhkafh ~dryp biir}dgd kicd~d ~dryp ,4%# hycd# zdfece# hdrdg# `df }ygbd# d`yk }dg~de rdpd& Ky~d} ~e}dfh cdcy byfhky} ~e}dfh ypyl ìfhdf dàfdf# byfhky} ìfhdf `dyf ~e}dfh# kyky} }dg~de gdpdfh& Le`dfhkdf ìfhdf gigapafh'gapafh gicefpdfh }ipibdc 4 mg `df le`dfhkdf bir}dgd kicd~d ~dryp&

^d}pic Pypy~ ]efhkafh BDLDF ?

9 hicd} }efhkafh ~dryp 0 hicd} }dfpdf 2 byper picyr èkamak 49> Hr gifpihd èmderkdf& hdrdg }imyky~fud BYGBY ?

0 mdbi girdl < bydl bdxdfh girdl

= Af} ibe = }ifàk gdkdf gefudk harifh MDRD GIGBYDP ? 4&

2& =& 0& 9&

Ldcy}kdf bygby `df pyge} }dg~de gdpdfh# èfhefkdf& Mdgbyr bir}dgd }efhkafh ~dryp }dg~de rdpd# gd}ykkdf }dfpdf `df hdrdg# d`yk ~ircdldf lefhhd rdpd& ]ed~kdf caudfh dpdy ~eri|# aci}e ìfhdf gifpihd `df gd}ykkdf dàfdf }efhkafh& ]erdg gifpihd mder èdpd}fud& ^dfhhdfh `dcdg azif }ipifhdl gdpdfh ,4!2 odg%# rdpdkdf picyr kamak èdpd}fud& ^dfhhdfh cdhe }icdgd => gifep dpdy }dg~de gdpdfh&

Kipegy}!Cigip BDLDF ?

4 Kh }efhkafh è~dryp 4>> Hr pi~yfh }dhy!kdfoe 2>> hrdg kicd~d ~dryp èodèkdf }dfpdf kifpdc 4>> Hr hycd girdl 4 byfhky} Zdfece ~axìr 9> hr hycd ~d}er @dyf ~e}dfh yfpyg gigbyfhky} MDRD GIGBYDP ? 4& 2& =&

Mdg~yr }efhkafh ~dryp bir}dgd hycd girdl# hycd ~d}er# zdfece ~axìr& ]ipicdl rdpd gd}ykkdf }dfpdf# d`yk kigbdce lefhhd rdpd& Byfhky} gifyryp }icird# kigyèdf kyky} lefhhd gdpdfh& Y}dldkdf ~d`d xdkpy gifhyky} der pe`dk fdek kidpd} dpdy gifhifde byfhky}df kipegy}!cigip&

Kire~ek ]efhkafh ]dgbic Cdà BDLDF ?

4 Kh }efhkafh èere} bycdp pe~e} 4 }ifàk pil kd~yr }erel BYGBY ?

9 byper bdxdfh girdl 4 }ifàk gdkdf mykd 0 }eyfh bdxdfh ~ypel hdrdg gifyryp }icird 2 af} mdbi hecefh 4> byper mdbi girdl gefudk harifh& MDRD GIGBYDP ? 4& 2& =& 0& 9&

:&

Ere}df }efhkafh è rif`dg `dcdg der kd~yr }erel }icdgd 4!2 odg& Ldcy}kdf bygby `df pyge} ìfhdf d~e kimec }dg~de bygby ldfmyr# rdpd `df kifpdc ,}dgbdc cdà%& ]ipicdl gdpdfh gd}ykkdf mykd `df èfhefkdf& Pere}kdf ere}df }efhkdf# kirefhkdf èdpd} pdg~dl birdcd}kdf kirpd} dpdy cd~ kirefh& Harifh ere}df }efhkafh `dcdg gefudk ~dfd} `df pirif`dg& Lef`drkdf gicikdp }dpy }dgd cdef& Becd by}d gefudk lecdfh dfhkdp harifhdf `df pere}kdf& D`yk bir}dgd }dgbdc cdà udfh picdl èfhef&

KYI MAKCDP ^D@DP Bdldf?

9 byper picyr 29> hr hycd ~d}er 4>> hr makcdp bybyk 429 hr pirehy 4!2 }`p bdkefh ~axìr 4!0 }`p }a`d kyi 2>> mm gefudk harifh 4>> hr ke}ge}

Mdrd gigbydp? 4& 2& =&

0& 9& :&

Kamak picyr }dg~de kifpdc `df fdek& Mdg~yr * d`yk }dg~de rdpd pirehy# bdkefh ~axìr `df }a`d kyi& Gd}ykkdf mdg~yrdf pirehy ki `dcdg kamakdf picyr }ièkep ìge }ièkep }dgbec èd`yk rdpd# pydfhkdf gefudk# d`yk }ikdce cdhe `df pdgbdlkdf ke}ge}& Pydfh dàfdf ki`dcdg caudfh udfh picdl èaci}e gifpihd `df èpdbyre pirehy& ^dfhhdfh `dcdg azif }icdgd 09 gifep }dg~de kyi gdpdfh& Dfhkdp # ~apafh'~apafh cdcy le`dfhkdf&

^Y@EFH KDRDGIC RAPE Bdldf?

2 }`g gifpihd yfpyk gifhharifh <'4> ere} rape ~rdfme}# pibdc 4 mg 89 hr hycd ~d}er 9 byper picyr dudg =>> mm }y}y 4 }`g gifpihd# cicilkdf `df èfhefkdf 4!0 }`p kduy gdfe} bybyk 9> hr ke}ge} Kduy gdfe} bybyk yfpyk pdbyrdf Kdrdgic?

49> hr hycd ~d}er 489 mm der 4!2 bydl oiryk fe~e}# dgbec derfud Mdrd gigbydp? 4&

2&

Kdrdgic ? Cicilkdf hycd lefhhd kimakcdpdf ,ìfhdf d~e udfh kimec%# pydfhe der `df der oiryk fe~e} cdcy gd}dk lefhhd hycd cdryp& Dfhkdp `df pydfh ki `dcdg ~efhhdf pdldf ~dfd}& ]e}elkdf& ^dfd}kdf gifpihd# harifh rape ~rdfme} lefhhd ki`yd }e}efud birxdrfd kyfefh& Dfhkdp `df }e}elkdf&

=& 0& 9& :&

Kamak hycd ~d}er `df picyr lefhhd hycd cdryp& Pdgbdlkdf }y}y# gifpihd cicil# `df kduygdfe} bybyk# d`yk rdpd& Pydfh `df }drefh dàfdf picyr ki `dcdg ~efhhdf pdldf ~dfd} bire}e kdrdgic& Dpyr ~apafhdf rape ~rdfme} è dpd}fud cdcy pdbyre ìfhdf ke}ge}& Peg ~yèfh kdrdgic rape `dcdg azif bir}yly 4:> ìrdodp mic}ey} dpdy kyky} }icdgd 09 gifep lefhhd gdpdfh& Kicydrkdf `dre azif& Pdbyre kduy gdfe} bybyk `df }doekdf ldfhdp' ldfhdp&

MYGE HARIFH ]DY] ^D^REKD Bdldf?

· kh myge è~apafh2 gifyryp }icird ,èbydfh kycep cydrfud% ]dre oiryk cigaf 4 }ifàk pil Dme , ldry} ègd}ykdf ki `dcdg kyckd} bedr rifudl% 4 bydl ~d~rekd!mdbde leody udfh bycdp ,è~apafh kapdk2% 2 bph mdbde girdl ,è~apafh kapdk2% = dpdy 0 bdpdfh `dyf bdxdfh myfh !`dyf bdxdfh kimec ,èere} ldcy}% 2 }eyfh bdxdfh ~ypel dhdk bi}dr èmefmdfh ldcy} Mdrd gigbydp?

Myge }ipicdl è~apafh èbire hdrdg }ièkep& Kigyèdf bire }dre oiryk cigaf& D`yk rdpd& Hycefh2kdf myge ki dme!}dhy udfh picdl ègd}ykdf ki `dcdg kyckd}& Harifh lefhhd gdpdfh& ]dy}?

^dfd}kdf gifpihd ! gefudk& Gd}ykdf bdxdfh ~ypel& Harifh lefhhd xdfhe& Gd}ykkdf `dyf bdxdfh myfh# ~d~rekd# `df mdbde girdl& Pyge} }ibifpdr& Gd}ykkdf }dy} pagdp dhdk bdfudk& Kigyèdf bire der }ièkep& Bire hdrdg# hycd# zip}ef& Gd}dk lefhhd }dy} gifhifpdc&

MDKI PDBYR KIOY

Bdldf?

9 Byper Picyr Dudg 2>> Hr hycd ~d}er 2>> Hr gifpihd èmderkdf 2>> Hr pi~yfh pirehy 0>> Hr Pd~de ]efhkafh udfh kyfefh `df cyfdk 0 }`g }y}y kifpdc gdfe} 4 }`p bdkefh ~axìr Mdrd gigbydp? 4& 2& =& 0& 9& :& 8& <& 5&

Dudk pi~yfh pirehy + bdkefh ~axìr& Ldcy}kdf pd~de }efhkafh ìfhdf 0 }ifàk gdkdf }y}y & Kamak picyr `df hycd ~d}er }dg~de ~ypel `df gifhigbdfh& Gd}ykkdf pi~yfh pirehy d`yk rdpd& Gd}ykkdf pd~i udfh }y`dl ldcy} d`yk rdpd & Gd}ykkdf gifpihd udfh }y`dl èmderkdf d`yk }dg~de rdpd `df birxdrfd kyfefh kiigd}df& Gd}ykkdf }ibdhedf kioy ~dryp d`yk rdpd & Pydfh `dcdg caudfh ykyrdf 4< \ 4< led} dpd}fud ìfhdf }e}d ~drypdf kioy& ^dfhhdfh `dcdg azif }dg~de gdpdfh&

DUDG REMD'REMD Bdldf?

4 ikar dudg kdg~yfh <>> hr ~apafh < bdhedf 2 }`g der oiryk fe~e} 0 }`g gefudk yfpyk gifyge} 4 cigbdr `dyf ~df`df

2 bdpdfh }irde gigdrkdf : cbr `dyf oiryk ~yryp 2 dpdy = bydl pagdp ~apafh'~apafh 4 }`p hdrdg 4 }`p hycd girdl `df hycd ~d}er · }`p giremd `df · }`p zip}ef Bdldf udfh èldcy}kdf?

: byper bdxdfh girdl = byper bdxdfh ~ypel 8 mdbde girdl bi}dr 2> mdbi rdxep ,kdcdy pe`dk gdy ~i`d}# mdbi be}d èkyrdfhe% Mdrd gigbydp? 4& 2&

=& 0&

Cygyre dudg ìfhdf der oiryk fe~e}& @edgkdf }icdgd 2> gifep& ^dfd}kdf gefudk# gd}ykdf bdxdfh ~ypel# bdxdfh girdl# pyge} lefhhd ldryg kigyèdf gd}ykdf bygby udfh è pygbyk# `dyf ~df`df# }irde# `dyf oiryk# pagdp# hdrdg# hycd girdl# hycd ~d}er# giremd `df zip}ef& Pyge} lefhhd ldryg& Gd}ykdf dudg# d`yk'd`yk# bire der }ièkep# d`yk cdhe }dg~de dudg kdky& Dudg be}d è~ri}pa }icdgd 4> gifep&

]DGBIC HARIFH PAGDP Bdldf?

= }`g gefudk yfpyk gifyge} : byper bdxdfh girdl èere} pe~e} 9 mdbde girdl èere} }irafh 4 cigbdr `dyf }dcdg 2> picyr ~yuyl riby}# ky~d} 9>> mm }dfpdf `dre 4!2 byper kicd~d 9>> hr pagdp ]dy}?

= byper bdxdfh ~ypel 4 mg kifmyr 4 mg cifhkyd} 9 mdbde girdl 4!2 }`p pird}e hdrdg `df hycd }imyky~fud Mdrd gigbydp? 4& 2& =&

^dfd}kdf gefudk# pyge} bdxdfh girdl# mdbde girdl# `dyf }dcdg `df bygby udfh èldcy}kdf }dg~de cduy `df ldryg& Gd}ykdf picyr ~yuyl riby}# cdcy pydfhkdf }dfpdf ki `dcdgfud& ]ipicdl }dfpdf gd}dk# gd}ykkdf pagdp udfh }y`dl èbicdl 2 dpdy 0# gd}dk lefhhd }igydfud gdpdfh&

KIRY^YK EKDF Bdldf?

4!2 kh ekdf pdf~d pycdfh ,be}d oyhd èhdfpe y`dfh% 4!2 kh pi~yfh }dhy!pd~eamd 4>> mm der 2 byper picyr bibik Hycd }imyky~fud Hdrdg }imyky~fud Mdrd gigbydp? 4& 2& =& 0& 9&

Ekdf uh picdl è ~e}dlkdf `dre pycdfh è kyky} }dg~de gd}dk# cdcy è pygbyk ldcy}& Mdg~yrkdf pi~yfh }dhy!pd~eamd ìfhdf der }ièkep ìge }ièkep# cdcy gd}ykkdf ekdf# picyr bibik# hycd# `df hdrdg& D`yk lefhhd rdpd& Yfpyk ld}ec uh cibel bdhy}# dàfdf è hecd} birycdfh'ycdfh }dg~de kdce}& Bifpyk ~dfodfh `df ~e~el cdcy kyky} dàfdf }dg~de gdpdfh# dfhkdp `df èfhefkdf }icdgd 4 gdcdg& Ere} ldcy} `df oigyr }dg~de bifdr'bifdr kirefh& ]ed~ è harifh&

MD ^DKMAU ,]DXE% BDK]A Bdldf?

9>> h ~dkmau ,}dxe%# }i}yde }icird 0 }eyfh bxh ~ypel = mg odli · bpr bxh bagbdu 4> bpr bdk}a `dhefh ,ekdf%# }i}yde }icird · }`p giremd bybyk · }`p hdrdg · }`p hycd ~d}er = }`g guk harifh# ypk gifyge} 4>> gc kdc`y ,bygby kdc`y rauma dpdy }ioife}fud uh èifmirkdf% 4 }`g pi~yfh gdeifd# ifmirkdf `hf 9> gc der Mdrd gigbydp? 4& 2& =& 0& 9& :& 8& <& 5&

Ci~d}kdf ~dkmau `dre kica~dkfud ,}dxe è~apafh'~apafh = mg%& Rif`dg }ibifpdr `dcdg der birhdrdg dhdr kapardffud cdryp& Becd} lefhhd bir}el& ]e}elkdf& Gigdrkdf bxh ~ypel * odli# ere} pe~e}'pe~e} bxh bagbdu * bdk}a& ^dfd}kdf guk harifh# pyge} bxh ~ypel * odli lefhhd cduy# gd}ykkdf bdk}a& D`yk lefhhd bdk}a birybdl xdrfd# gd}ykkdf bxh bagbdu& D`yk lefhhd bxh bagbdu cduy& Gd}ykkdf ~dkmau ,}dxe% * kdc`y# d`yk mi~dp è dpd} d~e bi}dr lefhhd }duyrdf cduy&& Pdgbdlkdf hdrdg# hycd ~d}er * giremd& Pydfhe cdrypdf gdeifd& Gd}dk }ibifpdr lefhhd bdldf gd}dk * kydl gifhifpdc# dfhkdp& ]doekdf ~dfd} cibel fekgdp& Yfpyk ? 0': ardfh

MAMA MLIRRU MAAKEI] Bdldf?

429 hr gdrhdrefi => hr hycd ldcy} 4 byper picyr 4!2 }`p zdfece 2>> hr pirehy

4!= mdfhker kicd~d gy`d udfh è~dryp 8 bydl mlirru# è~apafh kimec'kimec Mdrd gigbydp? 4& 2& =& 0&

9&

Gdrhdrefi `df hycd èkamak }dg~de ~ypel `df gifhigbdfh Gd}ykkdf kyfefh picyr }dgbec èkamak piry}# pdgbdlkdf zdfece& Pirehy `df hdrdg èdudk# ègd}ykkdf `dcdg dàfdf pdè# d`yk }dg~de pirmdg~yr rdpd& Dàfdf èbifpyk bycdp }ibi}dr kicirifh# gd}ykkdf `dcdg ~ypel picyr cdcy hycefhkdf ki `dcdg ~drypdf kicd~d& Bdhedf dpd}fud èbire ~apafhdf mlirru& ]y}yf è dpd} caudfh udfh }y`dl èaci} gifpihd# ~dfhhdfh }dg~de gd}dk&

KRAKIP Bdldf?

= af} pi~yfh pirehy = picyr dudg 4!2 kch }y}y kifpdc gdfe} 4!0 kh gifpihd 0 af} xdrpic 2 af} byfme} `dyf }a~!}dciru 4!0 kh `dhefh hecefh 9 bpr bdxdfh ~ypel 4!2 af} bdxdfh girdl giremd ~dcd pi~yfh ~dfer der 0>> mm hdrdg gefudk yfpyk gifhharifh Mdrd gigbydp?

4& 2& =& 0& 9&

:&

Ldcy}kdf b&girdl `df ~ypel }irpd giremd Ky~d} xdrpic cdcy è ~dryp ìfhdf ~drypdf udfh kd}dr âpafh kimec2 byfme} `df `dyf }a~ D`yk kyfefh picyr + }y}y + der pdgbdlkdf pi~yfh pirehy ~icdf2 }dgbec èd`yk piry} odfhdf pircdcy ifmir }ikdce dàfdffud& Pyge} bdldf2 udfh èhecefh ìfhdf gifpihd pdgbdlkdf ~dcd cdcy gd}ykkdf `dhefh hecefh pyge} }dg~de }ipifhdl gdpdfh gd}ykkdf xdrpic `df byfme} }irpd `dyf }a~# pyge} }dg~de gdpdfh# }ipicdl epy gd}ykkdf dàfdf pi~yfh ~icdf2 }dgbec piry} èd`yk `df bedrkdf }dg~de gdpdfh ,pdf`d gdpdfh pe`dk cifhkip è pdfhdf%& ]ipicdl gdpdfh dfhkdp `dre kag~ar# `df bydp dàfdf birbifpyk azdc ,bycdf ~dfodfh% }ibi}dr : mg& micy~kdf ki ~ypel picyr `df ki pi~yfh ~dfer& }ipicdl epy harifh ìfhdf gefudk ~dfd} &

KICD^D KIOY Bdldf?

2<> hr& }dhy# }dfhrde 9 gifep cdcy dudk bir}dgd 4!2 }`p bdkefh ~axìr 429 hr& gdrhdrefi 4>> gc& }y}y kifpdc gdfe} :> hr& hycd ~d}er 2 byper picyr 4>> hr& kicd~d ~dryp }dfhrde 49> hr& kioy ~dryp Mdrd gigbydp? 4& 2& =& 0&

Kamak gdrhdrefi bir}dgd }y}y kifpdc gdfe} `df hycd ~d}er }dg~de cigbyp& Pdgbdlkdf picyr# kamak kigbdce& Gd}ykdf pi~yfh }dhy# kicd~d ~dryp# `df kioy ~dryp# d`yk rdpd& Hecefh dàfdf }ipibdc >&0 gg cdcy mipdk bifpyk byfhd dpdy bifpyk cdeffud gifyryp }icird& azif }dg~de gdpdfh& ]ed~ èle`dfhkdf `df cipdkkdf è `dcdg pa~ci} &

Pd~de `dre Kipicd âlaf

Bdldf?

4 kh kipicd ~alaf 2 af} rdhe @dyf ~e}dfh }imyky~fud Mdrd gigbydp? 4& Kipicd èky~d} cdcy èmyme bir}el# }ipicdl epy èriby} kerd'kerd 4!2 odg& 2& ]ipicdl gdpdfh# kipicd èèfhefkdf!èdfhef'dfhefkdf& =& ]ipicdl èfhef kipicd èpdbyre ìfhdf rdhe# cdcy pdryl èpig~dp uh èdcd}e ìfhdf `dyf ~e}dfh `df èpypy~& 0& ]ipicdl = dpdy 0 ldre bykd pypy~fud# mabd meme~e d~d }y`dl gd}dk& Mdpdpdf ? Gifmdre rdhe yfpyk pd~de hdg~dfh'hdg~dfh }y}dl# odè kdcdy bice mabd `ycy }ièkep }y~dud df`d pe`dk ryhe& Kdrifd d`d rdhe uh pe`dk bdhy} bekef pd~de odè d}dg& Oyhd yfpyk kipicd ~alaffud mdre uh odfhdf bir}irdp'}irdp&

Krakip Efàgei Bdldf?

Efàgei ,rd}d d~d }dod% Karfi` Bygby'bygby ,bdxdfh girdl# bdxdfh ~ypel# `dyf bdxdfh# }ici`re% Picyr Pi~yfh Rape Mdrd gigbydp? 4& 2& =&

Efàgei è riby} lefhhd gdpdfh# cdcy pere}kdf Bygby'bygby èrdodfh ldcy}# cdcy èpyge} bir}dgd ìfhdf karfi` Mdg~yrkdf pyge}df `df bygby Efàgei ki `dcdg Efàgei udfh picdl èpere}kdf pdè

0& 9& :& 8&

Dgbec }i}ifàk Efàgei# cdcy èbifpyk bycdp'bycdp ,ìfhdf pdfhdf ! mipdkdf% Micy~kdf mipdkdf pdè è picyr udfh picdl èkamak# dfhkdp# `df hycyfhkdf è pi~yfh rape lefhhd rdpd Harifh lefhhd xdrfdfud kimakcdpdf ìfhdf d~e }i`dfh Le`dfhkdf &

Bd}a Bdldf?

4 kh `dhefh hecefh 0> hr hdrdg hycd ,}i}yde }icird% 29> hrdg pi~yfh pd~eakd 4<> mm der gdpdfh 2 byper picyr ~ifhird} bdk}a Bdxdfh ~ypel# giremd ,}i}yde }icird%# bdxdfh girdl harifh& @eldcy}kdf& Mdrd gigbydp? 4& 2& =& 0&

Bdxdfh ~ypel# giremd `df bdxdfh girdl harifh udfh }y`dl èldcy}kdf èmdg~yrkdf ìfhdf pi~yfh pd~eakd# èpdgbdl der& Ldcy}kdf `dhefh mefmdfh ìfhdf picyr è jaa` ~rami}}ar& Gd}ykdf pi~yfh pd~eakd udfh }y`dl èmdg~yrkdf ìfhdf bdldf2 udfh èldcy}kdf& Bycdp2kdf cdcy è gd}dk è der udfh gifèèl&

GDRPDBDK PICAR Bdldf?

Picar @dyf Bdxdfh èere} 4!2 mg Bygby Kdre @dhefh }d~e hecefh ,}i}yde }icird% Kycep Cyg~ed Cd`d

Hdrdg }imyky~fud Drdk Mefd Kdc`y ]d~e Bdxdfh ~ypel# èki~rik `df èere} ldcy} Bdxdfh Bagbdu# ere} ldcy} Mdrd gigbydp? 4& 2& =& 0&

Pyge} bdxdfh ~ypel# bdxdfh bagbdu `df `dhefh }d~e hecefh# }ipicdl gdpdfh# dfhkdp& Mdg~yr picar# `dyf bdxdfh pyge} `dhefh }d~e# drdk mefd# cd`d# hdrdg# kdc`y }d~e# `df bygby kdre& Kigyèdf# e}e kycep cyg~ed ìfhdf mdg~yrdf èdpd} `df èharifh lefhhd gdpdfh& Mdpdpdf? Oygcdl è}i}ydekdf ìfhdf kibypyldf `df }icird&

Gdrpdbdk Gei Ef}pdfp Bdldf? 4 Byfhky} Efàgei 4 Byper picyr dudg Mdrd gigd}dk? 4& 2& =& 0& 9& :&

Gd}dk Efàgei pircibel `dlycy#}i}y`dl gd}dk }e}elkdf kydlfud ^dfd}kdf pig~dp ~igdfhhdfh Gd}ykkdf efàgei uh }y`dl èriby} epy# cdcy ~imdlkdf picyr `df pydfh ki `dcdg ]i}y`dl picyr ègd}ykkdf bykd bygby Efàgeifud `df pdbyr ki gdrpdbdk Efàgei fud Gdrpdbdk Efàgei }ed~ ypk è}doekdf `df cibel }i`d~ becd gigdkde ]dy} }dgbdc DBM Yfpyk 4 ~erefh : ~apafh

BACY KYKY] Bdldf?

9 byper kyfefh picyr 0 ~ypel picyr 29> hrdg hycd ~d}er =>> hrdg pi~yfh pirehy · }`p }a`d kyi 489 mm der }a`d ,]~repi!8Y~% · }`p zdfecce 4 }`g makcdp bybyk yfpyk ~ixdrfd Mdrd gigbydp? 4& 2&

=& 0& 9& :&

Dcd}e ´ 2> mipdkdf bacy kyky} ìfhdf kirpd} rape cdcy gd}ykkdf ki `dcdg ~dfme kyky} udfh derfud }i`dfh gifèèl& Kamak picyr# hycd `df zdfeccd }dg~de kifpdc `df fdek cdcy gd}ykkdf birhdfpedf# · bdhedf pi~yfh# · bdhedf der }a`d#bihepy }ipiry}fud }dg~de dàfdf ldbe}# d`yk rdpd& Dgbec 9 }`g dàfdf# bire makcdp bybyk# d`yk rdpd& Pydfh dàfdf ki `dcdg mipdkdf }dg~de ldg~er ~ifyl cdcy pdgbdlkdf 4'2 }`p dàfdf udfh èbire makcdp bybyk& Pypy~ ~dfme kyky}df# gd}dk ´ 2> gifep ìfhdf d~e bi}dr pdf~d gigbykd pyp~fud& Kyky} lefhhd gdpdfh `df girikdl# }icdgd ´ 29 gifep& Yfpyk 2> bacy kyky}&

]dcd` Bydl ]ihdr Bdldf?

4!2 bl& ]igdfhkd ,Ykyrdf }i`dfh% 4 bl& Gicaf ,Ykyrdf }i`dfh% = bl& oiryk }yfke}} 4> bl& ]pdxbirru Ardfhi Oyemi# ]~repi Mdrd Gigbydp?

4& 2& =& 0&

9&

:&

Bydfh kycep ]igdfhkd# Gicaf# `df Oiryk& âpafh ]igdfhkd `df gicaf ykyrdf 2|2 bifpyk `d`y# }e}elkdf âpafh ped~2 oiryk gifodè < bdhedf ,}i}yde }icird%# }e}elkdf Bicdl }prdxbirru gifodè `yd bdhedf# }e}elkdf Gd}ykdf `dcdg mafpdefir# ìfhdf }y}yfdf&&& Gicaf&&& ,è bdhedf ~dcefh `d}dr% ]igdfhkd&&& ,è dpd} gicaf% Oiryk&&& ,è dpd} }igdfhkd% ]prdxbirru ,~dcefh dpd}% ]ipicdl epy pydfhkdf 4 my~ ardfhi oyemi udfh picdl èèfhefkdf ki }y}yfdf }dcd` bydl pir}ibyp }imdrd girdpd&&& `df pydfhkdf ]~repi udfh oyhd picdl èèfhefkdf# }i}yde }icird oyhd ki }y}yfdf }dcd` bydl pir}ibyp ]ed~ èle`dfhkdf&&& dpdy cibel bdek è}eg~df `dcdg cigdre i} }dg~de xdkpy èle`dfhkdf# ìfhdf pyoydf rd}d ardfhi oyemi `df }~repi `d~dp giri}d~&

GDRPDBDK GDFE] BDF@YFH Bdldf?

=>> hr pi~yfh pirehy 89 hr hycd ~d}er = bpr picyr# èkamak }ibifpdr 9>> mm }y}y ldfhdp 9 hr rdhe ef}pdfp 4!2 }`p bdkefh ~axìr 4!2 }`p hdrdg Mdrd gigbydp? 4& 2& =& 0& 9& :& 8&

Mdg~yr bdldf udfh kirefh'kirefh Gd}ykkdf picyr# d`yk rdpd Pydfhe }y}y ldfhdp# d`yk rdpd& Pypy~ ìfhdf cd~ @edgkdf dàfdf lefhhd gifhigbdfh# kerd'kerd 2 odg Gd}dk `dcdg xdodf dfpe cifhkip,kdcdy be}d xdodffud pibdc% ìfhdf d~e }i`dfh& Oekd }y`dl cabdfh' cabdfh bdry pypy~ Oekd d~e kyrdfh ~dfd} dàfdf be}d pe`dk bircabdfh E}efud `d~dp èzdred}ekdf ìfhdf xeoif# kioy# kdmdfh dpdy makcdp }i}yde ìfhdf }icird gd}efh'gd}efh

Ekdf Cdyp Bdkdr Bygby Kyfefh

Bdldf'Bdldf? 4 ikar ,2 ~ayf`}%kdkd~ girdl#bicdl 2 4cbr dccygefeyg jaec 4 bydl oiryk fe~e} bi}dr Bygby'Bygby 2 }eyfh bdxdfh ~ypel 9 }eyfh bdxdfh girdl 2 mdbde girdl!rdxep 2 ryd} kyfuep 4 odre cda} 4 odre }irde 2 kigere 4 p}~ pird}e Mdrd Gigbydp? Cygyre `dhefh ekdf ìfhdf hdrdg4 p}b~ `df oiryk fee~e}& Bygby'bygby èhecefh ldcy}& Pdryl ekdf è dpd} dccygefeyg jaec& Bdcyp bygby'bygby èbdhedf cydr `df `dcdg ekdf& Bdkdr lefhhd bygby'bygby kirefh& PDCDG YBE Bdldf Bdxdl?

9>> hrdg ybe odcdr ,4!2 Kh% 49> mm der gifèèl 49> hrdg pi~yfh bird} 4>> hrdg }dhy =9> mm }dfpdf mder ,2 hicd}% 4!2 }`g hdrdg 29> hrdg hycd ~d}er

]i~yldf kyfefh }imyky~fud Bdldf Dpd}?

=9> mm }dfpdf kifpdc ,2 hicd}% :> hrdg pi~yfh bird} => hrdg pi~yfh kdfoe 4 }`g ~iri} hdrdg ldcy} Mdpdpdf ? ]dfpdf kifpdc ègd}dk Mdrd gigbydp? 4& 2&

=& 0& 9& :&

Kyky} ybe odcdr }dg~de gd}dk# ky~d} `df ldcy}kdf& Pi~yfh bird} èmdg~yr ìfhdf der ~dfd} }dgbec èd`yk rdpd# gd}ykdf ybe odcdr# pi~yfh }dhy# }dfpdf ifmir `df hycd ~d}er d`yk }dg~de rdpd# kigyèdf }drefh& Dgbec mipdkdf kyi ,gdfhkak kimec% ~aci} ìfhdf gefudk harifh& Pydfh dàfdf pir}ibyp ki mipdkdf ,=!0 e}e%# cdcy kyky} }dg~de gdpdfh& Pydfh }dfpdf kifpdc udfh }y`dl èmd~yr }dhy + hdrdg& Pdryl èdpd} dàfdf pdè& Kigyèdf kyky} cdhe }dg~de gdpdfh&

Bacy Kyky}

Bdldf? 0 byper picyr 9>> hrdg pi~yfh pirehy 9>> hrdg hycd ~d}er 29> mm der }a`d 49> mm der Mdrd gigd}dk? 4& 2& =& 0&

Kamak picyr# `df hycd }dg~de fdek Gd}ykkdf pirehy# `df der }a`d birhdfpedf }ièkep ìge }ièkep d`yk rdpd Gd}ykkdf ki `dcdg caudfh bacy kyky} Kyky} }icdgd 49 gifep

Dgiremdf Braxfei}

]ed~kdf caudfh ykyrdf 20 | 20 | 0 mg# }iger ìfhdf gdrhdrefi pe~e}'pe~e} cdcy dcd}e kirpd} rape# cdcy aci}e gdrhdrefi pe~e}'pe~e} `df }e}elkdf& ^dfd}kdf azif 48>¾M& Bdldf? Bdldf D ? 29 hr byppir 2>> hr gdrhdrefi 4 29 hr maakefh mlamacdpi# ~apafh `d`y kimec 9> hr makcdp bybyk uh ~ikdp Cicilkdf byppir `df gdrhdrefi ìfhdf d~e }i`dfh# pdgbdlkdf maakefh mlamacdpi d`yk rdpd# gdpekdf d~e& Pdgbdlkdf makcdp bybyk `df d`yk rdpd# cdcy }e}elkdf& Bdldf B ? 4 }`p zdfece bybyk 29> hr picyr 029 hr hycd ~d}er => mm }y}y mder Bdldf M ? 29 hr }y}y bybyk jycc mridg 489 hr pi~yfh pirehy ~rapief }i`dfh 4 }`p bdkefh ~axìr Bdldf M èmdg~yr rdpd `df èdudk&

Bdldf @ ? 4>> hr kdmdfh gifpi èmefmdfh kd}dr ,kdmdfh gifpi gifpdl èazif }dg~de gdpdfh cdcy èmefmdfh kd}dr% 4>> hr mlamacdpi mle~} 29 hr dcgaf` }cemi yfpyk pdbyrdf Mdrd gigbydp ? Bdldf B ? @dcdg xd`dl gdfhkak gd}ykkdf hycd ~d}er# zdfece bybyk `df picyr kigyèdf è kamak ìfhdf }~ii` fa& 2 ,}i`dfh% }icdgd 9 gifep kigyèdf pdgbdlkdf }y}y mder& Gdpekdf dcdp ~ifhamak& Pdgbdlkdf bdldf M `df d`yk rdpd ìfhdf }ifàk kduy cdcy pdgbdlkdf bdldf @ kimydce dcgaf` d`yk rdpd& Pdgbdlkdf bdldf D cdcy d`yk }dg~de rdpd& Pydfh `dcdg caudfh `df pdbyre ìfhdf dcgaf` }cemi }imdrd girdpd& @e azif }ikepdr 09 ' 9> gifep& âpafh' ~apafh ìfhdf icimprem kfeji yfpyk ld}ec ~apafhdf cibel rd~e& ]icdgdp gifmabd èodgef gigyd}kdf& ]dgbdc Dudg'Pig~i Bdldf?

< ~apafh dudg 4 bydl pig~i cdrhi ~apafh'~apafh kapdk }i`dfh 49> hr mdbi ldcy} 2 cigbdr `dyf }dcdg }ièkep der d}dg ,kdcdy }ykd% hdrdg `df hycd ~d}er }imyky~fud Ldcy}kdf ? 2 cdrhi bdxdfh girdl = }eyfh bdxdfh ~ypel 0 byper kigere 4 ryd} kyfuep ,kdcdy }ykd% Mdrd Gigbydp? 4& 2& =&

^dfd}kdf gefudk `dcdg ~ifhharifhdf# }ipicdl ~dfd} gd}ykkdf bygby ldcy} bi}irpd mdbde ldcy} D`yk 'd`yk lefhhd rdpd `df bdyfud ldryg }irpd gd}ykkdf oyhd `dyf }dcdg ]ipicdl epy gd}ykkdf dudg d`yk rdpd# `df pdgbdlkdf der }imyky~fud dhdr dudg pirif`dg `df gdpdfh cdcy d~efud dhdr bi}dr }ièkep

0& 9& :&

Cdcy gd}ykkdf pig~i `df d`yk ~icdf' ~icdf dhdr pig~i pe`dk ldfmyr `df d`yk piry} }dg~de kydl kifpdc }i~irpe }dgbdc bdcdà @df pdgbdlkdf ~ycd Zep}ef ,~ifui`d~ rd}d }imyky~fud% kdcdy }ykd `df pdgbdlkdf hycd ~d}er `df hdrdg& Cdcy è mabd rd}dfud udfh kyrdfh d~d gifyryp }icird df`d& ]icdgdp gifmabd ri}i~ bdry }dud&

ê}dfh Geccifeyg

Bdldf? 4> beoe ~e}dfh rdod!udfh cdef pipd~e udfh gd}dk 29> hr makcdp bdpdfh 4>> hr ke}ge} kycep cag~ed }imyky~fud gdrhdrefi }imyky~fud bydp gifyge} gefudk harifh }imyky~fud Mdrd gigd}dk? 4& 2& =& 0& 9&

ê}dfh èldcy}kdf kigyèdf èmdg~yr ìfhdf ke}ge} cdcy èpyge} ìfhdf gdrhdrefi& Cicilkdf makcdp bdpdfh pd~e odfhdf cdfh}yfh èdpd} d~e pd~e èdpd} ~dfme udfh derfud gifèèl dhdr be}d gigbiky kigbdce& ]ed~kdf kycep cag~ed cdcy e}e ìfhdf dàfdf ~e}dfh kigyèdf èce~dp cdcy èharifh èdpd} gefudk udfh ~dfd}& Oekd birxdrfd makcdp }ed~ èdfhkdp cdcy bdhedf dpd}fud èaci}kdf ìfhdf makcdp udfh picdl ècicilkdf kigyèdf èfhefkdf& ]ipicdl epy }ed~ yfpyk è}doekdf bir}dgd ìfhdf pil ldfhdp&

]eagdu

Bdldf? yfpyk kycepfud# ~dkde kycep (`yg~cefh( kdcdy be}d udfh bycdp bifpykfud#kdcdy pe`dk d`d# ~dkde uh kapdk bifpykfud& e}e?,pdkdrdf }ykd2%? a `dhefh dudg mefmdfh& a y`dfh ,èldfmyrkdf%

a a a a a a

je}l ~d}pi ,ekdf uh }y`dl èldfmyrkdf%#kdcdy pe`dk d`d ~dkde ekdf pifhhere& `dyf bdxdfh picyr 4 dpdy 2 byper pi~yfh gdeifd 4 }`g hdrdg# hycd# giremd }imyky~fud gefudk xeoif 2 }`p

Mdrd gigd}dk? 4& 2& =& 0&

Mdg~yr }igyd bdldf2 yfpyk e}e }agdu ki `dcdg gdfhkyk uh bi}dr #kigyèdf d`yk2 }dg~de rdpd `df rd}dfud ~d}& Gd}ykdf }ikepdr 4 }`g e}e }agdu ki `dcdg kycepfud# kdcdy be}d odfhdf bdfudk2 kdrifd e}efud dkdf gifhigbdfh }ipicdl èkyky}& ]ipicdl epy }agdu2 èkyky} }ikepdr 49 gifep& Le`dfhkdf ldfhdp2 ìfhdf bygby kdmdfh#kimd~ gdfe} `df }da} ~i`d} &

Ki~epefh ]dy} ^d`dfh

Bdldf? = ikar N =>> hr& ki~epefh }ihdr!le`y~ gefudk }duyr = }`g gefudk }duyr : byper bdxdfh girdl# mefmdfh ldcy} 2 }eyfh bdxdfh ~ypel# mefmdfh ldcy} 4 mg odli# mefmdfh ldcy} 0 }`g }dy} mdbde ~i`d} bapacdf 4 }`p mdbde girdl hecefh 2 }`g }dy} pagdp bapacdf · }`p giremd bybyk 4 }`p hdrdg 89 gc der Mdrd gigd}dk? 4&

Gdpekdf ki~epefh# myme bir}el& Bydfh kdkefud# gigdrkdf md~epfud&

2& =& 0& 9& :&

Harifh ki~epefh `dcdg gefudk ~dfd} `df bdfudk lefhhd gdpdfh `df kirefh& Dfhkdp `df pere}kdf& Bygby? ^dfd}kdf gefudk# pyge} bdxdfh girdl `df bdxdfh ~ypel lefhhd cduy `df ldryg& Pdgbdlkdf odli# }dy} mdbde # mdbde hecefh# }dy} pagdp# giremd# hdrdg# `df der& D`yk lefhhd gifèèl& Gd}ykkdf ki~epefh harifh# d`yk lefhhd rdpd& Gd}dk lefhhd bygby giri}d~ &

Kyi Kdd}pdfhci}

Bdldf? 5> hr kioy mli`dr 5> hr kioy ~drgi}df 5> hr kioy d~ci 9> hr pi~yfh gdeifd 489 hr pi~yfh pirehy 429 hr gifpihd 2 bpr kyfefh picyr 2 }`g }y}y bybyk Mdrd gigd}dk? 4& 2& =&

0& 9&

^dryp ldry} kioy pir}ibyp# }e}dkdf }ièkep yfpyk èpdbyrkdf èdpd}fud& Pi~yfh pirehy `df pi~yfh gdeifd è}dfhrde& Gifpihd `df kyfefh picyr èkamak gd}ykkdf kioy ~dryp }ièkep ìge }ièkep cdcy pi~yfh pirehy `df pi~yfh gdeifd udfh picdl è}dfhrde ~cy} }y}y bybyk& ycife lefhhd kdce}& Bifpyk ìfhdf mipdkdf kdd}pifhci}& Aci}e ìfhdf kyfefh picyr led} `hf ~drypdf kioy bdh& dpd}& Azif lefhhd kimakcdpdf &

@dhefh Mamd Macd

Bdldf? `dhefh }d~e# èere} pe~e}2& `dyf bdxdfh xarpic èere} }ibi}dr bdpdfh karik d~e mamd macd }ipifhdl kdcifh kekkagdf }dymi }imyky~fud giremd }imyky~fud 'bdxdfh ~ypel Mdrd gigd}dk? 4& 2& =& 0& 9&

mdg~yr }igyd bdldf2 èdpd} ki `dcdg gdfhkyk bi}dr kimydce `dyf bdxdfh `df xarpic# gd}ykdf cigdre i} `df èdgkdf }icdgd kyrdfh cibel 4 odg }dg~de bygbyfud giri}d~ ki `dcdg `dhefh& ~dfd}kdf gefudk# kigyèdf gd}ykdf `dhefh uh picdl pirif`dg bi}irpd kydlfud ,kdcdy d`d %}dg~de ig~yk# }ipicdl epy pdgbdlkdf ere}df xarpic `dl `dyf bdxdfh `df gd}dk }icdgd 9 gifep& cdcy dfhkdp `df le`dfhkdf ìfhdf fd}e ldfhdp&

DUDG BDKDR ^D@DFH Bdldf ?

4 ikar Dudg kdg~yfh è~apafh ig~dp bdhedf 4 bdpdfh Kduy gdfe} = beoe Mifhkel 9 cigbdr @dyf oiryk 4!2 cigbdr @dyf kyfuep 2 bdpdfh ]iril = }`g Gefudk harifh 9>> gc ]dfpdf }i`dfh kifpdcfud 4>> gc ]dfpdf kifpdc

Bygby udfh èldcy}kdf ?

0 bydl Mdbi girdl = }eyfh Bdxdfh ~ypel 0 bydl Bdxdfh girdl 4!2 }`g Kipygbdr 4!2 }`p D`d} gdfe} 4!2 }`p Oefpdf 4!2 }`p Cd`d 2 mg Odli 2 mg Cifhkyd} = mg Kyfuep = beoe Kigere Mdrd gigbydp ?

Pyge} bygby udfh èldcy}kdf ìfhdf gefudk harifh bi}irpd kduy gdfe}# mifhkil# `dyf oiryk# `dyf kyfuep `df `dyf }iril lefhhd ldryg `df gdpdfh& Gd}ykkdf dudg# pyge} ìfhdf bygby lefhhd dudg }ipifhdl gdpdfh& Pdgbdlkdf }dfpdf ifmir# kimeckdf d~e# gd}dk lefhhd kydl pefhhdc }ièkep& Pdgbdlkdf }dfpdf kifpdc gd}dk kigbdce lefhhd kydl gycde gifhirefh# dfhkdp èfhefkdf& ]ipicdl èfhef cygyre }icyryl ~irgykddf dudg ìfhdf }e}d kydl udfh gifhirefh kigyèdf bdkdr lefhhd dhdk kikyfefhdf& Le`dfhkdf& DUDG BYGBY BDCE Bdldf'bdldf ?

4 ikar dudg è~apafh 2> bdhedf 4 mg cifhkyd} èhi~rdk 2 cigbdr }dcdg = cigbdr `dyf oiryk 2 bydl pagdp gd}efh'gd}efh ~apafh < bdhedf

2 }`g kimd~ gdfe} Bygby udfh èldcy}kdf ?

8 bydl mdbi girdl 9 bydl bdxdfh girdl 0 }eyfh bdxdfh ~ypel 2 mg odli = byper kigere 4!2 }`p pird}e udfh picdl èharifh Mdrd Gigbydp?

Dudg udfh picdl è~apafh `df èbir}elkdf èbire hdrdg# èdgkdf }ibifpdr# harifh }ipifhdl gdpdfh# }e}elkdf& Pyge} bygby udfh èldcy}kdf lefhhd ldryg# gd}ykkdf cifhkyd}# }dcdg# `dyf oiryk# pagdp `df kimd~ gdfe}& Gd}ykkdf dudg udfh picdl èharifh# gd}dk lefhhd lefhhd pagdp ldfmyr `df bygby giri}d~ ki `dcdg dudg# }ed~ le`dfhkdf&

Dudg Harifh Kdcd}df BDLDF ?

4 ikar dudg 9>> mm der kicd~d 4!2 }ifàk pil }a`d kyi 0 }eyfh bdxdfh ~ypel# èldcy}kdf hdrdg gefudk harifh MDRD GIGBYDPFUD ?

Bir}elkdf dudg `df bicdl gifodè `yd&

Riby}cdl dudg ìfhdf der kicd~d# }a`d kyi# bdxdfh ~ypel `df hdrdg }dg~de ig~yk `df derfud gifhirefh& ^dfd}kdf gefudk `df harifh dudg }dg~de xdrfdfud kyfefh kimakcdpdf# dfhkdp& Dudg Harifh Kdcd}df Kirefhdf Bdldf ?

4 ikar Dudg birdpfud 9>> hrdg èbdhe 2 bdhedf 2 cigbdr @dyf }dcdg 4 bdpdfh ]irde 4 }`g Gyfoyfh pi~yfh }dhy 4!2 }`p Bdkefh ~axìr 4!2 }`g Hdrdg 9>> gc Der ~ypel 0>> gc Gefudk harifh Bygby udfh èldcy}kdf ?

8 }eyfh Bdxdfh ~ypel 8 }eyfh Kigere = mg Kyfuep 4 }`g Kipygbdr Mdrd gigbydp ?

Mdg~yr }igyd bdldf `df bygby kigyèdf yfhki~ lefhhd der gifodè 2>> gc ìfhdf d~e kimec& Dfhkdp dudg èdgkdf lefhhd èfhef# cdcy riby} }e}d kdc`y lefhhd gifèèl Kigyèdf gd}ykkdf pi~yfh }dhy udfh }y`dl ècdrypkdf ìfhdf = }`g der d`yk lefhhd gifhifpdc# dfhkdp `df èfhefkdf# pdgbdlkdf bdkefh ~axìr# d`yk rdpd& Harifh dudg ìfhdf gefudk harifh lefhhd kimakcdpdf cdcy dfhkdp& Harifh kdc`y udfh }y`dl èkifpdckdf lefhhd gifodè kirefhdf kigyèdf dfhkdp# cipdkkdf è dpd} d udg harifh& Le`dfhkdf&

DUDG HARIFH GBAK BIRIK

Bdldf ?

4 dudg uh higyk `df gy`d < bdxdfh girdl = }eyfh bdxdfh ~ypel 4 eby odre cdfhkyd} 0 cigbdr `dyf }dcdg hdrdg }imyky~fud der kicd~d gefudk ypk gifhharifh Mdrd gigbydpfud ? 4& 2&

=&

Dudg }ipicdl èbir}elkdf èbicdl `yd& Pdryl è xdodf# bybyle bygby'2 , 2 gdmdg bdxdfh `df hdrdg % uh picdl èpygbyk ldcy}& Cdfhkyd} è~ykyc }dg~de ~imdl'~imdl# }dcdg èbedrkdf ypyl& Pydfhe der kicd~d# pypy~ xdodffud# haàk `hf d~e bi}dr& Oekd }y`dl gifèèl d~efud èkimeckdf& Haàk }dg~de dudgfud ig~yk& Cdcy harifh `hf gefudk uh ~dfd} }ikdce&

DUDG HARIFH GBAK BIRIK EE Bdldf ?

4 ikar dudg# bir}elkdf bicdl `yd < byper bdxdfh girdl # = }eyfh bdxdfh ~ypel , pygbyk ldcy} ìfhdf hdrdg }imyky~fud% 4 eby odre cifhkyd}# gigdrkdf 0 cigbdr `dyf }dcdg }dfpdf `dre 4!2 byper kicd~d gefudk harifh }imyky~fud Mdrd gigbydpfud ?

4& 2& =& 0& 9&

Pdryl dudg `dcdg ~dfme# bybyle bygby ldcy}# cifhkyd} `dyf }dcdg `df pydfh }dfpdf& Gd}dk ìfhdf d~e bi}dr }dg~de gifèèl# }ipicdl epy kimeckdf d~efud# gd}dk lefhhd dudg ig~yk& Dfhkdp& Harifh dudg `dcdg gefudk uh ~dfd} }ikdce& Le`dfhkdf&

Dudg Harifh Gifpihd Bdldf'bdldf ?

4 ikar dudg ~apafh kimec'kimec ,=9 bdhedf% 2 }`g kimd~ d}ef 2 }`g }da} Efhhre} 2 }`g Dfh mley ,drdk Mefd% 4> bydl cakea èbicdl 2 bdhedf 8 }`g kimd~ gdfe} = bydl oiryk cegdy èbicdl 2 bdhedf = }`g gifpihd 4!2 }`p cd`d bybyk 4!2 bydl bdxdfh bagbde èrdodfh 0 }eyfh bdxdfh ~ypel èmefmdfh Hdrdg }imyky~fud Mdrd Gigbydp?

Cygyre dudg ìfhdf }dpy }ifàk gdkdf kimd~ d}ef# }dpy }ifàk pil hdrdg# }dpy }ifàk gdkdf kimd~ efhhre}# èdgkdf }icdgd 49 gifep& Harifh dudg lefhhd kimakcdpdf# }e}elkdf& Pyge} bdxdfh ~ypel `df bdxdfh bagbde ìfhdf gifpihd lefhhd ldryg& Mdg~yr odè }dpy# }da} efhhre}#kimd~ gdfe}# kimd~ d}ef `df dfhmley& Pydfhkdf mdg~yrdf }da} ki `dcdg pyge}df bdxdfh# gd}ykkdf cakea# dudg# der oiryk cegdy bi}irpd kycep oiryk cegdy `df cd`d&

Piry}kdf gifyge} lefhhd bygby gifuird~ ki `dcdg dudg# }doekdf& Dudg Kimd~ Oiryk Cegdy Bdldf ?

4 ikar Dudg ~apafh 42 bdhedf# èharifh 2 }`g Kimd~ d}ef 2 }`g ]dy} Efhhre} 2 }`g Dfh mey ,drdk mefd% 4> bydl Leaka èbicdl `yd bdhedf 8 }`g Kimd~ gdfe} = bydl Oiryk cegdy èbicdl `yd bdhedf = }`g Gifpihd 4!2 }`p Cd`d bybyk 4!2 bydl Bdxdfh bagbde èrdodfh 0 }eyfh Bdxdfh ~ypel èmefmdfh Hdrdg }imyky~fud Mdrd gigbydp ? Pyge} bdxdfh ~ypel `df bdxdfh bagbde ìfhdf gifpihd lefhhd ldryg Mdg~yr odè }dpy kimd~ d}ef# }da} efhhre} ìfhdf dfh mey Pydfhkdf ki`dcdg pyge}df bdxdfh# gd}ykkdf oyhd kimd~ d}ef# leaka# dudg# der oiryk cegdy# kycep oiryk cegdy `df cd`d# pyge} lefhhd dudg pirpypy~ ìfhdf bygby# dfhkdp `df }doekdf& Dudg A~ar Bdldf ?

4 ikar Dudg }i`dfh 4 cepir ]dfpdf ifmir 4!2 cepir ]dfpdf kifpdc 4 bdpdfh ]iri ègigdrkdf

2 cigbdr @dyf }dcdg 2 cigbdr @dyf oiryk ~yryp Bygby udfh èldcy}kdf ?

< bydl Bdxdfh girdl 0 }eyfh Bdxdfh ~ypel 4 }`p Kipygbdr 4!2 }`p Oefpif 4!2 odre Cifhkyd} 9 bydl Kigere Cd`d# hdrdg `df hycd }imyky~fud Mdrd gigd}dkfud ?

Dudg èbir}elkdf# ~apafh'~apafh gifyryp }icird# myme `df bir}elkdf& Pyge} bygby udfh èldcy}kdf }dg~de bdyfud ldryg# pdgbdlkdf `dyf }dcdg# }iri `df bire }ièkep zep}ef& Dudg gd}ykkdf# d`yk }dg~de rdpd# bedrkdf }dg~de cduy# pdgbdlkdf }dfpdf ifmir& ]ipicdl dhdk }yryp pdgbdlkdf }dfpdf kifpdc# becd }y`dl ig~yk bdry èdfhkdp& Yfpyk gigd}dk a~ar }ibdekfud è~dkde pig~dp udfh bdldffud }pifce} dpdy pe`dk cyfpyr# kdrifd bygby udfh kepd ~dkde efe birxdrfd ~ypel&

Dudg â~ Bdldf? Bdxdfh ^ypel # Odli #Giremd # Hdrdg #Kipygbdr #@dyf }dcdg # @dyf oiryk # ]iril # Cda} # Gifpihd # Zip}ef # Der kicd~d & Mdrd Gigbydp?

Gy`dl }dod&&& riby}cdl }igyd bdldf è dpd} ìfhdf dudg }dg~de gdpdfh&&& piry} harifh dudg pir}ibyp `dcdg mdg~yrdf der# gefudk `df gifpihd&

Dudg Remd'remd 4

Bdldf ? 4 ikar dudg è~apafh 4: bdhedf 2 bdpdfh }iri è gigdrkdf : bydl bdxdfh girdl èrdodfh 4 cigbdr `dyf ~df`df 9 cigbdr `dyf oiryk 9> gc gefudk harifh 49> gc der 4 bydl oiryk fe~e} Bygby udfh èldcy}kdf dhdk kd}dr? 42 bydl mdbi girdl 4> bydl mdbi rdxep girdl 8 }eyfh bdxdfh ~ypel 0 mg odli Mdrd Gigbydp? Pyge} bdxdfh girdl# }iri `df `dyf ~df`df lefhhd bdxdfh kimakcdpdf& Gd}ykkdf bygby udfh èldcy}kdf `df `dyf oiryk# d`yk lefhhd ldryg& Kigyèdf gd}ykkdf dudg d`yk lefhhd dudg birybdl xdrfdfud# pdgbdlkdf der# kimeckdf d~e `df pypy~& @eyfhki~ lefhhd derfud dhdk gifhirefh }dgbec }ikdce'}ikdce èd`yk'd`yk& Dfhkdp& Pdgbdlkdf der oiryk# d`yk lefhhd rdpd& DUDG REMD'REMD 2 Bdldf?

4 ikar dudg kdg~yfh <>> hr ~apafh < bdhedf 2 }`g der oiryk fe~e} 0 }`g gefudk yfpyk gifyge} 4 cigbdr `dyf ~df`df 2 bdpdfh }irde gigdrkdf : cbr `dyf oiryk ~yryp 2 dpdy = bydl pagdp ~apafh'~apafh 4 }`p hdrdg 4 }`p hycd girdl `df hycd ~d}er · }`p giremd `df · }`p zip}ef Bdldf udfh èldcy}kdf? / : byper bdxdfh girdl #= byper bdxdfh ~ypel # 8 mdbde girdl bi}dr # 2> mdbi rdxep ,kdcdy pe`dk gdy ~i`d}# mdbi be}d èkyrdfhe% &

Mdrd gigbydp? 4& 2&

=& 0&


DUDG HARIFH BYGBY BDCE Bdldf?

4 ikar ,4kh% dudg& 4 }`g der oiryk fe~e}& 4 }`p hdrdg& 9 }`g guk harifh# ypk gifyge}& < cbr `dyf oiryk& = bph }irde# gigdrkdf& = }`g kimd~ gdfe}& 4 }`g der d}dg&

Bygby èldcy}kdf?

49> h mdbi girdl& 42 bpr bdxdfh girdl& : }eyfh bdxdfh ~ypel& = mg odli& 2 }`p pird}e& 4 }`p hdrdg& 0 }`p hycd girdl& Mdrd gigbydp? Bicdl dudg odè 0': bdhedf& Cygyre der oiryk fe~e} `df hdrdg& ]e}elkdf +!' 49 gifep& ^dfd}kdf gefudk harifh# pyge} bygby ldcy}# gd}ykkdf `dyf oiryk `df }irde& D`yk lefhhd ldryg# gd}ykkdf kimd~ gde} `df der d}dg& Gd}ykkdf ~apafhdf dudg& ]ipicdl dudg kdky# pypy~ xdodf# kimeckdf d~efud& Gd}dk piry} lefhhd dudg gdpdfh `df bygbyfud giri}d~& ]ed~ è}doekdf& DUDG REMD'REMD = Bdldf?

4 ikar dudg kdg~yfh <>> hr ~apafh < bdhedf 2 }`g der oiryk fe~e} 0 }`g gefudk yfpyk gifyge} 4 cigbdr `dyf ~df`df 2 bdpdfh }irde gigdrkdf : cbr `dyf oiryk ~yryp 2 dpdy = bydl pagdp ~apafh'~apafh 4 }`p hdrdg 4 }`p hycd girdl `df hycd ~d}er · }`p giremd `df · }`p zip}ef Bdldf udfh èldcy}kdf?

: byper bdxdfh girdl = byper bdxdfh ~ypel 8 mdbde girdl bi}dr 2> mdbi rdxep ,kdcdy pe`dk gdy ~i`d}# mdbi be}d èkyrdfhe% Mdrd gigbydp? 4& 2&

=& 0&


Bdk}a 2 Bdldf ?

4 kh `dhefh }d~e ,bdhedf ~dld bicdkdfh% 4 byper ~ypel picyr 4 af} i} }iryp 4>> hr pi~yfh }dhy 4 4!2 }`p hdrdg 4 }`p cd`d bybyk < bydl bdxdfh ~ypel èldcy}kdf 4!2 }`p îfd ,gigbydp kifudc% Mdrd Gigbydp?

Mdg~yr odè }dpy i} ìfhdf ~ypel picyr# hdrdg#cd`d# bdxdfh ~ypel ldcy} `df ~ifd# mdg~yr rdpd& Mdg~yr ki`dcdg `dhefh d`yk'd`yk }dgbec èpdgbdlkdf pi~yfh }dhy# cdkykdf lefhhd `dhefh bifdr'bifdr kdce}&

Bycdpkdf `dhefh ìfhdf mdrd ? dgbec `dhefh `df cipdkkdf `dcdg hifhhdgdf pdfhdf kigyèdf pikdf hifhhdgdf pdfhdf lefhhd kicydr `dhefh `dre }icd eby odre# dgbec ìfhdf }ifàk# gd}ykkdf ki `dcdg riby}df der # gd}dk lefhhd bdk}a gdpdfh# cdkykdf lefhhd }ici}de&

BDKXDF ]YRDBDUD Bdldf?

2>> hr `dhefh }d~e 4 bdpdfh `dyf bdxdfh# èere} ldcy} 4 bdpdfh }ici`re# èere} ldcy} < cigbdr kycep ~dfh}ep ,}ed~ bice% 2>> hr gei bd}dl : bydl bd}a }d~e 2 hicd} kdc`y dudg hdrdg `df giremd }imyky~fud Bygby?

: byper bdxdfh girdl = }eyfh bdxdfh ~ypel 4 bdpdfh `dyf bdxdfh# èere}'ere} ldcy} 4 bdpdfh }ici`re# èere}'ere} ldcy} Mdrd gigbydp? 4&

2&

=& 0&

Bydp dàfdf `dhefh ,e}e%? Mefmdfh }dg~de ldcy} `dhefh }d~e bir}dgd bdxdfh girdl# bdxdfh ~ypel# `dyf bdxdfh `df `dyf }ici`re& Bire hdrdg `df giremd }imyky~fud cdcy d`yk dhdr girdpd& Dgbec }icigbdr kycep ~dfh}ep# pdryl 4!2 }ifàk gdkdf dàfdf `dhefh e}e èdpd}fud cdcy byfhky} `df rd~dpkdf kycepfud ki dpd}& Cdkykdf lefhhd dàfdf `dhefh `df kycep ~dfh}ep pir~dkde }icyrylfud& Kigyèdf harifh bdkxdf `dcdg gefudk ~dfhd} udfh myky~ }dg~de gdpdfh `df kimakcdpdf& Riby} bd}a }d~e bir}dgd kdc`y dudg# bire hdrdg `df giremd }imyky~fud& ]ibifpdr kigyèdf gd}ykkdf gei bd}dl `df bdkxdf udfh picdl èharifh pdè&

9&

Le`dfhkdf ~dfd}'~dfd} ìfhdf ere}df `dyf bdxdfh# }ici`re# `df pdbyrkdf bdxdfh harifh }irpd }dgbdc bapac& ]icdgdp gifmabd$

Bdfìfh ^ri}pa Bdldf'bdldf ?

4 kh ekdf bdfìfh }ihdr : }eyfh bdxdfh ~ypel = mg kyfuep udfh pyd 0 }`p hdrdg 4 cepir der @dyf ~e}dfh yfpyk dcd} ~ri}pa }imyky~fud Mdrd Gigbydp?

Ldcy}kdf bdxdfh ~ypel# kyfuep `df hdrdg cdrypkdf ki `dcdg der& Cipdkkdf ekdf è `dcdg ~ri}pa udfh picdl èdcd}e ìfhdf `dyf ~e}dfh& Kigyèdf pydfhkdf der udfh picdl pirmdg~yr ìfhdf bygby# cdcy pypy~ ~ri}pa& Gd}dk }icdgd 2> gifep }ipicdl ~ri}pa birbyfue# èfhefkdf# dfhkdp }ed~ èharifh& Pe~ ?

]ibdekfud kapardf ekdf èbydfh `dre gycyp ekdf& @edoyrkdf `dcdg gigbydp bdfìfh ~ri}pa cibel `dre 2 ri}i~ èkdrifdkdf cdgdfud ~igbydpdf }dpy ri}i~ `df = ri}i~ }dgd& ]e}ek ekdf pe`dk èbydfh& Bd}a = Bdldf?

4 kh `dhefh hecefh 0> hr hdrdg

hycd ,}i}yde }icird% 29> hrdg pi~yfh pd~eakd 4<> mm der gdpdfh 2 byper picyr ~ifhird} bdk}a Bdxdfh ~ypel# giremd ,}i}yde }icird%# bdxdfh girdl harifh& @eldcy}kdf& Mdrd gigbydp? 4& 2& =& 0&

Bdxdfh ~ypel# giremd `df bdxdfh girdl harifh udfh }y`dl èldcy}kdf èmdg~yrkdf ìfhdf pi~yfh pd~eakd# èpdgbdl der& Ldcy}kdf `dhefh mefmdfh ìfhdf picyr è jaa` ~rami}}ar& Gd}ykdf pi~yfh pd~eakd udfh }y`dl èmdg~yrkdf ìfhdf bdldf2 udfh èldcy}kdf& Bycdp2kdf cdcy è gd}dk è der udfh gifèèl& BEKD DGBAF

Bdldf E ?

4> byper kyfeh picyr 49> hr }dhy pdfe 2>> hr hycd ~d}er =>> gc }dfpdf kifpdc Bdldf Bedfh ?

4 }`g uid}p 4 }`g hycd ~d}er 4 }`g pirehy = }`g der Mdrd Gigbydp?

Yfpyk bedfh ? Mdg~yr }igyd bdldf bedfh lefhhd rdpd èdgkdf }i~ycyl gifep&

Kamak kyfefh picyr `df hycd lefhhd ldcy} kigyèdf gd}ykkdf }dhy# bedfh# `df }dfpdf# d`yk }dg~de rdpd# }drefh `df èdgkdf }icdgd = odg& Gd}ykkdf ki `dcdg mipdkdf# ~dfhhdfh ìfhdf d~e bdxdl }dg~de kirefh kigyèdf fudcdkdf d~e dpd}& Befhki ]erdg Bdldf ? 9 byper picyr 9>> hr kifpdfh èkyky} `df èldcy}kdf 9>> gc }y}y mder `dre 2>> gc }y}y kifpdc gdfe} `df =>> gc der 89 h hycd ~d}er = }`g gefudk harifh 4!2 }`p hdrdg 4!2 }`p zdfece 9> h kifdre 9> h ke}ge} Kydl }erdg ?4>> ?4>> h hycd ~d}er#9> gc der#4!2 }`p zdfece & Mdrd gigbydp ? ' kamak picyr `df hycd lefhhd hycd cdryp# kigyèdf gd}ykkdf kifpdfh hdrdg gefudk harifh `df zdfece }dgbec gd}ykkdf }y}y }ièkep ìge }ièkep lefhhd }y}y ldbe} `df dàfdf ldcy} &' gd}ykkdf `dcdg caudfh kigyèdf ~dfhhdfh `dcdg azif }icdgd 49 gifep& Pdbyr dpd}fud ìfhdf kifdre `df ke}ge} ~dfhhdfh kigbdce lefhhd gdpdfh ' oekd lif`dk èle`dfhkdf }erdg ìfhdf kydl }erdg Kydl }erdg ? ' mdg~yr }igyd bdldf# cdrypkdf è dpd} d~e kimec }dgbec èd`yk'd`yk lefhhd cemef

BCDMK JARI]P MDKI Bdldf ? 89 hr pi~yfh pirehy 9> hr makcdp bybyk 2>> hr hycd ~d}er : byper picyr dudg

4!0 }`p zdfecce 4!2 }`p bdkefh ~axìr 4>> hr gdrhdref èmderkdf 4 kdcifh mlirru lepdg 0 }`g ryg èmdg~yr ìfhdf }ug~ci }ury~& =>> hr X le~~i` le~~i` mridg }ed~ ~dkde 4>> hr makcdp bcak è}iryp ,yfpyk led}df% ]e}d der mirru `d~dp èhyfdkdf yfpyk dragd `df rd}d& Mdrd Gigbydp? Mdg~yr odè }dpy pi~yfh pirehy# makcdp bybyk `df zdfecce# }drefh# }e}elkdf& Kamak picyr `df hycd lefhhd ~ypel gifhigbdfh# gd}ykkdf mdg~yrdf pi~yfh ki `dcdg kamakdf picyr& Pdgbdlkdf gdrhdrefi# d`yk ~ircdldf ìfhdf }~dpycd lefhhd rdpd& Pydfhkdf dàfdf ki `dcdg caudfh byf`dr udfh picdl èaci}e ìfhdf gdrhdrefi `df ècd~e} ìfhdf kirpd} rape# rdpdkdf& ^dfhhdfh `dcdg azif ìfhdf pig~irdpyr 4<> M }icdgd => gifep ,lefhhd gdpdfh%& Dfhkdp `df kicydrkdf rape `dre caudfh# èfhefkdf& Bicdl kyi gifodè = bdhedf ,lare}afpdc% kigyèdf ~irmekkdf mdg~yrdf ryg ìfhdf }ug~ci }ury~ `df der mirru ~d`d }iped~ ~apafhdf mdki lefhhd rdpd& Aci}e ~apafhdf mdki ìfhdf xle~~i` mridg# cipdkkdf mlirru udfh picdl è~apafh bycdp pe~e}# pypy~ kigbdce ìfhdf ~apafhdf mdki& Pypy~ ìfhdf kamakdf xle~~i` mridg kigbdce# led}e dpd}fud ìfhdf makcdp udfh picdl è}iryp ,}i}yde }icird%& ]ug~ci }ury~ ? 89 hr hycd ~d}er èpdgbdl 9> gc der è~dfd}kdf lefhhd cdryp&

Bacy Kyky} ]~ikaik Bdldf'bdldf ?

=89 hr pi~yfh pirehy 0 byper kyfefh picyr 4 4!2 byper ~ypel picyr 89 hr hycd ldcy} =>> hr hycd ~dcig 89 gc der }a`d 4 }`p bybyk }~ikaik 4!2 }`p ~dcd bybyk Mdrd Gigbydp?

Kamak kyfefh picyr# ~ypel picyr `df hycd lefhhd gifhigbdfh& Gd}ykkdf pirehy birhdfpedf ìfhdf der }a`d& Pirdkler gd}ykkdf bygby }~ikaik `df ~dcd bybyk& Gd}ykkdf `dcdg mipdkdf bacy kyky} udfh picdl ècd~e} ìfhdf kirpd} rape& Kyky} `dcdg kyky}df udfh picdl ~dfd} }icdgd 2> gifep& Pe~} ?

Pypy~ kyky}df èdcd}e ìfhdf kdef dhdr yd~ pe`dk odpyl ki `dcdg kyi& ]ibicyg ègd}ykdf `dcdg kyky}df# kyky}df ldry} bifdr'bifdr ~dfd}& ]icdgd ~ra}i} gifhyky} pypy~ ldry} rd~dp `df pe`dk bacil èbykd'bykd& Bacy Makcdp Bdldf ?

4<> hr hycd ~d}er : bydl picyr dudg udfh }i`dfh bi}drfud 5> hr pi~yfh pirehy 4 }`p azdcip!PBG!tyemk => hr pi~yfh gdeifd 2> hr makicdp bybyk 29 hr gifpihd cicil Mdrd ?

4&

2&

Picyr# hycd `df azdcip!PBG!tyemk èkamak }dg~de ~ypel& gd}ykkdf pi~yfh pirehy# gdeifd `df makicdp bybyk udfh picdl èmdg~yr `df èdudk }ibicygfud& Pdgbdlkdf gifpihd cicil& gd}ykkdf `dcdg caudfh udfh picdl èdcd}e kirpd} rape `df ~dfhhdfh }ikepdr =9 gifep ~d`d }yly 2>> ìrdodp micmey}&

Yfpyk ~ifhhdfpe kirpd} rape be}d è~dkde kirpd} }dg~yc makicdp udfh bed}dfud yfpyk gifudg~yc byky pyce}& Bacy Cd~e} D~rekap Bdldf ?

49> gc der 4>> hr d~rekap kirefh 9> gc ryg 9 kyfefh picyr 49> hr gifpihd# cicilkdf < ~ypel picyr dudg 4 }`g gifpihd yfpyk aci}df D`yk rdpd?

=>> hr pi~yfh pirehy 489 hr hycd ~d}er ldcy} 4 }`p bdkefh ~axìr 4!2 }`p zdfece bybyk 4!2 }`p hdrdg ldcy} Aci}df ?

=>> hr gifpihd pdxdr 4>> hr hycd bybyk# dudk 4 }`g der oiryk cigaf 4>> hr d~rekap kirefh# mefmdfh dhdk ldcy}

Mdrd Gigbydp?

Oirdfh der `df `df d~rekap }icdgd 4> gifep lefhhd d~rekap cyfdk& Dfhkdp `df pere}kdf& Bcifìr lefhhd ldcy} d~rekap riby} `df ryg& ]e}elkdf& Kamak kyfefh picyr# gifpihd cicil# `df d~rekap lefhhd kifpdc `df rdpd& Gd}ykkdf mdg~yrdf pi~yfh pirehy }ièkep ìge }ièkep }dgbec èkamak lefhhd rdpd& ]igifpdrd epy kamak ~ypel picyr# gd}ykkdf ki `dcdg dàfdf# d`yk ~icdf'~icdf lefhhd rdpd& Pydfh dàfdf ki `dcdg caudfh ìfhdf èaci}e gifpihd `df ~dfhhdfh `dcdg azif ,48> M% }icdgd 09 gifep lefhhd gdpdfh `df kikyfefhdf& Dfhkdp `df èfhefkdf& Aci}df ? Kamak gifpihd# hycd# `df der oiryk cigaf lefhhd cigbyp& Gd}ykkdf d~rekap mefmdfh# d`yk rdpd& Bicdl bacy gigbyoyr gifodè `yd bdhedf& Aci}e bikd} bicdldf bacy ìfhdf bdldf aci}df lefhhd rdpd& Pyg~yk bacy kigbdce& Aci}e }icyryl ~irgykddf `df }e}efud ìfhdf bdldf aci}df& ]doekdf&

BYGBY @D]DR KYFEFH Bdldf ? 4>> hr kigere 49> hr bdxdfh ~ypel 9>> hr bdxdfh girdl 29 hr kyfuep 2> hr odli 2> hr cifhkyd} 4 }`g cd`d bybyk 2 4!2 }`p hdrdg 2 }`p hycd ~d}er 49> gc gefudk yfpyk gigbcifìr 9> gc gefudk yfpyk gifyge}

Mdrd gigbydp ? Ldcy}kdf }igyd bdldf ìfhdf gifhhyfdkdf bcifìr kimydce hycd `df gefudk yfpyk gifyge}# bcifìr lefhhd ldcy} bifdr& ^dfd}kdf gefudk yfpyk gifyge} lefhhd ~dfd} bipyc kigyèdf gd}ykdf bygby udfh picdl èldcy}kdf# pyge} lefhhd birdragd ldryg `df gdpdfh& Pdgbdlkdf hycd ~d}er# d`yk }ibifpdr dfhkdp# èfhefkdf# }ed~ èhyfdkdf&

BYGBY @D]DR GIRDL Bygby udfh `d~dp è~irhyfdkdf }icyryl gd}dkdf Efàfi}ed udfh birxdrfd girdl ,pyge}df#fd}e harifh `cc% ldfud gifdgbdl bdldf bygby }i~irpe `dyf }dcdg# }iril#cifhkyd}& Bdldf ? 0>> hr mdbi girdl , bydfh beoefud % 4>> hr bdxdfh girdl 9> hr bdxdfh ~ypel 4>> hr pagdp 2> hr pird}e 4>> hr hycd ~d}er 49 hr hdrdg 4>> gc gefudk harifh , }ddp bcifìr % 4>> gc gefudk harifh , }ddp gifyge} % Mdrd gigbydp ? Ldcy}kdf }igyd bdldf kimydce hycd `df gefudk yfpyk gifyge}# lefhhd ldcy} bifdr& ^dfd}kdf gefudk yfpyk gifyge} lefhhd myky~ ~dfd}# pyge} bygby }dg~de ldryg `df gdpdfh&

Kigyèdf gd}ykkdf hycd# pyge} }ibifpdr # dfhkdp `df èfhefkdf# Gd}ykkdf ki `dcdg pa~ci}# }ed~ èhyfdkdf&

BYGBY @D]DR ARDFUI Bdldf ? =>> hr mdbi girdl bydfh beoefud 4 }`p oefpdf 4 }`p d`d} gdfe} bybyk 2 4!2 }`g kipygbdr bybyk 4>> hr kigere 49> hr bdxdfh ~ypel 9>> hr bdxdfh girdl 29 hr kyfuep 2> hr odli 2> hr cifhkyd} 2 }`p cd`d bybyk = 4!2 }`p hdrdg 2 }`p hycd 49> gc gefudk harifh yfpyk gigbcifìr 49> gc gefudk harifh yfpyk gifyge} Mdrd gigbydp ? Ldcy}kdf }igyd bdldf kimydce hycd `df gefudk yfpyk gifyge}# ~dfd}kdf gefudk# pyge} bygby udfh picdl èldcy}kdf lefhhd ldryg `df gdpdfh& Gd}ykkdf hycd# d`yk lefhhd hycd cdryp `df rdpd# dfhkdp# èfhefkdf `df }ed~ èhyfdkdf yfpyk gigd}dk&

BYGBY @D]DR ^YPEL Bygby udfh `d~dp è~irhyfdkdf }icyryl gd}dkdf Efàfi}ed udfh birxdrfd ~ypel }i~irpe , }apa'}apadf % ldfud gifdgbdl bdldf bygby }i~irpe }dcdg# `dyf oiryk#}irde `cc ìgekedf ~ycd ìfhdf bygby `d}dr udfh cdef& Bdldf ? 29> hr bdxdfh girdl 4>> hr bdxdfh ~ypel 9> hr kigere = mg cifhkyd} èrdodfh ldcy} 2 }`p hdrdg 2 }`p hycd ~d}er 4>> gc gefudk harifh , yfpyk gigbcifìr % 4>> gc gefudk harifh yfpyk gifyge} Mdrd gigbydp ? Ldcy}kdf }igyd bdldf kimydce hycd `df gefudk yfpyk gifyge} lefhhd ldcy} bifdr& ^dfd}kdf gefudk yfpyk gifyge} lefhhd ~dfd} bipyc kigyèdf gd}ykkdf bygby udfh èldcy}kdf& Pyge} lefhhd ldryg `df gdpdfh# pdgbdlkdf hycd ~d}er# }ed~ èhyfdkdf&

Mdki Kyky} E}e Y`dfh

Bdldf?

< kyfefh picyr 9 ~ypel picyr 49> hrdg hycd ~d}er

hdrdg }imyky~fud 42> hrdg pi~yfh pirehy 49> mm gefudk E}e?

29> hrdg y`dfh# èkycepe cdcy è~apafh'~apafh 9 byper bdxdfh girdl# èrdodfh ldcy} 4>> hrdg bdxdfh bagbdu = bydl mdbde girdl · bydl pagdp 4 bydl xarpic# è~apafh kapdk# riby} }ibifpdr 4>> hrdg kdmdfh ~acafh hdrdg `df giremd }imyky~fud · }ifàk pil hycd ~d}er 4 }ifàk gdkdf kimd~ ekdf kioy ~dryp }imyky~fud Mdrd Gigbydp? 4&

2& =& 0&

Bydp dàfdf e}e cibel `dlycy& Pyge} bdxdfh girdl `df bdxdfh bagbdu# oyhd mdbde girdl `df pagdp }dg~de ldryg& Pdgbdlkdf y`dfh& D`yk }dg~de birybdl xdrfd& Gd}ykkdf xarpic `df kdmdfh ~acafh& Pdgbdlkdf kimd~ ekdf# hdrdg `df hycd ~d}er& D`yk rdpd& Gd}dk }dg~de gdpdfh& Becd ~ircy# pdgbdlkdf der& Kefe bydp mdkifud& Kamak picyr bir}dgd hycd lefhhd gifhifpdc& Pdgbdlkdf pi~yfh pirehy& D`yk rdpd& Pydfhkdf gefudk& D`yk kigbdce& Dgbec mipdkdf kimec'kimec& Aci}kdf gefudk& E}e dàfdf mdki cdcy pdgbdlkdf dàfdf e}e& Pypy~ ìfhdf dàfdf mdki& Azif lefhhd gdpdfh& ]ibicygfud bdhedf dpd} èpdbyre kioy ~dryp cibel `dlycy& Yfpyk 49 bydl

Lehl Jebri ^dfmdki} Bdldf `d}dr?

4>> hr pi~yfh pirehy dpdy xlacixlidp jcayr 4 byper picyr 49> gc der 49> gc }y}y mder 4 }ifàk pil hdrdg 4 }ifàk pil ècc }ihdr!kirefh gefudk harifh Bdldf e}e?

Bdxdfh bagbdu!bdxdfh girdl Kdmdfh girdl!kdmdfh kiìcde xarpic# byfme}# odhyfh ~e~ec# kdmdfh giì `dhefh dudg# }d~e# y`dfh!ki~epefh# è~apafh kimec }dy} pagdp# arihdfa!bygby myrru gdrhdref 4 }ifàk gdkdf pi~yfh gdeifd 4 }ifàk gdkdf }ayr mridg `dyf kymde è~apafh ldcy} bygby rauma d udg!`dhefh Mdrd gigbydp kycep `d`dr? 4&

2&

Pig~dpkdf pi~yfh `dcdg gdfhkak# bydp cybdfh è pifhdlfud# gd}ykkdf picyr# }y}y `df 4!2 bdhedf der# d`yk lefhhd gifodè dàfdf# pdgbdlkdf hdrdg `df ècc& Aci}kdf gefudk ~d`d ~dfme `d`dr cdcy gd}ykkdf dàfdf }i}ifàk ìge }i}ifàk# bydp `d`dr pe~e}& Mdrd gigbydp e}e?

=& 0&

Pyge} bdxdfh bagbdu cdcy gd}ykkdf ~apafhdf'~apafhdf `dhefh# kdmdfh girdl# xarpic# byfme}# odhyfh# kdmdfh gaì# }dy} pagdp `df arihdfa& Yfpyk gifhekdp# mderkdf pi~yfh gieifd ìfhdf }ièkep der# mdg~yrkdf ki`dcdg pyge}df }duyr& Dgbec }icigbdr `d`dr# pdryl e}e }imyky~fud cdcy hycyfh; ldfhdpkdf }ayr mridg è d~e kimec& Le`dfhkdf `d`dr hycyfh ìfhdf è}erdg }ayr mridg `df èpdbyre kymde èdpd}fud Md}lixfyp Bdcc}

Bdldf ?

429 hr gifpihd 49> hr pi~yfh pirehy 2 }`g hycd ldcy} 4!2 }`p }a`d kyi 489 kdmdfh giì harifh# mefmdfh 4 }`p zdfece 4!2 }`p bdkefh ~axìr ,èdudk% 4!2 }`p hdrdg hycd ldcy} }imyky~fud yfpyk gicygyre D`yk rdpd?

=>> hr pi~yfh pirehy 489 hr hycd ~d}er ldcy} 4 }`p bdkefh ~axìr 4!2 }`p zdfece bybyk 4!2 }`p hdrdg ldcy} Mdrd Gigbydp?

@ifhdf gifhhyfdkdf }ifàk kduy# mdg~yr odè }dpy pi~yfh pirehy# bdkefh ~axìr# }a`d kyi# hycd ldcy}# hdrdg# zdfece `df gifpihd& D`yk }dg~de dàfdf rdpd cdcy gd}ykkdf kdmdfh giì& ]ipicdl dàfdf bifdr'bifdr rdpd# bifpykcdl byf`dr'byf`dr `yd kdce ykyrdf kicirifh cdcy pdryl è caudfh udfh }y`dl èaci}e gifpihd&

^dfhhdfh `dcdg azif ìfhdf }yly 4<>>M }icdgd 29'=> gifep& ]ipicdl kyi birxdrfd kimakcdp'makcdpdf# dfhkdp `df èfhefkdf& Cygyre ìfhdf hycd ldcy} }dg~de rdpd&

Mlemkif ^diccd

Bdldf ?

4!2 bydl Bdxdfh bagbde èrdodfh kd}dr = }eyfh Bdxdfh ~ypel èmefmdfh 4 bydl ^d~rekd leody èere} gigdfodfh 9> gc Xlepi xefi 29> hrdg Bird} 9> gc Gefudk harifh 0>> hr Dudg è~apafh'~apafh 4!2 }`p Cd`d bybyk Hdrdg `df hycd }imyky~fud Kdc`y Dudg ?

8>> gc Der 4 }`p Kyfuep bybyk = bdpdfh ]ici`re = bdpdfh @dyf bdxdfh 4 bydl Xarpic è~apafh'~apafh 2 mg Odli ègigdrkdf Mdrd gigbydp ?

Riby} ~apafhdf dudg ìfhdf 8>> gc der èpdgbdlkdf 4!2 }`p kyfuep bybyk# = bdpdfh }ici`re# = bdpdfh `dyf bdxdfh# 4 bydl xarpic è~apafh'

~apafh `df 2 mg odli ègigdrkdf cdcy riby} ìfhdf d~e kimec lefhhd gifèèl }icdgd kyrdfh cibel 4 odg& Pyge} bdxdfh bagbde# bdxdfh ~ypel cdcy gd}ykkdf ~apafhdf dudg udfh }y`dl èriby}# pdgbdlkdf xlepi xefi# kigyèdf gd}ykkdf bird}fud }dgbec è}dfhdf lefhhd dragdfud gifuird~ kigyèdf gd}ykkdf kdc`y }ièkep ìge }ièkep lefhhd gifuird~ `dcdg bird} lefhhd gifodè fd}e# ègd}dk ìfhdf d~e kimec& ]ibicyg èdfhkdp bygbye ìfhdf cd`d# hdrdg# hycd `df gd}ykkdf ~d~rekd leodyfud& Mapa Gdkd}dr Bdldf ?

9>> hrdg Oiraldf }d~e ,y}y}# ldpe# odfpyfh# bdbdp# ~dry# ceg~d% 29> hrdg @dhefh }d~e 4 bdpdfh Kduy gdfe} 4!2 }`g Hdrdg 29>> gc Der mymedf bird} udfh pirdkler = bdpdfh ]irde < bydl Bdxdfh girdl rdodfh 2 }`g Pdyma 0 }`g Gefudk harifh yfpyk gifyge} Rdmekdf ? 0 }`g Bdxdfh harifh # = bdpdfh @dyf bdxdfh èrdodfh# = bydl Oiryk fe~e}# `df byrd} }imyky~fud & Bygby udfh èldcy}kdf ? 0 bydl Bdxdfh girdl # 0 }eyfh Bdxdfh ~ypel# = mg Odli #9 mg Cifhkyd} # 4!2 }`p Oefpif # 2 }`p Kipygbdr # 4 }`p Giremd # 0 byper Giremd èharifh# 89 hrdg Kdmdfh pdfdl pdf~d kycep è}dfhdf & ]dgbdc ?

9 }`g gefudk harifh 0 bydl Mdbi girdl 4> bydl Mdbi rdxep = byper Kigere 0 }`g Pdyma

4 }`p Hdrdg 0 bydl Bdxdfh girdl Mdrd gigbydp ?

Riby} oiraldf# `dhefh# kduy gdfe}# hdrdg `df der mymedf bird} ìfhdf d~e kimec lefhhd 4!2 gdpdfh& Pyge} bdxdfh girdl ìfhdf gefudk harifh lefhhd kikyfefhdf pdgbdlkdf pdyma `df }irde gd}dk kigbdce lefhhd ldryg# kigyèdf gd}ykkdf `dcdg oiraldf& Riby} lefhhd ig~yk& Dfhkdp oiraldf `df `dhefh kigyèdf ~apafh }ird}e& Le`dfhkdf& Rdmekkdf ?

Cipdkkdf mdg~yrdf oiraldf `df }erdg ìfhdf kydl Mapa# pdbyre ìfhdf bdxdfh harifh `df bdxdfh `dyf }doekdf bir}dgd kipy~dp dpdy byrd}# oiryk fe~e} `df }dgbdc pdyma ]dgbdc ? Ldcy}kdf }igyd bdldf kigyèdf pyge} ìfhdf gefudk harifh lefhhd ldryg `df gdpdfh&

Myge Bdkdr Ykyrdf ~ar}e? = ardfh Bdldf'bdldf

9>> hrdg myge# bir}elkdf 2 }ifàk gdkdf }dy} pagdp 4 }ifàk gdkdf kimd~ odgyr = }eyfh bdxdfh ~ypel = bydl bdxdfh girdl 4 }ifàk pil der oiryk fe~e} 4 }ifàk pil hdrdg 4!2 }ifàk pil giremd bybyk

Mdrd gigbydp Ldcy}kdf bdxdfh ~ypel `df bdxdfh girdl# cdcy pdgbdlkdf }dy} pagdp# kimd~ odgyr# der oiryk fe~e}# hdrdg# `df giremd bybyk# d`yk lefhhd rdpd& Gdy}kkdf myge# d`yk rdpd# cdcy }eg~df `dcdg kyckd} }icdgd 4 odg& Gd}ykkdf mdg~yrdf myge pdè ki `dcdg xdodf# gd}dk lefhhd }ipifhdl gdpdfh# dfhkdp# cdcy ~dfhhdfh myge lefhhd gdpdfh `df birxdrfd kyfefh kimakcdpdf# dfhkdp& Myge Gd}dk îpde Bdldf?

9>> hrdg myge udfh gd}el birkycep# è~apafh'~apafh# kdfpyfh pefpd odfhdf èbydfh => gdpd ~ipde 9 bydl mdbde girdl < byper bdxdfh girdl 4 bydl pagdp 4 }ifàk pil pird}e 4 }ifàk pil d}dg 2> bydl mdbde rdxep girdl ypyl hdrdg `df hycd ~d}er }imyky~fud 2 bydl oiryk cega# èdgbec derfud Mdrd Gigbydp? 4& 2&

Ldcy}kdf mdbde girdl# bdxdfh girdl# pagdp# pird}e& ]ipicdl cygdp# pdgbdlkdf d}dg& Ldcy}kdf kigbdce& Pyge} }dg~de ldryg& Pdgbdlkdf myge& D`yk rdpd& Bybyle mdbde rdxep# hdrdg# hycd ~d}er& ]ipicdl dkdf èdfhkdp# pdgbdlkdf oiryk cega& D`yk cdcy dfhkdp & @AFDP

Bdldf'bdldf ?

0>> hr pi~yfh mdkrd 4>> hr pi~yfh pirehy }ihepehd

2 byper picyr 49 hr rdhe ef}pdf ,uid}p% 4>> hr hycd ~d}er 4!2 }`p bdkefh ~axìr 2>> gc }y}y mder 8> hr gdrhdrefi 4!2 }`p hdrdg Mdrd Gigbydp?

Mdg~yr pi~yfh mdkrd `df pirehy }ihepehd# bdkefh ~axìr }irpd uid}p# d`yk rdpd& Mdg~yr }y}y# picyr `df hycd ~d}er# d`yk lefhhd hycd cdryp& Mdg~yr mdg~yrdf pi~yfh ìfhdf mdg~yrdf }y}y# ycife lefhhd rdpd# bire gdrhdfefi `df hdrdg& Ycife kigbdce lefhhd dàfdf gifodè kdce} `df pe`dk cifhkip# èdgkdf dàfdf }icdgd => gifep& Bydfh hd}fud ìfhdf mdrd èpikdf'pikdf& Dgbec dàfdf }ibirdp => hrdg# bifpyk bycdp ìfhdf cybdfh è pifhdl dpdy bifpyk cdef# }i}yde }icird# èdgkdf kigbdce 49 gifep& Harifh àfdp ìfhdf gefudk udfh }i`dfh ~dfd}fud }dgbec è~ypdr# ~ypdr lefhhd birxdrfd kimakcdpdf& Ig~ik'ig~ik ^dcigbdfh Bdldf ?

:>> hr Ekdf bice`d!pifhere =>> hr ]dhy ~ypel ! 44!2 gdfhkak 4>> mm der! =!0 hicd} hdrdg }imyky~fud Mdrd gigd}dkfud ?

Ekdf bir}elkdf e}e ~iryp `df }e}ekfud# bicdl gifodè `yd gigdflodfh# pycdfh udfh èpifhdl èbir}elkdf ~ycd&

Keke} ìfhdf hdr~y }dgbec bir}elkdf pycdfhfud udfh kimec& Kycep ekdf bir}elkdf ~ycd# `dhefh ekdf ldcy}kdf bipyc'bipyc& Der# hdrdg `df `dhefh ldcy} mdg~yr }dg~de rdpd& Mdg~yr ìfhdf pi~yfh }dhy pdè# becd gifhd`yk pi~yfh }dhy }i~ircyfud }dod }ibdb becd pircdcy bdfudk èd`yk'd`yk# ig~ik'ig~ik dkdf gifodè kird} `df gicdr& Dàfdf epy bifpyk }i~irpe bacd kigyèdf èpdfdk ,èkyky}% dpdy riby} `dcdg der udfh bdfudk& Kigyèdf harifh }dg~de kimakcdpdf# becd gifhle`dfhkdf ere} `dlycy kigyèdf pdgbdlkdf mykd `df rif`dgdf gei }yyf `df ere}df kipegyf& I} Dhdr'Dhdr Bdldf'bdldf ?

2 byfhky} dhdr'dhdr 449> mm der ~ixdrfd leody }imyky~fud 4 bydl fdfd} ,~apafh `d`y% :>> hr mefmdy lepdg ,~apafh `d`y% 29> hr kacdfh'kdcefh ,~apafh pe~e} `df riby}% i} }iryp }imyky~fud Yfpyk }ery~# riby} }dg~de gifèèl?

09> hr hycd ~d}er 09> mm der 2 cigbdr `dyf ~df`df 2 cigbdr `dyf oiryk hdrdg }imyky~fud Mdrd Gigbydp?

Riby} dhdr'dhdr ìfhdf der# hycd `df ~ixdrfd }dg~de gifèèl& Dfhkdp `df gd}ykkdf ki `dcdg caudfh `df bedrkdf gigbiky# }iryp gigdfodfh ìfhdf ~irypdf kioy&

Mdrd Gifhle`dfhkdf?

@dcdg hicd} ~dfodfh# gd}ykkdf dhdr'dhdr# mefmdy# kacdfh'kdcefh `df fdfd}& Bire }ery~ `df i} bdpy# led} ìfhdf bydl mlirru# le`dfhkdf&

I] DCÂKDP ,yfpyk 4 hicd}%

Bdldf ? ' 4 bydl dc~akdp ykyrdf }i`dfh ' 9 }ifàk pil hycd ~d}er ' 4 }ifàk gdkdf emi mridg ' 4 }ifàk gdkdf mlamacdpi }ury~ `dre Fi}pci dpdy girk cdeffud ,be}d èbice è Hramiru `dcdg kigd}df bapac ~cd}pek% ' = ~apafh i} bdpy ' }ièkep der ~ypel Mdrd gigbydp ? ' Bicdl dc~akdp# kigyèdf kiryk ìfhdf gifhhyfdkdf }ifàk# gd}ykkdf `dcdg hicd}& ' Ldcy}kdf dc~akdp ìfhdf gifygbyk gifhhyfdkdf }ifàk ' ]ipicdl myky~ ldcy} ,}i}yde }icird% mdg~yrkdf hycd ~d}er# emi mridg `df mlamacdpi }ury~& ' D`yk }dg~de pirmdg~yr# kigyèdf pdgbdlkdf i} bdpy `df }ièkep der& ' D`yk }dg~de pirmdg~yr `df }ed~ yfpyk èle`dfhkdf

I] OIRYK @IFHDF BYDL Bdldf'bdldf ?

49 bydl }prdxbirru èbicdl 0 bdhedf 4!2 bydl gicaf èkirak ìfhdf mipdkdf bycdp 4!0 bydl }igdfhkd èkirak ìfhdf mipdkdf bycdp 4!2 bydl fifd} è~apafh }ird}e

4 kdcifh oiryk gdf`dref 4>> gc }ery~ oiryk ardfhi 29> hr der }a`d birdragd 4 bydl oiryk fe~e} 2 }`g ryg oekd }ykd 0 }`g hycd ~d}er I} bdpy }imyky~fud Mdrd Gigbydp?

Mdg~yr }igyd bdldf kimydce der }a`d# èdgkdf `dcdg cigdre i} }icdgd => gifep& ]ibicyg èle`dfhkdf pdgbdlkdf der }a`d `df i} bdpy# le`dfhkdf & I} îcdfhe Bdldf'bdldf ?

29> gc }dfpdf kifpdc 4 4!2 }`g pi~yfh gdeifd 09> gc }dfpdf ifmir 49> gc der 29> hr hycd ~d}er hdrdg }imyky~fud 29> hr beoe ìcegd 49 beoe fdfhkd gdpdfh ,~apafh `d`y% i} bdpy }imyky~fud Mdrd Gigbydp?

D`yk }dfpdf kifpdc# hdrdg# pi~yfh gdeifd `df kyky} }icdgd => gifep lefhhd gdpdfh& Dfhkdp# bedrkdf èfhef& âpafh `d`y 2 mg& @eèlkdf }dfpdf ifmir# der# hycd ~d}er# gd}dk lefhhd hycd cdryp }dgbec èd`yk'd`yk }y~dud }dfpdf pe`dk ~imdl& Dfhkdp `df bedrkdf èfhef& @dcdg hicd} }doe pdryl ~apafhdf gdeifd# beoe ìcegd# `df fdfhkd& Pydfhkdf }dfpdf# d`yk rdpd&

]doekdf ìfhdf i} bdpy&

I] PICIR ,yfpyk 4> mdfhker%

Bdldf ? ' 4 kdcifh kicd~d gy`d ,uayfh mamafyp gidp ef }ury~% ' 4 kdcifh fdfhkd ,odmk jryep ef }ury~% Ki`yd bdldf pir}ibyp è dpd} `d~dp è~iracil è areifpdc gdrkip ' Zdfece!zdfeccd 4 }ifàk pil ' 0 bydl dc~akdp ' hycd ~d}er }imyky~fud ' 4!0 }ifàk pil hdrdg ldcy} ' 4 tydrp geck!}y}y Zepdgef @ ,xlaci geck% Kicegd gdmdg bdldf pir}ibyp `d~dp è~iracil è hramiru ' i} bdpy }imyky~fud Mdrd gigbydp ? ' Pere}kdf kicd~d gy`d `df fdfhkd ,der!}ery~fud odfhdf èbydfh% ' âpafh'~apafh kicd~d gy`d `df fdfhkd }i}yde }icird ' Mdg~yr kigbdce kicd~d gy`d `df fdfhkd udfh }y`dl è~apafh'~apafh bir}dgd }ery~fud pdè& ' Bicdl dc~akdp `df kiryk ìfhdf gifhhyfdkdf }ifàk cdcy gd}ykdf ki`dcdg mdg~yrdf fdfhkd `df kicd~d gy`d& ' Pdgbdlkdf }y}y# hycd# zdfece `df hdrdg }imyky~fud& ' Le`dfhkdf ìfhdf i} bdpy&

Hi~yk @dhefh Bdldf?

9>> hrdg `dhefh }d~e# riby} }ipifhdl gdpdfh# ~apafh 9 | 9 mg# gigdrkdf 4>> mm }dfpdf kifpdc ,· byper kicd~d% 9 byper bdxdfh girdl

2 }eyfh bdxdfh ~ypel 4 cigbdr }dcdg 4 ryd} cifhkyd}# ègigdrkdf 4 }ifàk gdkdf der d}dg => hrdg hycd girdl hdrdg }imyky~fud Mdrd Gigbydp? 4& 2&

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Ldcy}kdf bdxdfh girdl# bdxdfh ~ypel# hycd girdl& Riby} bygby efe bir}dgd kdc`y riby}df `dhefh `df }dfpdf& Pdgbdlkdf hdrdg# der d}dg# }dcdg `df cifhkyd}& Gd}ykkdf `dhefh udfh picdl ègigdrkdf pdè& Riby} }dg~de `dhefh bipyc'bipyc ig~yk `df bygby giri}d~& Dfhkdp& ]ipicdl èfhef# harifh `dhefh lefhhd kimakcdpdf&

Hrecci` ]dcgaf Rdefbax ]dymi

Bdldf ?

]dymi girdl ? a 4 bydl ^d~rekd girdl èbcifìr a 4 4!2 }`p Mykd bdc}dgema a 4 }`g Gefudk harifh a 4!2 }`p Hycd a 4!0 }`p Hdrdg ]dymi kyfefh ? a 4 bydl ^d~rekd kyfefh èbcifìr a 4 }`p Mykd bdc}dgema a 4 }`g Gefudk harifh a 4!2 }`p Hycd a 4!0 }`p Hdrdg ]dymi yfhy ? a 89 hrdg Biipraap èbcifìr cdcy è~ird} èdgbec derfud a 4 }`p Mykd bdc}dgema a 4 }`g Gefudk harifh a 4!2 }`p Hycd

a

4!0 }`p Hdrdg

]dymi leody ? a 2 hifhhdg @dyf kigdfhe udfh }y`dl è~ipek a 2 }eyfh Bdxdfh ~ypel a 9> hrdg Kdmdfh giì a 4 }`g ^drgi}df mlii}i a 9 }`g Gefudk harifh a 4!2 }`p Hycd a 4!2 }`p Hdrdg a 9> hrdg Kire~ek kifpdfh!kire~ek odhyfh a 0>> hrdg ]dcgaf jeccip ,2 ~apafh% Mdrd gigbydp?

Mdg~yrkdf gd}efh'gd}efh bdldf }dy} `df d`yk lefhhd rdpd cdcy ~e}dlkdf gifodè 0 gdmdg }dymi& Hrecc hdcgaf ìfhdf èaci} gdrhdrefi `df gefudk harifh lefhhd birxdrfd kimakcdpdf& Le`dfhkdf 0 gdmdg }dymi èdpd} ~erefh cdcy cipdkkdf kre~ek èdpd}fud `df pirdkler cipdkkdf }dcgaf udfh }y`dl èhrecci`& Hycde Hdziba Bdldf ?

49>> gc ]dfpdf ifmir 4>> hrdg Hdoel }d~e 4>> gc Gefudk harifh = beoe Mifhkil 4 bdpdfh Kduy gdfe} = beoe Kd~ycdhd ~ypel 2 bdpdfh ]irde 4!2 cigbdr @dyf kyfuep 9 }`g Bdxdfh harifh 4 }`g Hdrdg 0 }`g Gefudk harifh yfpyk gifyge} Kipy~dp }imyky~fud 89> hrdg @dhefh udfh bircigdk è~apafh'~apafh


= bydl Mdbi girdl 0 }eyfh Bdxdfh ~ypel 0 bydl Bdxdfh girdl 4!2 }`g Kipygbdr 4!2 }`p oefpif 4!2 }`p D`d} gdfe} 4 }`p Cd`d 2 mg Odli 2 mg Cifhkyd} = mg Kyfuep = beoe Kigere Mdrd gigbydp ?

Riby} `dhefh bi}irpd der# mifhkil# kduy gdfe}# kd~ycdhd# byfhd ~ikd# `dyf oiryk# }irde# kyfuep `df hdrdg lefhhd 4!2 gdpdfh& Pyge} bygby udfh èldcy}kdf ìfhdf gefudk harifh lefhhd ldryg `df gdpdfh# gd}ykkdf ~d`d riby}df `dhefh# kimeckdf d~e# gd}dk lefhhd }igydfud ig~yk `df kydl lefhhd }ièkep `df gifhifpdc& Hycde Ki~dcd Ekdf Ykyrdf ~ar}e? 0 ardfh Bdldf'bdldf

<9> hrdg ki~dcd ekdf kdkd~# ~apafh odè 2 4> cigbdr `dyf }dcdg 4 bdpdfh }iri# gigdrkdf 4 cigbdr `dyf ~df`df# }abik'}abik# ekdp 89> mm }dfpdf 2 }ifàk gdkdf kicd~d ~dryp# }dfhrde# pygbyk ldcy} = }ifàk gdkdf gefudk 9 bydl bicegbefh }duyr# bicdl odè 2 4 }ifàk gdkdf der oiryk fe~e} 2 }ifàk pil hdrdg

49 bydl mdbde girdl 4 mg kyfuep# mefmdfh 4 mg odli# mefmdfh 8 }eyfh bdxdfh girdl = }eyfh bdxdfh ~ypel 4 }ifàk gdkdf kipygbdr# }dfhrde 4!2 }ifàk pil oefpif# }dfhrde 4!0 }ifàk pil d`d} gdfe}# }dfhrde 4!2 }ifàk pil giremd bybyk 4 }ifàk gdkdf d}dg Mdrd gigbydp Cygyre ki~dcd ekdf kdkd~ ìfhdf der oiryk fe~e} `df 4!2 ri}i~ hdrdg lefhhd rdpd# bedrkdf 4!2 odg# pere}kdf# cdcy cygyre ìfhdf kicd~d pygbyk lefhhd rdpd# }e}elkdf& Ldcy}kdf mdbde girdl# kyfuep# odli# bdxdfh girdl# bdxdfh ~ypel# kipygbdr# oefpif# d`d} gdfe}# giremd bybyk# d}dg# `df 4!2 ri}i~ hdrdg& ^dfd}kdf gefudk# pyge} bygby udfh picdl èldcy}kdf# }iri# `df `dyf ~df`df lefhhd ldryg# cdcy pydfhe }dfpdf# d`yk rdpd# èèlkdf& Gd}ykkdf `dyf }dcdg# bicegbefh }duyr# `df ki~dcd ekdf kdkd~ }irpd kicd~d pygbyk# d`yk rdpd# cdcy gd}dk ìfhdf d~e }i`dfh }dg~de }icyrylfud gdpdfh `df kydl dhdk birgefudk }dgbec }ikdce'}ikdce èd`yk# dfhkdp&

Ekdf D}ef î`d} Ykyrdf ~ar}e?0 ardfh Bdldf'bdldf

29> hrdg ekdf d}ef odgbdc!hdby}# ~apafh ykyrdf 2 mg | 2 mg = bydl mdbde girdl# ere} pe~e} gifuirafh 0 bydl bdxdfh girdl# ere} pe~e} 4 bydl oiryk fe~e}# dgbec derfud = }ifàk gdkdf gefudk

Mdrd gigbydp ]erdg ekdf d}ef odgbdc!hdby} ìfhdf der gifèèl# bedrkdf lefhhd èfhef# cdcy myme# pere}kdf& ^dfd}kdf gefudk udfh bdfudk è dpd} d~e }i`dfh# cdcy gd}ykkdf ekdf d}ef pdè# harifh lefhhd gdpdfh# dfhkdp# pere}kdf& ^dfd}kdf gefudk gifyryp ri}i~# cdcy gd}ykkdf bdxdfh girdl# pyge} lefhhd ldryg& Pdgbdlkdf mdbde girdl# d`yk rdpd# pyge} lefhhd cduy# kimeckdf d~e# cdcy gd}ykkdf ekdf d}ef udfh }y`dl èharifh `df der oiryk fe~e}# d`yk rdpd# dfhkdp# }doekdf&

KDF BYGBY PDYMA Bdldf? 4 ikar ekdf ,pafhkac# pifhhere# bdfìfh# pir}irdl dod ~akakfud ekdf ìl&&% bdxdfh girdl = byper# bdxdfh ~ypel 2 }eyfh# cagbak girdl 9 bydl# cagbak leody 9 bydl# bcegbefh }duyr = bydl# `dyf }dcdg 4 cigbdr# }irde 4 bdpdfh# cifhkyd} }i~apafh# odli }i~apafh# pdyma 2 }ifàk gdkdf# gefudk harifh `df hdrdg }i~ircyfud& Mdrd? Bir}elkdf ekdf# ~apafh'~apafh# bire hdrdg `df der oiryk fe~e}# bedrkdf }ibifpdr }dg~de giri}d~& Harifh ekdf `cg gefudk ~dfd} }dg~de dhdk kyfefh& ]igyd bygby èrdodfh# kimydce }dcdg& ]irde# cifhkyd} `df odli ègigdrkdf& Pyge} bygby `cg }ièkep gefudk }dg~de ldryg# bire der }imyky~fud yfpyk kydlfud ,kerd'kerd 2 my~}%# }ipicdl gifèèl gd}ykkdf pdyma `df ekdf& Kigyèdf gd}ykkdf bicegbefh uh }y`dl èbicdl& Gd}dk }dg~de bygby giri}d~& Bybyle hdrdg }i~ircyfud& Dfhkdp `df le`dfhkdf& FB? Bicegbefh `d~dp èhdfpe `h pagdp# kdcdy pe`dk d`d&

]icdgdp gifmabd ìl&&

Ekdf harifh pi~yfh Bdldf ? ' pi~yfh pirehy ' picar ' ekdf jeccip ,ri` }fd~~ir# àzi# prayp# bd}}% ' hdrdg ' giremd Mdrd gigbydp? 4& îri} oiryk ,cegi dpdy cigaf% `df mdg~yrkdf ìfhdf ekdf bi}irpd hdrdg& ,djxdf oiryk pdè kicy~ddf% Bedrkdf kerd kerd 49 }~ => gifep& 2& Mdg~yrkdf pirehy ìfhdf hdrdg `df giremd& =& Kamak picyr& 0& Oirdfhkdf gefudk lefhhd ~dfd}& 9& Micy~ ekdf ki `dcdg kamakdf picar cdcy gd}ykdf ki`dcdg mdg~yrdf pirehy& ]ibicyg èharifh becd efhef cd~e}df pirehy cibel hdrefh micy~kdf kigbdce ki `dcdg picar kigymedf è pdbyre ìfhdf pi~yfh ~dfer ,brid` mrygb%& :& Gifharifh ekdf }ibdekfud pirif`dg ,ìi~ jru%# }ipicdl èharifh hyfdkdf dcdp ~ifere} gefudk dpdy cipdkkdf ekdf è dpd} ~d~ir paxic}& Ldc efe dhdr kd`dr gefudk `df der udfh pirkdf`yfh `dcdg ekdf èkyrdfhe yfpyk gifodhd hdrefh fud ekdf& 8& Mdpdpdf bdldf è dpd} kyrdfh &&ldry} è pdgbdlkdf ìfhdf gefudk# cegi dpdy cigaf }irpd brid` mrygb&

EKDF KYDL D]DG

Bdldf ? 9>> h ekdf kdkd~!ekdf kird~y è~apafh gifodè 0 bdhedf = }`g der d}dg 4!2 }`g hdrdg yfpyk gicygyre = }`g gefudk harifh 0 bydl pagdp è~apafh < bdhedf

0 cigbdr `dyf oiryk ~yryp 0 bdpdfh `dyf bdxdfh èrdodfh 4 mg 9 bdyl mdbi girdl èbicdl `df èbydfh beoeud 2 bydl oiryk fe~e} èdgbec derfud 4 hifhhdg `dyf kigdfhe udfh }y`dl è~ipek `dyffud 2 }`p hdrdg = bdpdfh }iril èdgbec ~ypelfud <>> gc der mdrd gigbydp ?

cygyre ekdf ìfhdf gefudk harifh# der d}df `df 4!2 }`g hdrdg lefhhd rdpd kigyèdf èdgkdf 2> gifep `df bdkdr lefhhd 4!2 gdpdfh ~dfd}kdf der lefhhd gifèèl# kigyèdf kimeckdf d~e# gd}ykkdf ekdf# pagdp# `dyf oiryk# `dyf bdxdfh# mdbi girdl# }iril `df hdrdg# riby} lefhhd gdpdfh }ibicyg èdfhkdp# gd}ykkdf `dyf kigdfhe `df der oiryk le`dfhkdf ldfhdp'ldfhdp

Ekdf Cdyp Bdkdr Bygby Kyfefh Bdldf'Bdldf? 4 ikar ,2 ~ayf`}%kdkd~ girdl#bicdl 2 4cbr dccygefeyg jaec 4 bydl oiryk fe~e} bi}dr Bygby'Bygby 2 }eyfh bdxdfh ~ypel 9 }eyfh bdxdfh girdl 2 mdbde girdl!rdxep 2 ryd} kyfuep 4 odre cda} 4 odre }irde

2 kigere 4 p}~ pird}e Mdrd Gigbydp? Cygyre `dhefh ekdf ìfhdf hdrdg4 p}b~ `df oiryk fee~e}& Bygby'bygby èhecefh ldcy}& Pdryl ekdf è dpd} dccygefeyg jaec& Bdcyp bygby'bygby èbdhedf cydr `df `dcdg ekdf& Bdkdr lefhhd bygby'bygby kirefh&

"EKDF BDKDR DCD RDOD" Bdldf ? 2 ikar ekdf hyrdge N =>> hr èharifh kirefh gefudk yfpyk gifyge} }imyky~fud

]da} aci}df ? 0 }`g kimd~ gdfe} 2 }`g gefudk harifh 2 }`g gdrhdref ècdrypkdf Bygby èldcy}kdf = }`g kipygbdr 9 }eyfh bdxdfh ~ypel 0 bydl bdxdfh girdl 0 bydl mdbi girdl 9 byper kigere = gdpd d}dg 9 mg cifhkyd} 4 }`p hdrdg Mdrd gigbydp ? pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh# pdgbdlkdf 89 gc der dfhkdp bdkdr ekdf# aci}e ìfhdf mdg~yrdf }da} lefhhd ldryg `df }da} ldbe} pirdkler aci}kdf bygby udfh }y`dl èpyge} lefhhd girdp è}icyryl ekdf dfhkdp `df }doekdf

Kyi ^dfmafh

Bdldf?

4>> hrdg pi~yfh bird} 9> hrdg pi~yfh bird} 2>> mm }dfpdf 2 cigbdr `dyf ~df`df hdrdg }imyky~fud 4>> hrdg kicd~d }i`dfh ~dryp 2>> mm der 4 byper picyr Mdrd Gigbydp? 4& 2& =&

0& 9&

Gd}dk 9> hrdg pi~yfh bird} bir}dgd }dfpdf# `dyf ~df`df# `df hdrdg lefhhd kifpdc }dgbec èd`yk rdpd& mdg~yr 4>> hrdg pi~yfh bird} bir}dgd kicd~d& D`yk rdpd& Pydfhkdf dàfdf pi~yfh udfh picdl ègd}dk& Cdcy gifuy}yc der `df picyr& D`yk rdpd& ^dfd}kdf mipdkdf kyi ~dfmafh& Aci}kdf gefudk& Pydfh 2 }ifàk gdkdf cdcy cipdkkdf mipdkdf è dpd} d~e& Bdkdr }dg~de gdpdfh& ]icdgd èdpd} d~e# mipdkdf ldry} èpypy~& ]ipicdl gdpdfh# kicydrkdf kyi `dre mipdkdf& ]doekdf kyi ìfhdf pdbyrdf hycd ~d}er dpdy hycd ~dcig ,~dcg }yekir%&

Dg~ca~ ]efhkafh Bdldf kycep?

4 kh }efhkafh 4 }ifàk pil hdrdg Bdldf e}e!dàfdf?

4>> hr y`dfh 9>> hr `dhefh dudg 4>> hr odgyr girdfh 2 }eyfh bdxdfh ~ypel 4 ~apafh bdxdfh bagbdu 4!2 }ifàk pil giremd 4!2 }ifàk pil hdrdg 4!2 }ifàk pil hycd 4!2 }ifàk pil gefudk harifh @dyf bdxdfh + }ici`re îcifhkd~?

@dyf }icd`d 4 }ifàk gdkdf Kimd~ Xeoif }imyky~fud Mdrd Gigbydp? 4& 2&

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Kycep ? mipdk }ipe~e} gyfhkef ~drypdf }efhkafh ~d`d pypy~ ~dfme# cdcy kyky} }dg~de gdpdfh ,gifodè `d`dr }efhkafh%& E}e Dàfdf ? Pyge} bdxdfh ~ypel `df bdxdfh bagbdu }dg~de cduy& @dhefh dudg èere} pe~e} `df y`dfh èmefmdfh& Gd}ykkdf ki `dcdg pyge}df bygby }dg~de `dhefh `df y`dfh gifhird}& Kigyèdf gd}ykkdf odgyr udfh picdl èere} pe~e}& Gd}ykkdf ,giremd# hycd# hdrdg `df èpdgbdl der }ièkep% d`yk }dg~de derfud ldbe}& îfuici}dedf ? Dgbec }icigbdr `d`dr }efhkafh cdcy e}e ìfhdf dàfdf }imyky~fud& Ce~dp `d`dr }efhkafh }i~irpe dg~ca~# bire `dyf }icd`d cdcy èhycyfh& Bdhedf dpd} aci}e ìfhdf kimd~ cdcy pdbyre xeoif udfh }y`dl è}dfhrde&

Kdgbefh Hycefh Bdldf'bdldf ?

4 ikar kdgbefh gy`d udfh }i`dfh bi}drfud# bydfh ki~dcd# kdke# oiradf `df kycefud& 4!0 kh kipygbdr è}dfhrde `df èldcy}kdf& 4 }`p beoe ~dcd ldcy} 4 }`g cd`d bybyk 4!0 kh bdxdfh ~ypel èldcy}kdf 2 }`g hdrdg 4 bapac kimd~ gdfe} 49> hr hycd girdl 4>> gc gefudk harifh 29> gc kimd~ Efhhre} Bdldf ]da} ?

4!2 bapac kimd~ gdfe} 2>> hr bdxdfh girdl è~apafh'~apafh 4!2 kh pagdp è~apafh kapdk'kapdk kimec 4!0 kh mdbi rdxep leoa èrdodfh 4> bydl oiryk cegdy => cigbdr `dyf oiryk èbydfh bdpdfh pibdcfud ,pifhdlfud%èrdodfh ldcy}& Mdrd Gigbydp?

Mdg~yr }icyryl bdldf bygby gifodè }dpy# d`yk lefhhd rdpd bifdr& Cygyre }icyryl ~irgykddf kdgbefh `df `dcdg kdgbefh ìfhdf mdg~yrdf bygby lefhhd rdpd# èdgkdf }icdgd }dpy odg dhdr bygby giri}d~& Bdkdr kdgbefh è dpd} bdrd ìfhdf odrdk 0> mg ,odrdk bdrd ìfhdf kdgbefh% }dgbec èaci}kdf kigbdce }e}d bygby lefhhd bygby ldbe}& Bdkdr kdgbefh }dgbec è~ypdr'~ypdr dhdr gdpdfhfud girdpd# le`dfhkdf ìfhdf è~apafh'~apafh }i}yde }icird& ]doekdf ìfhdf }da}

]da} ? Mdg~yr }igyd bdldf }da} lefhhd rdpd# }ed~ yfpyk è}doekdf ìfhdf kdgbefh hycefh&

Kirefh Myge Bdldf ? 89> h myge ~ypel }i`dfh bi}drfud 2 }`g der kd~yr }erel 4 bydl oiryk fe~e} èdgbec derfud 44!2 }`p hdrdg 2>> hr kdmdfh pdfdl èharifh 2 }`g hycd ~d}er 9> gc der 29> gc gefudk harifh yfpyk gifhharifh 2 }`g gefudk harifh yfpyk gifyge} Bygby udfh èldcy}kdf? : bydl mdbi girdl# bydfh beoe = }eyfh bdxdfh ~ypel 4!2 }`p hdrdg Mdrd Gigbydp ? Myge è~apafh bifpyk mefmef }icibdr 4 mg kigyèdf èrygbde }e}efud ìfhdf hyfpefh& Rif`dg myge ìfhdf der kd~yr }icdgd 29 gifep kigyèdf myme bir}el# rif`dg kigbdce ìfhdf der oiryk fe~e} }icdgd 49 gifep& ^dfd}kdf gefudk# harifh myge lefhhd kirefh kimakcdpdf& ]e}elkdf& Pyge} bygby udfh èldcy}kdf ìfhdf gefudk lefhhd ldryg `df gdpdfh& Gd}ykkdf hycd# d`yk lefhhd cdryp# pdgbdlkdf der# d`yk lefhhd gifuiry~de }icde& Gd}ykkdf myge `df kdmdfh# d`yk rdpd& Dfhkdp& PE^ ?

Der kd~yr udfh è~ircykdf yfpyk girif`dg myge hyfdkdf der kd~yr udfh bifefh& Myge ldry} èharifh `dcdg gefudk udfh ~dfd}# lefhhd kimakcdpdf Oekd myge efhef pipd~ hdrefh# ldry} è}eg~df `dcdg pa~ci}

KRIFH]IFHDF

Bdldf?

9>> hrg `dhefh ld} `dcdg dpdy kdgbefh = }`g kimd~ gdfe} = }`g ~ipe} y`dfh 2 bydl mdbi girdl# bydfh beoefud ere} }irafh pe~e} gefudk yfpyk gifyge} der }imyky~fud Bygby ldcy}?

: }eyfh bdxdfh ~ypel = }eyfh bdxdfh girdl : mdbi rdxep 4 bydl pagdp 4> byper giremd bycdp ,kdcdy pe`dk }ykd ~i`d} bacil èkyrdfhe% Mdrd gigbydp? 4& 2& =&

âpafh `dhefh ykyrdf 4#9 | 2 | 9 mg& Cygyre `dhefh ìfhdf ~ipe} `df kimd~ gdfe}# èdgkdf }icdgd 49 ' => gifep }dg~de bygby giri}d~& ^dfd}kdf gefudk# pyge} bygby ldcy} }}ibifpdr cdcy gd}ykkdf `dhefh udfh }y`dl èbygbye& D`yk'd`yk }dg~de `dhefh gdpdfh# becd `dhefh gd}el kird}# `d~dp èpdgbdlkdf der& Gd}dk }dg~de der giri}d~# gdpekdf d~e# pdgbdlkdf mdbi girdl ere}&

KRAKIP Bdldf'bdldf ?

4!2 kh kifpdfh èky~d}# è~apafh `df èharifh 4 }`g pi~yfh pirehy = }`g }y}y bybyk 89 hr kioy# è~dryp 4!2 }`p cd`d bybyk 4 byper kyfefh picyr 4!2 }`p hdrdg 4 byper picyr yfpyk cygyrdf Gefudk harifh `df pi~yfh rape }imyky~fud& E}e krakip ?

=>> hr `dhefh ekdf pafhkac èriby} `df è}yxere = }eyfh bdxdfh ~ypel èldcy}kdf = cigbdr `dyf oiryk 4!2 cigbdr `dyf kyfpep èere} ldcy} 4!2 }`p cd`d bybyk 4!2 }`p hdrdg 2 }`p hycd Mdrd Gigbydp?

Mdg~yr odè }dpy kifpdfh# }y}y bybyk# pi~yfh pirehy# kioy ~dryp# cd`d# hdrdg `df kyfefh picyr# d`yk lefhhd rdpd# }e}elkdf& ^dfd}kdf gefudk yfpyk gifyge} }imyky~fud# pyge} bdxdfh ~ypel# `dyf oiryk# `dyf kyfuep# cd`d# hdrdg `df hycd# piry}kdf gifyge} lefhhd ldryg& Gd}ykkdf `dhefh pafhkac udfh picdl è}yxere# gd}dk lefhhd bygby giri}d~ ki `dcdg ekdf# dfhkdp& Dgbec dàfdf kifpdfh# bycdpkdf }ibi}dr bacd ~efh~afh# cafoafhkdf# gd}ykkdf dàfdf e}e ki `dcdgfud# rd~elkdf kigbdce&

Kamak picyr yfpyk cygyrdf k igyèdf hycefhkdf krakip ki `dcdg kamakdf picyr lefhhd }icyryl ~irgykddf krakip pircygyr ìfhdf picyr& Hycefhkdf kigbdce krakip udfh pircygyr ìfhdf picyr è dpd} pi~yfh rape# harifh è `dcdg gefudk udfh pe`dk pircdcy ~dfd} lefhhd gdpdfh# dfhkdp& Kyd D}dfh Ry}yk

Bdldf ?

89> hrdg Ehd }d~e udfh pibdc `dhefhfud 2>>> gc Der 9 bydl Mdbi girdl èbicdl `df èbydfh beoefud 9 bydl Mdbi leody èbicdl `df bydfh beoefud 2> bydl Mdbi rdxep girdl 9 bydl Bdxdfh girdl 0 mg Odli ègigdrkdf = bdpdfh ]irde < cigbdr @dyf oiryk ~yryp udfh cibdr 4 hifhhdg @dyf kigdfhe 29 bydl Bcegbefh }duyr 4!2 }`g Hdrdg = }`g Gefudk harifh Mdrd gigbydp ?

Riby} ehd bi}irpd hdrdg lefhhd 4!2 gdpdfh ^dfd}kdf gefudk harifh# pyge} mdbi girdl# mdbi leody# mdbi rdxep# odli# }irde `df `dyf oiryk lefhhd myky~ cduy# gd}ykkdf `dcdg riby}df ehd gd}dk kigbdce lefhhd ehd ig~yk âpafh bycdp bcegbefh }duyr gd}ykkdf `dcdg riby}df ehd bi}irpd `dyf kigdfhe# d`yk'd`yk }ibifpdr& Dfhkdp& Cibel fekgdp oekd }y`dl 2 kdce ~igdfd}df der ìfhdf d~e kimec &

Kyi Bycdf ]dbep Bdldf?

44> hrdg gipifhd 9> hrdg pi~yfh hycd 4 }ifàk pil kycep oiryk cigaf ~dryp 429 hrdg pi~yfh pirehy ³ }ifàk pil hdrdg 9> hrdg kifdre# mefmdfh ldcy} · }ifàk pil zdfece pi~yfh hycd }imyky~fud hycd ~dcig }imyky~fud Mdrd Gigbydp? 4& 2& =&

Kamak gifpihd bir}dgd hycd lefhhd cigbyp& Pdgbdlkdf kycep oiryk `df pi~yfh pirehy& D`yk rdpd bir}dgd hdrdg# kifdre# zdfece& D`yk rdpd Bifpyk bycdf }dbep cdcy azif lefhhd gdpdfh Pdbyre pi~yfh hycd dpdy hycd ~dcig& Yfpyk =>> hrdg

ê}dfh ]dy} Hycd Girdl Bdldf?

4 }e}er ~e}dfh ki~ak udfh pyd 4 }ifàk pil der kd~yr }erel 29> hrdg hycd girdl 9> hrdg hycd ~d}er · }ifàk pil zdfece :>> mm der hdrdg }imyky~fud kreg }ihdr udfh }y`dl èkamak }imyky~fud gdfe}df miru }imyky~fud

Mdrd Gigbydp? 4& 2&

=&

Rif`dg ~e}dfh udfh }y`dl èky~d} `dcdg der udfh picdl èbybyle der kd~yr }erel }icdgd 4 odg cdcy pere}kdf `df myme bir}el& Gd}dk der bir}dgd hycd girdl# hycd ~d}er# hdrdg `df zdfece }dg~de gifèèl& Pdgbdlkdf ~e}dfh& Gd}dk èdpd} d~e kimec }dg~de ~e}dfh birxdrfd girdl& Oekd xdrfd ~e}dfh bicyg girdl# pdgbdlkdf der `df gd}dk piry} }dg~de bipyc'bipyc birxdrfd girdl& Pirdkler# becd ~e}dfh }y`dl gdpdfh# pdgbdlkdf 9>> mm der `df gd}dk }dg~de kydl gifèèl& @efhefkdf& ]doekdf ~e}dfh bir}dgd kreg }ihdr `df è}ig~rapkdf èdpd}fud `df ~apafhdf gdfe}df miru&

Ki~efh Gakd Makcdp âpafh

Bdldf?

2>> hrdg gifpihd!gdrhdref 2>> hrdg hycd ~d}er ldcy} 4 byper picyr 4 }ifàk pil }a`d kyi 49> hrdg pi~yfh pirehy 2>> hrdg kdmdfh pdfdl# pygbyk kd}dr 2 }ifàk gdkdf gakd ik}prdk hdrdg }imyky~fud 4>> hrdg makicdp ~apafh Mdrd Gigbydp? 4& 2& =&

Kamak gifpihd bir}dgd hdrdg# hycd ~d}er `df picyr lefhhd cigbyp& Pdgbdlkdf pi~yfh pirehy udfh picdl èdudk }a`d kyi& D`yk rdpd& Gd}ykkdf kdmdfh pdfdl& ]ipicdl pird`yk rdpd# pydfhe gakd ik}prdk& D`yk rdpd Bifpyk dàfdf bycdp cdcy }y}yf ~apafhdf makcdp èdpd}fud& Y}dldkdf gigbifpykfud kimec }dod# ìfhdf hdre} pifhdl 4#9 mg kdrifd kyi dkdf gicibdr }ipicdl èazif& Azif lefhhd gdpdfh& KYI KIOY KIREÊK ODHYFH

Bdldf'bdldf ?

=9> hr pi~yfh pirehy 9> hr pi~yfh gdeifd 4>> hr hycd bybyk 4 }`p bdkefh ~axìr 4>> hr gifpihd 49> hr gifpihd ~ypel = byper picyr dudg 4=> hr kioy ~dryp 4!2 }`p hdrdg 89 hr marf jcdki} Mdrd Gigbydp?

Dudk odè }dpy pi~yfh pirehy# gdeifd `df bdkefh ~axìr& Kamak gifpihd `df gifpihd ~ypel lefhhd gifhigbdfh& Gd}ykkdf hycd bybyk# picyr }dpy ~ir }dpy }dgbec piry} èkamak lefhhd rdpd& Gd}ykkdf mdg~yrdf pi~yfh# kioy ~dryp# `df hdrdg }dgbec èd`yk rdpd& Gd}ykkdf marf jcdki} # d`yk rdpd& ]ifàke dàfdf# pig~dpkdf è caudfh kyi k irefh& ^dfhhdfh `dcdg azif ìfhdf ~dfd} }i`dfh ,4<>¿ M% }icdgd 29 gifep& KYI KIREFH KDMDFH KE]GE] Bdldf'bdldf ?

2>> hr pi~yfh pirehy 4!2 }`p }a`d kyi 4 }`p bygby }~ikaik 4>> hr gdrhdrefi 4>> hr hycd ~dcig 4 byper picyr 2 }`g }y}y bybyk

4 }`p zdfecce 4>> hr ke}ge} ~apafh kimec 4>> hr kdmdfh pdfdl è}dfhrde# èmefmdfh Mdrd Gigbydp?

Mdg~yr pi~yfh ìfhdf }a`d kyi# bygby }~ikaik# `df 4!0 hdrdg& Kamak gdrhdrefi lefhhd ~ypel gifhigbdfh# gd}ykkdf hycd ~dcig# kamak lefhhd cigbyp& Gd}ykkdf picyr# }y}y `df zdfecce# d`yk rdpd& Gd}ykkdf ke}ge} `df kdmdfh pdfdl& Dgbec dàfdf }ibdfudk }dpy }ifàk# pig~dpkdf ~d`d caudfh udfh picdl èaci}e ìfhdf gifpihd& ^dfhhdfh `dcdg azif ìfhdf ~dfd} 4<> M }icdgd 29 gifep& KYI CYG^YR Bdldf ?

49> hr pi~yfh pirehy 429 hr hycd ~d}er <> hr gdrhdrefi 29> gc der 4!2 }`p zdfecce 4!2 }`p hdrdg : byper picyr 09> gc }dfpdf }i`dfh kifpdcfud Ke}ge} `df fdfhkd }imyky~fud Mdrd gigbydp ?

Gd}dk der# gdrhdrefi# hycd `df hdrdg lefhhd gifèèl# gd}ykkdf pi~yfh pirehy `df d`yk lefhhd rdpd# cdcy pdgbdlkdf zdfecce# dfhkdp & Gd}ykkdf picyr }dpy'~ir}dpy }dgbec ègd}ykkdf }dfpdf lefhhd dàfdf ldcy} `df rdpd&

^dfd}kdf mipdkdf kigyèdf aci}e ìfhdf gefudk # e}e mipdkdf ìfhdf dàfdf =!0 ~ifyl kigyèdf pypy~# bdkdr lefhhd =!0 gdpdfh& Gd}ykkdf ke}ge} `df fdfhkd# pypy~ kigbdce# piry}kdf gigdfhhdfh lefhhd gdpdfh& Kyi Gdka Bdldf?

29> h pi~yfh kipdf 4 }`g pi~yfh bird} · }`p hdrdg 229 gc der 489 h hycd ~d}er = cigbdr `dyf ~df`df ³ }`p zdfece 49> h xeoif 0>> gc gefudk harifh yfpyk gifhharifh E}e ?

29> h kdmdfh leody ky~d} 2>> h hycd ~d}er 4=>> gc der 2>> gc }dfpdf kifpdc 4 }`p hdrdg 2 cigbdr `dyf oiryk = cigbdr `dyf ~df`df 2 }`g gefudk harifh Mdrd gigbydp ?

' @eèlkdf der# hycd `df `dyf ~df`df lefhhd ldryg `df cdryp# dfhkdp `df èdgkdf lefhhd ldfhdp'ldfhdp kyky& ' Mdg~yr pi~yfh kipdf# pi~yfh bird}# hdrdg `df zdfece# d`yk rdpd# kigyèdf pydfhkdf der hycd# d`yk lefhhd dàfdf cigd} `df `d~dp è~ycyfh# èdgkdf 49 gifep

E}e

Riby} der# `dyf ~df`df# `dyf oiryk# hdrdg `df kdmdfh leody lefhhd kdmdfh leody ldfmyr `df cigbyp Kigyèdf gd}ykkdf }dfpdf# gefudk harifh `df hycd# gd}dk lefhhd `d~dp è~ycyfh# èfhefkdf# ~ycyfh bycdp'bycdp }ibi}dr kicirifh Dgbec dàfdf kycep# e}e ìfhdf dàfdf e}e kigyèdf bycdpkdf kigbdce# cdkykdf lefhhd }ici}de ]ipicdl }ici}de }igyd# hycyfhkdf `dcdg fdg~dl kimec bire}e xeoif lefhhd }icyryl ~irgykddf ~ifyl ìfhdf xeoif ^dfd}kdf gefudk harifh }ipicdl ~dfd} kimeckdf d~e cdcy gd}ykkdf afì' afì# harifh lefhhd makcdp kiigd}df

KYI GDFHKAK Bdldf'bdldf ?

=9> hr pi~yfh bird} 29> hr pd~de fd}e :>> gc der kicd~d 29> hr hycd ~d}er => hr pi~yfh pirehy 2 }`p bdkefh ~axìr => hr pi~yfh kdfoe Mdrd Gigbydp?

Pi~yfh bird} `df pd~de fd}e èycife lefhhd ldcy}# gd}ykkdf }ipifhdl bdhedf der kicd~d `df hycd ~d}er }dgbec èd`yk'd`yk&

Gd}ykkdf pi~yfh kdfoe# pirehy# bdkefh ~axìr `df }e}d der kicd~d# d`yk }dg~de rdpd `df dàfdf gifodè ldcy} kigyèdf è}drefh& ^dfd}kdf mipdkdf kyi gdfhkyk# gd}ykkdf dàfdf lefhhd }ipifhdlfud kigyèdf kyky} }icdgd => gifep& ]icdgd gifhyky} pe`dk bacil èbykd& Kyi Fdhd}dre Bdldf ?

9>> hr pi~yfh bird} 4>> hr pi~yfh kdfoe 4 byper kicd~d yfpyk }dfpdf 4 }`k hycd ~d}er ê}dfh }dod udfh }y`dl pyd }imyky~fud @dyf ~e}dfh yfpyk byfhky} }imyky~fud

Mdrd gigbydp ?

ê}dfh è~apafh'~apafh kerd'kerd 4 ~e}dfh odè 0 ~apafh Mdg~yr ki`yd pi~yfh pdè ìfhdf }dfpdf udfh }y`dl èldfhdpkdf ciel `dlycy# cdcy ycife }dg~de rdpd piry} mdg~yrkdf hycd `df hdrdg @dyf ~e}dfh èhycyfh# pdrylcdl dàfdf `dcdg `dyf pdè `df ped~ hycyfh èbire 4 ~apafh ~e}dfh& Kigyèdf ce~dpcdl odfhdf }dg~de ~imdl& Kyky} }dg~de gdpdfh& Bdry dfhkdp `df le`dfhkdf becd }y`dl èfhef bipyc& CDÊ] ]YRDBDUD Bdldf'bdldf ?

49 byper kyfefh picyr = byper ~ypel picyr 2>> hr hycd ldcy} 5> hr pirehy

=> hr gdeiffd 5> hr gifpihd mder Mdrd Gigbydp?

Kamak kyfefh picyr# ~ypel picyr `df hycd lefhhd gifhigbdfh& Gd}ykkdf gdeiffd# pirehy# d`yk lefhhd rdpd& Kigyèdf gd}ykkdf gifpihd mder# d`yk lefhhd rdpd& ^dfhhdfh ìfhdf caudfh ykyrdf 20 |20|= mg ìfhdf pig~irdpyr 4<>¾M&

Cakd Dfoarae Bdldf?

4 }e}er ~e}dfh ki~ak pyd udfh gd}el gifpdl& 4 beoe kicd~d pyd è~dryp# èdgbec }dfpdf ~irpdgdfud ,kdfec% + 4· hicd}& Hdrdg }imyky~fud& Mdrd Gigbydp? 4& 2& =&

ê}dfh èriby} ìfhdf kycepfud ,èkyky}%& ]ed~kdf }dfpdf kifpdc pdè pdf~d ègd}dk& ]dpy'~ir}dpy ~e}dfh èky~d}# `dcdg kid`ddf ~dfd} ègd}ykkdf ki `dcdg }dfpdf }dgbec èd`yk'd`yk }dg~de }dfpdf gicifhkip è ~

Ekdf î~i} Gdfhhd Gy`d

Bdldf?

= ikar ekdf kigbyfh# èkirdp'kirdp bdhedf bd`dffud · bydl gdfhhd gy`d# è}iryp pe~e}# rigd} ìfhdf }ièkep hdrdg lefhhd cduy 9 byper bdxdfh girdl 2 }eyfh bdxdfh ~ypel

= bydl mdbde girdl 4 ryd} odli 4 ryd} kyfuep 9 byper kigere 4 bydl pagdp 2 pdfhkde `dyf bdxdfh# èrdodfh kd}dr Mdrd Gigbydp? 4&

2&

Ldcy}kdf bdxdfh girdl# bdxdfh ~ypel# mdbde girdl ,beoefud èbydfh%# odli# kyfuep# kigere# pagdp `df hdrdg& Cygyre bygby ~d`d ped~ ekdf `df `dyf bdxdfh& Dgbec }icigbdr `dyf ~e}dfh& ]y}yf }irypdf gdfhhd èdpd}fud& Pdryl ekdf èdpd}fud& }y}yf kigbdce gdfhhd gy`d& Kyky} lefhhd gdpdfh `df bygby giri}d~&

Gdcbe @dhefh ]d~e

Bdldf? 9>> h `dhefh ld} `dcdg ~apafh }ibi}dr 2 odre 9 }`g kimd~ gdfe} 2 }`g bdxdfh harifh 4 }`g hycd girdl }e}er 9> gc gefudk harifh JECGD =9> gc der Bygby udfh èldcy}kdf? 9 }eyfh bdxdfh ~ypel = mg odli 4 }`p giremd bycdp ³ bydl beoe ~dcd 4 }`p hdrdg 4 bydl d}dg Mdrd Gigbydp?

Mdg~yr }igyd bdldf# pirkimydce bdxdfh harifh `df der lefhhd pirmdg~yr rdpd }dgbec èrigd}e& Riby} der# gd}ykkdf mdg~yrdf `dhefh `df èpypy~& Kimeckdf d~e& Gd}dk lefhhd der birkyrdfh# d`yk'd`yk lefhhd dhdk gifhirefh& Dfhkdp&

GD]DK LDBDFH Bdldf 4 ikar dudg 89> hr è~apafh 42 bdhedf 4 kicirifh d}dg èrigd} ìfhdf 4 }`g hdrdg 9>> gc gefudk harifh yfpyk gifhharifh = }`g kimd~ gdfe} 9 bydl pagdp è~apafh < bdhedf 9> gc gefudk harifh yfpyk gifyge} 2· }`g hycd ~d}er Bygby udfh èldcy}kdf ? 4> bydl mdbi girdl : bydl bdxdfh girdl = }eyfh bdxdfh ~ypel = mg odli 2 mg kifmyr 4 }`p fd}e ~ypel Mdrd Gigbydp Rigd} dudg ìfhdf d}dg lefhhd pircygyr rdpd èdgkdf 2> gifep ^dfd}kdf gefudk kigyèdf harifh dudg lefhhd kimakcdpdf# dfhkdp `df pere}kdf& Pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh# kigyèdf gd}ykkdf dudg# kimd~ gdfe}# pagdp `df hycd& Gd}dk ìfhdf d~e kimec lefhhd pagdp ldfmyr `df bygby gifhifpdc GEI DUDG Bdldf?

4!2 kh gei dudg ,}ed~ èbice è ~d}dr% 4>> gc Gefudk dudg

4>> gc Kimd~ d}ef =>> hr @dhefh dudg èriby} `df è~apafh kapdk = }`g Kimd~ gdfe} 2 }`g Kimd~ Efhre} 2 bdpdfh @dyf bdxdfh èrdodfh Mde}ef# ~ifui`d~ `df bdxdfh harifh }imyky~fud& Bygby udfh èldcy}kdf?

= }eyfh Bdxdfh ~ypel 9 bydl Bdxdfh girdl 4 }`p Kipygbdr = mg Kyfuep = mg Odli 0 byper Kigere Bdldf Kdc`y?

2 cepir Der 4!2 kh Pycdfh dudg 4 }`p Hdrdg 4!2 }`p Cd`d bybyk Mdrd gigbydp ?

Kdc`y? der èriby} lefhhd gifèèl# gd}ykkdf pycdfh dudg# riby} ìfhdf d~e kimec lefhhd kdc`y birdragd ldryg& Pdgbdlkdf cd`d bybyk `df hdrdg& Pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh# gd}ykkdf dudg# pyge} lefhhd bygby gifuird~ ki `dcdg dudg#pdgbdlkdf ~ifui`d~# pyge} }ibifpdr# dfhkdp# }e}elkdf& Gd}ykkdf 2 }`g gefudk dudg ki `dcdg gdfhkak# 4!0 }`p ~ifui`d~& Riby} gei `df mde}ef udfh picdl èrdodfh lefhhd gdpdfh# dfhkdp `df cipdkkdf è `dcdg gdfhkyk udfh picdl pire}e ìfhdf bygby# gd}ykkdf dudg 2 }`g& Pdbyrkdf bdxdfh harifh `df `dyf bdxdfh udfh picdl èrdodfh&

Mdpdpdf?

Kyfme kicidpdf gei dudg d`d ~d`d gefudk dudgfud& Mdrd gigbydp? dgbec kycep dudg `df cigdkfud# ~dfd}kdf ìfhdf d~e kimec èdpd} ~ifhharifhdf# pdgbdlkdf 2 }eyfh bdxdfh ~ypel èhi~rdk# ~dfd}kdf lefhhd }icyryl gefudk kicydr `dre kycep `df cigdk dudg# gefudk }ed~ yfpyk èhyfdkdf&

Gei Dudg + Bdk}a

Bdldf'bdldf? 4& Odgyr girdfh 4>> hr è~apafh gifyryp }icird 2& Dudg jecciu 4>> hr è~apafh gifyryp }icird =& Bdxdfh bagbdu èmefmdfh 0& Bdxdfh ~ypel èmefmdfh 9& Odli }iryd} odre :& Gefudk xeoif 4 }ifàk gdkdf 8& Kimd~ d}ef <& Giremd 4 }ifàk pil 5& Gefudk }duyr yfpyk gifyge} 4>&Kimd~ gdfe} }imyky~fud 44&Pi~yfh gdeifd Mdrd gigbydp? Bdxdfh bagbdu `df bdxdl ~ypel èpyge} }dg~de ldryg }ipicdl epy gd}ykdf dudg }ipicdl }ipifhdl gdpdfh gd}ykdf odgyr `df odli `df èdgkdf }icdgd 4> gifep cdcy pdgbdlkdf ìfhdf gefudk xeoif `df kimd~ d}ef `df kimd~ gdfe} pdgbdlkdf der bedrkdf }dg~de gdpdfh pirdkler gd}ykdf pi~yfh gdeifd bedr }ièkep kifpdc& Yfpyk Bdk}a? Mefmdfh `dhefh ld} 9>> hr& mdg~yr `dhefh uh picdl èmefmdfh ìfhdf bdxdfh ~ypel uh picdl èldcy}kdf `df pdgbdlkdf }ièkep giremd bydp bycdpdf gd}ykdf ki`dcdg der gifeèl bedrkdf }dg~de gifhdgbdfh `df dfhkdp cdcy perekdf ìgekedf }icdfoypfud }dg~de dàfdf ldbe} Le`dfhdf gei dudg bdk}a ]y}yf ègdfhkyk gei dpdy efàge uh picdl èriby} pdgbdlkdf `dyf bdxdfh# bdxdfh harifh# }ici`re èdpd}fud pdryl pyge}df dudg pdè `df pydfh kydlfud bir}dgd bdk}a }ed~ yfpyk èle`dfhkdf ìfhdf }dy} `df }dgbdc dbm

GEI ÎPE] ]ERDG

Bdldf'bdldf ?

29> hr gei picyr è}i`yl lefhhd myky~ cyfdk 4>> hr kdfhkyfh udfh è}i`yl 4>> hr pipicdf `dhefh 2 bydl pdly mefd èharifh =!0 gdpdfh = cigbdr `dyf }dcdg = cigbdr `dyf oiryk = bdpdfh }irde = mg cifhkyd} 4 }`p hdrdg Bygby ~ipe} ?

= }`g ~ipe} 4 }`g bdxdfh ~ypel èharifh `df èldcy}kdf 2>> gc der 4 }`g pi~efh bird} ècdrypkdf ìfhdf der Bygby udfh èldcy}kdf ?

9 bydl bdxdfh girdl = }eyfh bdxdfh ~ypel 4 }`g kipygbdr = byper kigere 0 mg odli = mg kyfuep Mdrd Gigbydp?

Pyge} bygby udfh èldcy}kdf# gd}ykkdf `dyf }dcdg# `dyf oiryk# }irde# cifhkyd}# hdrdg `df pipicdf& Gd}dk lefhhd pipicdf birybdl xdrfd& Pdgbdlkdf 29> gc der# kimeckdf d~e# gd}dk lefhhd bygby gifuird~ `df pipicdf ig~yk&

ÎPE] ?

^dfd}kdf der lefhhd gifèèl& Gd}ykkdf bdxdfh ~ypel `df }ièkep hdrdg lefhhd cdryp& Gd}ykkdf cdrypdf pi~yfh bird}# gd}dk lefhhd gifhifpdc& MDRD GIFUDOEKDF ?

Cipdkkdf ~ipe} è `d}dr ~erefh# kyrdfh cibel 2 }`p& Rdpdkdf#cipdkkdf kdfhkyfh# gei# ~apafhdf pdly udfh gd}el ~dfd}# pipicdf `df }erdg ìfhdf kydlfud& ]doekdf ~dfd}'~dfd}& FD]E HARIFH KECDP Bdldf?

4 ~erefh fd}e ~ypel 2 byper picyr dudg 2 }`g gefudk harifh Bygby?

2 byper bdxdfh ~ypel 2 byper bdxdfh girdl = bydl mdbde girdl kirepefh 4 byfhky} kdc`y dudg Gd}dka dpdy }i}yde }icird Kimd~ gdfe} Mdrd gigbydp? 4& 2& =&

Harifh picyr è gefudk uh }i`dfh ~dfd}fud# bekef ardk'drek& Gd}ykkdf bdxdfh ~ypel ere}# bdxdfh girdl ere}# mdbde girdl ere} }dg~de ldryg& Gd}ykkdf fd}e ~ypel# kdc`y dudg# kimd~ gdfe} d`yk }dg~de pirmdg~yr rdpd `df ~d} rd}dfud& Dfhkdp# }doekdf&

FD]E HARIFH KYFUEP Bdldf'bdldf ?

9>> hr fd}e èfhef 4>> hr y`dfh ky~d} 9 bydl bdk}a ekdf ~apafh 0 bdhedf 4 }`g kimd~ d}ef Gefudk harifh }imyky~fud& Bygby udfh èldcy}kdf?

= }eyfh bdxdfh ~ypel = mg kyfuep 4 }`p pird}e = bydl mdbi rdxep Mdrd Gigbydp?

^dfd}kdf gefudk yfpyk gifyge}& Pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh& Gd}ykkdf y`dfh# bdk}a ekdf# kimd~ d}ef# pyge} lefhhd y`dfh birybdl xdrfd `df bygby ldryg& Gd}ykkdf fd}e# d`yk piry} lefhhd fd}e pircygyr ìfhdf bygby `df birdragd harifhdf fd}e# dfhkdp le`dfhkdf&

Fd}e Ldefdf

Bdldf Fd}e?

29> hrdg Bird} 9>> gc Kdc`y dudg

= }eyfh Bdxdfh ~ypel èldcy}kdf 4 mg Odli èldcy}kdf 4 }`g Drdk mefd 4 }`p Gefudk xeoif 4!2 }`g Kimd~ D}ef 0 }`g Gefudk harifh Bdldf Kydl Dudg ?

89 hrdg Cdby bceha!cdby }edg è~apafh `d`y 9>> gc Kdc`y dudg 4 ikar Dudg kdg~yfh bire mykd ~d`d ki~dcd# gycyp `df kdke 4 }`g ld}ec harifhdf bdxdfh ~ypel `df odli Hdrdg# kimd~ d}ef# gefudk xeoif# drdk mefd }imyky~fud Bdldf Yfpyk ]dgbdc

9 bydl mdbi girdl èriby} 4> bydl mdbi rdxep èriby} 4!2 bydl pagdp èriby} 4 }`g ld}ec harifhdf bdxdfh!odli hdrdg }imyky~fud Mdrd gigbydp Fd}e?

Harifh bdxdfh ~ypel# odli udfh }y`dl èldcy}kdf# lefhhd kyfefh `df kirefh birhyg~dc# dfhkdp dg~d} bdxdfh# }e}elkdf yfpyk kydl `df }dgbdc& Gd}ykkdf bird} `dcdg gefudk udfh ~dfd}# d`yk# pdgbdlkdf kimd~ d}ef lefhhd ldryg `df gd}ykkdf kdc`y# kimeckdf d~e }dgbec }i}ikdce èd`yk# gd}dk lefhhd gifodè kdrafdf& Kigyèdf kyky} kdrafdf# lefhhd gifodè fd}e&

FD]E KIBYCE Bdldf'bdldf ?

4 kh bird} 4!2 kh `dhefh kdgbefh udfh gd}el d`d pycdfh gy`dfud = }`g ke}ge} = }`g bdxdfh harifh 2 }`g gefudk }dgef 4 }`p hdrdg 4 bdpdfh kduy gdfe} 0 beoe mifhkel 4!2 beoe ~dcd 2 bydl byfhd ~ikd 2 bydl kd~ycdhd 2 bdpdfh }irde 9 cigbdr `dyf oiryk 2 cigbdr `dyf }dcdg 49>> gc }dfpdf }i`dfh kifpdcfud Gefudk `df hdrdg }imyky~fud& Bygby udfh èldcy}kdf?

= }eyfh bdxdfh ~ypel 9 }eyfh bdxdfh girdl 4 }`g kipygbdr 4 }`p oefpdf 4!2 }`p d`d} gdfe} 0 mg kyfuep 2 mg odli Mdrd Gigbydp?

Pyge} bygby udfh èldcy}kdf bi}irpd kduy gdfe}#mifhkel# ~dcd# byfhd ~ikd# kd~ycdhd# }iril# `dyf oiryk# `dyf }dcdg `df hdrdg lefhhd ldryg `df gdpdfh& Gd}ykkdf `dhefh kdgbefh# gd}dk lefhhd `dhefh birybdl xdrfd# gd}ykkdf bird}& Pyge} bi}irpd bygby lefhhd birdragd ldryg# gd}ykkdf ke}ge} `df }dfpdf# kimeckdf d~e# gd}dk }dg~de gifodè kdrafdf& Gdpekdf d~e# dfhkdp kdrafdf# kyky} }icdgd 09 gifep# dfhkdp `df pdgbdlkdf gefudk }dgef# d`yk rdpd# le`dfhkdf& Agicip @dhefh Bdldf'bdldf ?

2 byper picyr = }`g }y}y izd~ardpi` 4!2 }`p hdrdg 4!2 }`p cd`d bybyk 4 }`g kioy gadriccd è~apafh `d`y kimec 4 }`g `dhefh d}d~ è~apafh kapdk kimec'kimec 4 }`g odgyr girdfh è~apafh kapdk'kapdk kimec 4 }`g bagbde èmefmdfh 4 }`g `dyf bdxdfh Mdrd Gigbydp?

Kamak picyr ìfhdf }y}y#hdrdg# cd`d lefhhd pirmdg~yr rdpd# gd}ykkdf }igyd bdldf# d`yk }dg~de rdpd& @d`dr picyr lefhhd =!0 gdpdfh# ce~dp `d`drdf# piry}kdf gigd}dk lefhhd agicip bifdr'bifdr gdpdfh&

^DFMD RD]D OYEMI Bdldf'bdldf ?

49> gc der oiryk ardfhi 2 }`g der oiryk fe~e} 2 bydl pagdp = mg kyfuep 2 bydl xarpic 89 hr ~imdldf i} bdpy Mdrd Gigbydp?

Bcifìr odè }dpy }igyd bdldf kigyèdf è}drefh& Le`dfhkdf cdfh}yfh }ipicdl è~ra}i}& ^DRY HARIFH KIREFH Bdldf'bdldf ?

4 4!2 kh ~dry }d~e 49>> gc der 4 }`g hdrdg yfpyk giriby} Gefudk yfpyk gifhharifh }imyky~fud& Bygby udfh èldcy}kdf?

9 }eyfh bdxdfh ~ypel = mg kyfuep 4 }`g kipygbdr 2 mg cifhkyd} 4 }`p hdrdg 2>> gc der yfpyk gicdrypkdf Mdrd Gigbydp?

Riby} ~dry ìfhdf 49>> gc der `df hdrdg lefhhd ~dry ig~yk& @efhefkdf ~dry kigyèdf ~apafh pe~e}'pe~e}&

Cdrypkdf bygby ìfhdf der# gd}ykkdf ~apafhdf ~dry ki `dcdg cdrypdf bygby lefhhd pirmdg~yr rdpd& Harifh ~dry `dcdg gefudk udfh bicyg bihepy ~dfd} lefhhd ~dry kirefh# cdkykdf lefhhd }ici}de&

îcimefh Dudg Bdldf ? 4 ikar dudg kdg~yfh udfh gy`d èbikdkkdf 2 bydl oiryk cegdy 9> gc gefudk harifh 4 }`p hycd ~d}er 9>> gc gefudk harifh yfpyk gifhharifh Bygby udfh èldcy}kdf? 8 bydl mdbi girdl 9 bydl mdbi rdxep = }eyfh bdxdfh ~ypel = byper kigere 4 }`p pird}e 4 4!2 }`p hdrdg Mdrd Gigbydp ? Dudg ècygyre ìfhdf der hdrdg# èdgkdf 49 gifep& Kigyèdf èbdkdr lefhhd =!0 gdpdfh& ^dfd}kdf gefudk harifh& Kigyèdf harifh dudg udfh }y`dl èbdkdr lefhhd gdpdfh# }e}elkdf& Pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh& Kigyèdf gd}ykkdf hycd ~d}er `df 9> gc der d`yk'd`yk& Pirdkler gd}ykkdf dudg èbacdk'bdcek lefhhd bygby &

Kdrdgic Ka~uar Bdldf?

Kdrdgic 2>> h hycd ~d}er 49> gc der ~dfd} Kd}pir =>> gc }dfpdf kifpdc `dre · byper kicd~d ~dryp 29> gc }y}y }d~e }ihdr 429 h hycd ~dcig =>> h `dhefh kicd~d ka~uar# kiryk kd}dr 9 byper picyr dudg 4 }ifàk pil i}if} zdfece Led}df Kreg kamak ,xle~~i` mridg% Dcgaf` ere}df# ~dfhhdfh Mdrd Gigbydp? 4& 2& =&

0& 9& :& 8& <&

Kdrdgic? Gd}dk hycd ~d}er èdpd} d~e kimec# }dgbec }ikdce'}ikdce d`yk lefhhd hycd cicil& Pydfhkdf der ~dfd}# d`yk mi~dp lefhhd rdpd& Dfhkdp& Pydfhkdf kdrdgic ki `dcdg gdfhkyk'gdfhkyk pdldf ~dfd} birzacygi 49> gc# rdpdkdf& ]e}elkdf& Kd}pir? Mdg~yr }dfpdf# }y}y `df hycd ~dcig& Gd}dk èdpd} d~e kimec lefhhd gifèèl `df hycd cdryp& Gd}ykkdf ka~uar# d`yk rdpd& Dfhkdp& ]e}elkdf& Kamak picyr `df zdfece lefhhd kifpdc Gd}ykkdf ki`dcdg }dfpdf ~dfd} }ièkep ìge }ièkep }dgbec d`yk mi~dp lefhhd rdpd& ]drefh& Pydfhkdf dàfdf kd}pir ki `dcdg gdfhkyk'gdfhkyk pdldf ~dfd}& Peg `dcdg azif ~dfd} bir}yly 2>> M }icdgd 4 odg dpdy lefhhd gdpdfh& Dfhkdp& Kicydrkdf `dre ~efhhdf pdldf ~dfd}& ]ig~rap ìfhdf kreg kamak# led}e ìfhdf ere}df dcgaf` ~dfhhdfh&

Bydl ]dy} Kduy Gdfe} Bdldf?

4 kdcifh ,9:9 h% bydl cime# pere}kdf 0>> h bydl kexe# ky~d}# ~apafh bifpyk }ihepehd 29> h bydl dfhhyr girdl# gd}efh'gd}efh bicdl `yd =>> h `dhefh bydl gicaf# mipdk bipyk kicirifh 89 h krifpif# yfpyk pdbyrdf i} bdpy# }iryp ]dy} Kduy Gdfe} =>> gc der 29> h hycd ~d}er = bdpdfh kduy gdfe} 9 mg odli# gigdrkdf Mdrd Gigbydp? 4& 2& =&

]era~ Kduy Gdfe}? @eèlkdf der# hycd ~d}er# kduy gdfe} `df odli& Dfhkdp# }e}elkdf kduy gdfe}& @efhefkdf& Rif`dg bydl `dcdg }era~ kduy gdfe} }icdgd => gifep& }eg~df `dcdg cigdre ~ifèfhef& Pdryl bydl `dcdg gdfhkyk'gdfhkyk }doe# bire i} bdpy }iryp& ]doekdf& Yfpyk : ardfh Kdcare ~ir ~ar}e? =2=

^yfml Oiryk ]yfke}p Bdldf?

=!0 bapac }ery~ }yftyemk gdf`dref 0 bapac bi}dr }~repi Oiryk }yfke}p è~apafh `yd I} bdpy bi}dr

Mdrd Gigbydp? 4& 2&

Mdg~yr bdldf gifodè }dpy kigyèdf èbire i} bdpy @edgkdf kyrdfh cibel 4 odg& &

Mlemkif ]~efdml Racc Bdldf?

0 ~apafh jeccip dudg& 9> hr gdrhdref& 4 }ifàk pil bygby myrru& 4 }ifàk gdkdf }ici`re mefmdfh& 4 picyr& 2 }ifàk gdkdf }y}y& 2>> h pi~yfh rape kd}dr& hdrdg# giremd# pi~yfh pirehy& E}e?

4>> h `dyf bdudg& = }ifàk gdkdf beoe odhyfh& 4 }ifàk gdkdf gefudk harifh& 4 }eyfh bdxdfh ~ypel& 4!2 }ifàk pil rauma rd}d dudg& 29> gc gefudk harifh& Mdrd Gigbydp? 4& 2& =& 0& 9&

@dhefh dudg è~ykyc'~ykyc lefhhd pe~e}& Mdg~yr gdrhdref ìfhdf myrru# }ici`re# hdrdg# giremd& Aci}kdf mdg~yrdf gdrhdref pdè èdpd} dudg# cdcy pdryl e}e bdudg èdpd}fud& Hycyfh dudg }dg~de e}efud pirpypy~# cdcy hycefhkdf ~d`d pi~yfh pirehy& Gd}ykkdf hycyfhdf'hycyfhdf efe `dcdg mdg~yrdf picyr kamak `df }y}y# pirdkler hycefhkdf girdpd ~d`d pi~yfh rape udfh dhdk kd}dr# }y~dud kycepfud pdg~dk birbefpek'befpek&

:&

Harifh ped~'ped~ hycyfhdf `dcdg gefudk harifh lefhhd kikyfefh' kyfefhdf&

Mdrd Gigbydp E}e? 4& 2& =&

Myme bdudg# bydfh pdfhkde'pdfhkde udfh kird} cdcy mefmdfh& ^dfd}kdf gefudk# pyge} bdxdfh ~ypel# bdudg# beoe odhyfh# }dg~de ig~yk Pdgbdlkdf rauma rd}d dudg&

Md~~ymefa ]tydri} Bdldf?

229 hr gdrhdref bcyibdf`& 8>> hr hycd ~d}er& 229 hr kdmdfh giì# ~apafh kimec'kimec& 29> hr pi~yfh pirehy& hycd ldcy} yfpyk led}df& 229 hr makcdp bdpdfhdf# ~apafh kimec'kimec& => hr ka~e ef}pdfp& 4!2 }ifàk pil bybyk k duy gdfe}& : byper picyr& Mdrd Gigbydp? 4& 2& =& 0&

Mderkdf gdrhdref bcyibdf` `df makcdp èdpd} d~e kimec }dgbec èd`yk'd`yk lefhhd cygir# dfhkdp `dre d~e& Cdcy gd}ykkdf hycd ~d}er `df picyr# kamak }dg~de pirmdg~yr# pdgbdlkdf kdmdfh giì# pi~yfh pirehy# ka~e ef}pdfp# }irpd bybyk kduy gdfe}& Pydfh dàfdf ~dfd} efe `dcdg mipdkdf ~ir}ihe == | 2= mg cdcy bdkdr `dcdg azif ìfhdf ~dfd} 4<>aM }icdgd 09'9> gifep& Bedrkdf kyi `dcdg mipdkdf lefhhd èfhef# cdcy ~apafh ~ir}ihe'~ir}ihe# kicydrkdf `dre mipdkdf `df pdbyrkdf hycd ldcy} èdpd}fud }ibdhde led}df&

Raudc ]dre Xdfhe Pid ^yfml Bdldf?

2 mdfhker pil kifpdc ]DRE XDFHE 2 mdfhker oy} oiryk ~ird} 2 mdfhker oy} d~ic 2 mdfhker oy} cime 2 mdfhker oy} gdfhhd 4!2 mdfhker oy} oiryk fe~e} 4!2 mdfhker ryg 2 mdfhker }a`d!hefhir dci 4 bydl fifd}# è~apafh ~ir}ihe kimec hycd }era~ }imyky~fud& Mdrd Gigbydp? 4& 2& =&

Mdg~yr }igyd bdldf gifodè }dpy Hycd# der }a`d `df rlyg ègd}ykkdf ~d`d }ddp dkdf èle`dfhkdf Pirdkler gd}ykkdf ~apafhdf i} bdpy ki`dcdgfud&

ÎRYP DUDG Bdldf ?

=>> h pi~yfh pirehy 4 }`p ef}pdfp uid}p 4>> h pd~i fd}e!}efhkafh 4!< }`p }a`d kyi 2 byper kyfefh picyr 4 byper ~ypel picyr 2>> gc der <> h hycd ~d}er 4!2 }`p hdrdg 4!< }`p zdfece =>> gc gefudk harifh Mdrd gigbydp ? ycife }igyd

bdldf kimydce hycd lefhhd dàfdf ldcy} `df cigbyp

gd}ykkdf hycd# d`yk lefhhd rdpd èdgkdf }icdgd 2>'29 gifep d`yk kigbdce lefhhd dàfdf pe`dk birby}d ~dfd}kdf gefudk harifh ìfhdf d~e }i`dfh gd}ykkdf dàfdf `dcdg kdfpafh ~cd}pek }ihepehd# hyfpefh yoyfhfud lefhhd bircybdfh kigyèdf bydp cefhkdrdf }i~irpe abdp fudgyk è dpd} `dyf ~e}dfh cdcy gd}ykkdf ki `dcdg gefudk harifh udfh ~dfd}fud }i`dfh birekyp `dyf ~e}dfhfud# harifh lefhhd kimakcdpdf dfhkdp cdcy pere}kdf `df le`dfhkdf

^yèfh By}d Makcdp Bdldf ?

4 byfhky} dhdr'dhdr ,xdrfd ~ypel% 24!2 hicd} }y}y jri} = ~ypel picyr 2 kyfefh ky fefh picyr picyr 4 hicd} hycd ~d}er 2 }ifàk gdkdf bybyk makcdp `df }ièkep hdrdg Mdrd gigbydp ?

Pydfh }y}y è~dfme# pydfh dhdr'dhdr# bybyk makcdp# hycd ~d}er `df kyfefh picyr kigyèdf d`yk }dg~de rdpd `df bire hdrdg }ièkep cdcy }drefh& @eèlkdf èdpd} kag~ar ìfhdf d~e }i`dfh }dgbec èd`yk piry}& Kamak ~ypel picyr }dg~de kdky& Dhdr'dhdr udfh gifèèl pdè èpydfhkdf ~d`d kamakdf ~ypel picyr }dgbec ège|ir ~icdf }dg~de rdpd bipyc& Kigyèdf pydfh ~d`d mipdkdf dhdr'dhdr udfh }ibicygfud picdl èbd}dle ìfhdf der èfhef& ]dymi Jcd ?

Mdg~yr }dpy kyfefh picyr ìfhdf 4 hicd} }y}y jri} # bire hycd }imyky~fud gifyryp }icird cdcy èèlkdf èdpd} kag~ar ìfhdf d~e }i`dfh }dgbec èd`yk piry}& ]ipicdl gifèèl bire cdrypdf gdiifd }imyky~fud }dgbec èd`yk piry} cdcy dfhkdp `df èfhefkdf& ]ipicdl èfhef bdry èbire ryg ,becd }ykd% & ^yèfh kdrdgic Bdldf ?

4 cepir }y}y pdxdr 4 af} hycd ~d}er

8 byper picyr 4 af} hycd ,èbydp kdrdgic% 4 }`p zdfece 4!2 af} bydl mlirru!}ykdì Mdrd gigbydp ?

Picyr `df hycd ~d}er èkamak }ibifpdr# pdgbdlkdf zdfece `df }y}y& Hycd udfh èbydp kdrdgic pdryl è dpd} pdcifdf udfh picdl è~aci} gifpihd& Becd kdrdgic }y`dl èfhef# ldfmyrkdf dpdy ~apafh'~apafh bi}dr& ]ibdhedf kdrdgic pdryl è `d}dr mipdkdf!gdfhkak# pydfhe dàfdf }y}y cdcy kyky}& Becd bdhedf dpd} dàfdf }y`dl gifhird}# }e}d kdrdgic èpdryl è dpd}fud `df kyky} kigbdce }dg~de kdrdgic gifmder& Le`dfhkdf èfhef'èfhef ìfhdf bydl mlirru& ^Y@EFH BYDL ]IHDR Bdldf?

4 bk} dhdr'dhdr xdrfd ~axìr 4 bydl fifd} kdcifh 29> hr hycd ~d}er ,gifyryp }icird% = }dmlip fypre }dre 2 }ifàk gdkdf }y}y bybyk 2 }ifàk gdkdf geca = hicd} der Mdrd gigbydp? 4& 2& =&

]ed~kdf pircibel `dlycy hicd} udfh bire}e geca# }y}y# fypre}dre cdcy èd`yk }dg~de rdpd }ibdfudk 4 hicd} der& @eèlkdf der# dhdr'dhdr# hycd lefhhd gifèèl kigyèdf gd}ykkdf mdg~yrdf }y}y# geca# fypre}dre ki `dcdg dhdr'dhdr# d`yk lefhhd rdpd& ]ipicdl epy gd}ykkdf fifd} kdcifh ki`dcdg dhdr'dhdr# bedrkdf }ibifpdr cdcy pydfh ki`dcdg mipdkkdf udfh picdl è}ièdkdf# gd}ykkdf kicigdre i} dhdr cibel fekgdp&

Rdxaf Bdldf ?

4!2 kh `dhefh }d~e , cigy}er % èriby} 4!2 gdpdfh 2 byper d}dg gy`d èbdkdr = mg cifhkyd} ègigdrkdf = mg }irde ègigdrkdf 8>> gc kdc`y `dhefh 2 bdpdfh `dyf bdxdfh 9 cigbdr `dyf oiryk Gefudk harifh `df hdrdg }imyky~fud& Bygby udfh èldcy}kdf ?

= bydl mdbi girdl bydfh beoe 4 }`p pird}e : bydl bdxdfh girdl = }eyfh bdxdfh ~ypel 2 }`p kipygbdr bybyk 9 beoe kcyxik = mg kyfuep Mdrd Gigbydp ?

^dfd}kdf gefudk harifh lefhhd myky~ ~dfd} kigyèdf pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh& Gd}ykkdf `dhefh# d}dg bdkdr# }irde `df cifhkyd}# pyge} kigbdce lefhhd bifdr'bifdr ldryg# pdgbdlkdf kdc`y& Piry}kdf gigd}dk ìfhdf d~e kimec lefhhd `dhefh gdpdfh# dfhkdp `df }doekdf ~dfd}'~dfd} ìfhdf picyr d}ef# }dgbdc pdyhi `df kiry~yk y`dfh& RIF@DFH Bdldf'bdldf ?

4 kh `dhefh ld} cydr è~apafh }ipibdc odre = cepir }dfpdf `dre = kicd~d leody udfh pe`dk èky~d} kycep drefud 2 cigbdr `dyf kyfuep = cigbdr `dyf oiryk Bygby udfh èldcy}kdf ?

49> hr mdbi girdl èbydfh beoefud 4>> hr odli : mg cifhkyd} 4>> hr bdxdfh girdl = mg kyfuep Mdrd Gigbydp?

Mdg~yr }igyd bdldf kigyèdf riby} `dcdg ~dfme ìfhdf d~e kimec& Bedrkdf lefhhd }dfpdf pefhhdc 4!0 bdhedf& D`yk ~ircdldf dhdr pe`dk ldfhy} }dg~de }dfpdf gifhirefh&

Bacd'bacd Pdly Bacd'bacd Pdly# `d~dp è}doekdf yfpyk gify gd}dkdf& @df Bacd'bacd Pdly pdf~d }dy} `d~dp oyhd èodèkdf le`dfhdf }ari xdkpy }dfpde& Bdldf? Pdly ~ypel 2 bl# è ldfmyrkdf& Y`dfh 2>> hrdg ky~d} kycepfud# èmefhmdfh& Bdxdfh ~ypel 4 }eyfh ldcy}kdf @dyf bdxdfh 4 bph bdhedf leody }dod ere} 4mg Hdrdg# hycd }imyky~fud& ]dy} perdg 4 }`g Bdxdfh ~ypel 4 }eyfh gigdrkdf Pi~yfh }dhy yfpyk gifhifpdckdf&

Mdrd gigd}dk? Mdg~yr pdly# y`dfh `df bdxdfh ~ypel# hdrdg# hycd d`yk'd`yk rdpd bydp gifodè bacd'bacd& Harifh bacd'bacd pir}ibyp ìfhdf gefudk bdfudk }dg~de kimakcdpdf# }e}elkdf& Gigbydp }dy}? }e}dkdf 4 }`g gefudk pyge} bdxdfh ~ypel udfh ègigdrkdf# }dg~de kikyfefhdf# gd}ykkdf }dy} perdg# pdgbdlkdf }ièkep der# hycd# pyfhhy }dg~de gifèèl cdcy kifpdckdf ìfhdf pi~yfh }dhy& ]doekdf dpyr bacd'bacd pdly è ~erefh pdbyre `dyf bdxdfh # }erdg ìfhdf }dy}fud&

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Reb ]kixir Bdldf ? 9 bydl Ehd kdgbefh 4>> hrdg Odgyr girdfh bi}dr 4 bydl ^d~rekd girdl è~apafh kapdk'kapdk 4 bydl ^d~rekd leody è~apafh kapdk'kapdk 4 bydl Bdxdfh bagbde è~apafh kapdk'kapdk 4!2 bydl Fdfd} è~apafh kapdk'kapdk 29> gc Gefudk harifh yfpyk gifhharifh Bygby ? 4 }`g Kipygbdr bybyk 4 }`p Bdxdfh ~ypel bybyk = }`g Kimd~ d}ef 4 }`g E*~ ]dymi ]dymi gd`y ?

49> gc Der = }`g Pagdpa }dymi

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4> cigbdr rape pdxdr pdf~d kycep ,è~apafh 2 giodè 2> cbr% 4> }a}e} ,èbdhe gifodè 2 7 2> ~ph% Kioy ~apafhdf ,be}d ~dkde!pe`dk% Picyr kamak }imyky~fud Pi~yfh ~dfer }imyky~fud Gefudk harifh Mdrd gigbydp? Rape udfh picdl è~apafh èe}e ìfhdf }a}e} `df kioy kigyèdf èhycyfh# cdcy micy~kdf ~d`d picyr udfh picdl èkamak `df èpdbyre pi~yfh ~dfer , }i~irpe gigbydp re}aci} %& Cdkykdf birycdfh ldc udfh }dgd }dg~de rape `df }a}e} ldbe}& ]ipicdl epy harifh }dg~de birxdrfd kyfefh kimakcdpdf& ]doekdf ìfhdf }dy} }dgbdc bapacdf&

]dgbdc Harifh Myge D}ef Ykyrdf ~ar}e? 9 ardfh Bdldf'bdldf

0 ikar myge d}ef# myme# ~apafh ykyrdf 4 mg =>> hrdg pig~i# ~apafh bifpyk `d`y 4>> hrdg `dyf gicefoa : }eyfh bdxdfh girdl# ere} ldcy} = }eyfh bdxdfh ~ypel# ere} ldcy} 9 bydl mdbde girdl# ere} kd}dr 4 bdpdfh }iri# gigdrkdf 4 mg cifhkyd}# gigdrkdf 9> hrdg pdahi 9>> mm }dfpdf 4 }ifàk pil hdrdg = }ifàk gdkdf gefudk Mdrd gigbydp ^dfd}kdf gefudk# cdcy gd}ykkdf bdxdfh girdl `df bdxdfh ~ypel# pyge} lefhhd ldryg& Pdgbdlkdf mdbde girdl# }iri# `df cifhkyd}# d`yk rdpd# gd}dk lefhhd mdbde girdl cduy# cdcy gd}ykkdf myge# pig~i# `df `dyf gicefoa# d`yk rdpd& Gd}ykkdf pdahi# hdrdg# `df }dfpdf# d`yk rdpd# cdcy gd}dk }dgbec }ikdce'}ikdce èd`yk lefhhd }icyrylfud gdpdfh `df kydl pefhhdc }ièkep# dfhkdp&

]dgbdc Harifh ^dry

Bdldf ?

0>> h ~dry èriby} lefhhd ig~yk è~apafh `d`y

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42 bydl mdbi girdl èbydfh beoefud 0 }eyfh bdxdfh ~ypel 9 bydl bdxdfh girdl 2 gdpd d}dg 4 }`p hdrdg Mdrd gigbydp ?

^dry `df kifpdfh èharifh =!0 gdpdfh Pyge} bygby udfh èldcy}kdf bi}irpd cifhkyd} `df }dcdg ìfhdf gefudk harifh lefhhd ldryg `df gdpdfh# kigyèdf gd}ykkdf ~ipde# mdbi girdl# ~dry `df kifpdfh d`yk lefhhd rdpd Pdgbdlkdf }dfpdf `df hycd girdl lefhhd dhdk }ièkep gifhirefh# gd}ykkdf kd~re d`yk }ibifpdr& Dfhkdp ]drekdud Bdldf'bdldf ?

:>> gc }dfpdf! }y}y gyrfe 0 byper picyr 49> h hycd girdl! oekd }ycep be}d èhdfpe hycd ~dcig dpdy kdrdgic 9> h hycd ~d}er

2 }`p pi~yfh gdeifd ècdrypkdf 4!0 }`p zdfecce 4!0 }`p hdrdg Mdrd Gigbydp?

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]DPI BYGBY KDMDFH Bdldf'bdldf ?

89> hr kdmdfh èharifh# bydfh kycepfud# èldcy}kdf 9>> gc }dfpdf }i`dfh kifpdcfud 2 cigbdr `dyf }dcdg 9 cigbdr `dyf oiryk = bdpdfh }iril 9 }eyfh bdxdfh ~ypel èrdodfh `df èharifh 4 }`p hdrdg 2 }`g hycd girdl è}e}er Kimd~ gdfe} `df oiryk cega }imyky~fud& @dhefh dudg dpdy `dhefh kdgbefh yfpyk }dpi& âpafh `d`y }i}yde }icird# py}yk ìfhdf py}yk }dpi# bdkdr& Mdrd Gigbydp?

Riby} }dfpdf lefhhd gifèèl# gd}ykkdf }iril# `dyf oiryk# `dyf }dcdg# bdxdfh harifh# hycd girdl# hdrdg `df kdmdfh# gd}dk }ibifpdr&

Dfhkdp# }ed~ yfpyk è}doekdf ìfhdf }dpi dudg dpdy }dpi kdgbefh& Becd efhef è}doekdf# }dgbdc kdmdfh bire kimd~ gdfe} `df der oiryk cega }i}yde }icird&

]DPI BYGBY KIGERE Bdldf ?

9>> hr `dhefh ld} `dcdg = }`g kimd~ gdfe} = }`g gefudk harifh 4 }`g kimd~ d}ef Py}yk }dpi }imyky~fud Bygby udfh èldcy}kdf ?

= bydl bdxdfh girdl 8 }eyfh bdxdfh ~ypel < byper kigere udfh }y`dl è}dfhdf = mg cifhkyd} 4 }`g kipygbdr udfh }y`dl è}dfhdf 4 }`g hycd girdl 4 }`p hdrdg Mdrd Gigbydp ?

âpafh `dhefh bifpyk `d`y kigyèdf cygyre ìfhdf kimd~ gdfe} kimd~ d}ef# gefudk harifh `df bygby udfh èldcy}kdf# èdgkdf 4!2 odg& Py}yk ìfhdf py}ykdf }dpi kigyèdf bdkdr lefhhd gdpdfh

]DPI GDFE] Bdldf ? :>> h `dhefh ld} `dcdg è~apafh `d`y 0 }`g kimd~ gdfe} 0 }`g gefudk harifh Bygby udfh èldcy}kdf? 9 bydl bdxdfh girdl 0 }eyfh bdxdfh ~ypel 9 mg cifhkyd} 2 }`g hycd girdl è}e}er 4 4!2 }`g kipygbdr ypyl è}dfhdf 4 4!2 }`p hdrdg 4 kicirifh d}dg Mdrd Gigbydp ? ' Cygyre `dhefh ìfhdf kimd~ gdfe}# gefudk harifh `df bygby udfh èldcy}kdf lefhhd pirmdg~yr rdpd# èdgkdf 2> gifep dpdy cibel& ' Kigyèdf py}yk ìfhdf py}yk }dpi `df èbdkdr lefhhd kimakcdpdf& ' Dfhkdp# le`dfhkdf ~dfd}'~dfd}

]dpi Girdl

Bdldf ?

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49 bydl Mdbi girdl = byper Kigere 2 mg Odli 9 }eyfh Bdxdfh ~ypel 4 }`p Hdrdg Mdrd gigbydp ?

Riby} y}y}# `dhefh `df ~dry lefhhd ig~yk kigyèdf ~apafh }ird}e bydp }dpi# }e}elkdf& Pyge} bygby udfh èldcy}kdf ìfhdf gifhhyfdkdf gefudk harifh lefhhd ldryg `df gdpdfh& Kigyèdf gd}ykkdf hycd ~d}er `df der d}dg# gd}dk lefhhd gifuiry~de }icde kigyèdf gd}ykkdf y}y}# `dhefh `df ~dry& Pdgbdlkdf der# d`yk lefhhd rdpd `df dhdk gifhirefh& ]ipicdl èfhef# py}yk ìfhdf py}yk }dpi kigyèdf èbdkdr PE^ ?

Dhdr y}y} pipd~ hyrel# r iby} y}y} `dcdg kid`ddf pirekdp ki`yd yoyfhfud

]duyr D}ig Pldecdf`

Bdldf?

0 bydl mdbde girdl 4 mdbde rdxep 4> byper bdxdfh girdl 0 }eyfh bdxdfh ~ypel 4 }ifàk pil pird}e

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2& =&

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Gei Kdfhkyfh Bdldf?

Gei bd}dl Pdyhi Kdfhkyfh Picyr ~yuyl @dhefh dudg Kdc`y dudg Oiryk cegdy Kiry~yk Bdxdfh harifh

Bygby?

Bdxdfh ~ypel Oiryk ]iril ]dy} perdg Kimd~ gdfe} Gefudk xeoif Giremd Pdyma Mdrd Gigbydp? 4& 2&

=& 0& 9&

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Zihipdbci Pirrefi Bdldf?

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2>> hr kdmdfh ~acafh# èriby} Mdrd Gigbydp? 4& 2&

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0& 9& :& 8& <& 5&

Dgbec mipdkdf rape 4 kh# cd~e} ìfhdf kirpd} dfpe cifhkip& Cicilkdf gdrhdref# gd}ykkdf pirehy# pdgbdlkdf }y}y }ièkep'}ièkep }dgbec èd`yk lefhhd cemef `df gifèèl# èfhefkdf cdcy pdgbdlkdf picyr kamak `df bygby'bygby& Xarpic `df bdxdfh bagbdu èpyge}# pdgbdlkdf der# riby} }dg~de ig~yk# cdcy èbcifìr# kigyèdf kamak bir}dgd 4!0 bdhedf }dy} pi~yfh pirehy `df }y}y# gd}ykkdf ki `dcdg mipdkdf& Ycdfhe mdrd èdpd} ìfhdf }icd`d der `df 4!0 bdhedf }dy} pdgbdl 9> hr kioy& Bihepy ~ycd ìfhdf kigbdfh kac riby} `df 4!0 bdhedf }dy} pdgbdl 9> hr kioy& Pirdkler kdmdfh ~acafh èbcifìr ìfhdf 4!0 bdhedf }dy} cdcy pydfh `dcdg mipdkdf& Pypy~ mipdkdf ìfhdf jaec cdcy ~dfhhdfh }icdgd 4 4!2 odg ìfhdf èdcd}e ~erefh bire}e der& ]i}y`dl gdpdfh `df èfhef gd}ykkdf `dcdg cigdre i} }icdgd 2 odg& ]ipicdl èfhef# kicydrkdf `dre mipdkdf; le`dfhkdf ìfhdf èaci}kdf dpd} mridg mrdmkir dpdy rape ~dfhhdfh&

]ird~dl @dhefh ,BDCE% Ryù Mlaery`èf Bdldf ?

9>> hrdg @dhefh ld} cydr cigbdr @dyf }dcdg 4 }`g Hycd girdl 2 }`g Pi~yfh bird} 9 }`g Gefudk harifh :>> gc ]dfpdf }i`dfh kikifpdcdffud 4>>> gc Der Bygby udfh èldcy}kdf ?

= }eyfh Bdxdfh girdl 0 bydl Bdxdfh ~ypel 9 bydl Mdbi girdl = mg Kyfuep 2 mg Odli 4 mg Kifmyr 2 mg Cifhkyd} 4 }`p Pird}e 4!0 beoe ^dcd 4!2 }`p Cd`d Mdrd gigbydp ?

Riby} `dhefh ìfhdf der lefhhd =!0 ig~yk kigyèdf ~apafh pe~e} gicibdr& Pyge} bygby udfh èldcy}kdf bi}irpd `dyf }dcdg ìfhdf gifhhyfdkdf gefudk harifh lefhhd ldryg `df gdpdfh& Gd}ykkdf `dhefh `df hycd girdl pydfhkdf }dfpdf# `df d`yk# kimeckdf d~e lefhhd }dfpdf kerd'kerd pefhhdc 0>> gc& Gd}ykkdf pi~yfh bird} udfh }y`dl ècdrypkdf d`yk lefhhd gifhifpdc&

]EAGDU Bdldf?

9>> hr @dhefh ekdf pifhere èldcy}kdf 4>> hr Pi~yfh }dhy 4 }`p Der odli 4!2 }`p Cd`d bybyk 4!2 }`p Hycd ldcy} 4 }`p Gefudk xeoif oekd }ykd 4 }`g Ibe è}dfhdf `df èrif`dg ,dhdr gy`dl cyfdk% Hdrdg }imyky~fud&

Mdrd Gigbydp?

Mdg~yr }igyd bdldf# d`yk lefhhd rdpd `df kdce}# bdcypkdf ~d`d pdly `df picyr riby} }e}dfud bycdpkdf }i}yde }icird& Kyky} }eagde è `dcdg kyky}df lefhhd gdpdfh# oekd }ykd pdgbdlkdf kac udfh èhycyfh `df ~dri,`d~dp èe}e ìfhdf }eagdu% ]dgbdc Kdmdfh ?

29> hr Kdmdfh pdfdl èharifh = }eyfh Bdxdfh ~ypel èharifh 0 bydl Mdbi girdl èbydfh beoefud èharifh 4 }`g Hycd ~d}er 4!2 }`p Hdrdg 0>> gc Der gdpdfh Kimd~ gdfe} `df oiryk cega }imyky~fud& Ldcy}kdf }igyd bdldf ìfhdf èycik dpdy èbciìr lefhhd ldcy} kimydce kimd~ gdfe} `df oiryk cega& Mdrd gifhle`dfhkdf?

Dgbec }eagde udfh picdl gdpdfh `dre `dcdg kyky}df ,kafè}e gd}el ~dfd}%# ~apafh }i}ye }icird& ]erdg }eagde ìfhdf }dgbdc kdmdfh# bire kimd~ gdfe} `df der oiryk cega ,kycep oiryk `d~dp ègd}ykkdf ki `dcdg }eagdu# dhdr dragd cibel ldryg%& ]eagdu ~yf }ed~ èle`dfhkdf&

]Y^ BYFPYP KAG^CEP

Bdldf? 9>> hrdg byfpyp# è~apafh kimec'kimec# èriby} `dcdg 4 cepir der 4>> hrdg kdmdfh girdl# riby} = }eyfh bdxdfh ~ypel# èldcy}kdf 4 bdxdfh bagbdu# ~apafh kapdk 2 ere} odli# ègigdrkdf 2 bydl xarpic# bifpyk kigbdfh 2 pdfhkde `dyf bdxdfh# è~apafh'~apafh 2 pdfhkde }ici`re# è~apafh'~apafh 4 bydl pagdp ykyrdf bi}dr# è~apafh'~apafh 2 byper mifhkil hdrdg `df giremd }imyky~fud · }ifàk pil bybyk beoe ~dcd : bydl }a}e} }d~e# ~apafh 2 mg# bifpyk kigbdfh 9> hrdg kdmdfh ~acafh Mdrd Gigbydp?

Pyge} bdxdfh ~ypel# bdxdfh bagbdu# `df odli lefhhd ldryg& Pydfh pyge}df `dcdg riby}df byfpyp& ]ibicygfud ykyr kdc`y cibel `dlycy& Pdgbdlkdf der lefhhd }icyryl kdc`y biroygcdl 2 cepir Gd}ykkdf xarpic# `dyf bdxdfh# }ici`re# pagdp# mifhkil# hdrdg# giremd# `df bybyk beoe ~dcd& ]ipicdl xarpic }ipifhdl gdpdfh# gd}ykkkdf kdmdfh girdl riby}# }a}e}& Gifoicdfh

èdfhkdp# gd}ykkdf kdmdfh ~acafh& Bedrkdf }i}ddp cdcy dfhkdp& Yfpyk : ~ar}e ]a~ Byfpyp Bdldf? 9>> hr byfpyp }d~e# ~apafh gifyryp ryd}fud # 2 cpr der # = bl kifpdfh ~apafh ìcd~df # 2 bl xarpic# ~apafh = mg # 4 bph `dyf bdxdfh# ere} pe~e} # 4 bph }ici`re ekdp }eg~yc # 0 bl mifhkil # 0 bl bdxdfh girdl# 2 bl bdxdfh ~ypel # hdrdg# giremd & îcifhkd~? 9> hr ig~efh harifh # 4 }`p

bdxdfh harifh # 4 bl pagdp# ~apafh ìcd~df &

Mdrd gigbydp? Pyge} bdxdfh girdl `df bdxdfh ~ypel }dg~de ldryg Gd}ykkdf byfpyp }d~e# d`yk'd`yk lefhhd birybdl xdrfd

Gd}ykkdf derfud gd}dk }dg~de byfpyp cyfdk `df gdpdfh ]drefh kdc`y }d~e# gd}ykkdf kigbdce byfpyp bir}dgd kifpdfh# xarpic# `dyf bdxdfh# }ici`re# mifhkil& Gd}dk lefhhd gifèèl cdhe `df bire hdrdg `df giremd }imyky~fud ]doekdf }a~ ìfhdf gifdbyrkdf ig~efh `df bdxdfh harifh& ]a~ Kafra Bdldf? 4 kh mg }`g

ehd }d~e# ere} gifyryp ryd} # 2 cpr der # = mg kduy gdfe}# = bpr mifhkil# = cifhkyd} gigdrkdf # 2 cbr `dyf }dcdg # 2 }`g der d}dg odxd # = gefudk yfpyk gifyge} # hdrdg # 9 bpr bdxdfh girdl# ere} ldcy} &

Ldcy}kdf? 9 bpr

bdxdfh girdl

= }eyfh

bdxdfh ~ypel

4 }`p

giremd bycdp

· }`p

~dcd

2 }`g

kcyxik

9> hr

kdmdfh girdl riby}

hdrdg Mdrd gigbydp?

Riby} ehd ìfhdf kduygdfe}# cifhkyd}# mifhkil# }dcdg# der d}dg `df hdrdg lefhhd ig~yk& Pyge} ere}df bdxdfh girdl `df bygby ldcy} lefhhd ldryg `df gd}ykkdf ki`dcdg kdc`y ehd& ]doekdf ~dfd} ìfhdf }dgbdc pird}e&

]apa Dudg

âr}e ? : Ardfh ]apa Dudg ri}i~ kcd}ek# pirère `dre kydl `df e}e ,4?4!2% biry~d dudg }yxer# picyr riby}# `df }duyr kifpdfh# bdxdfh girdl harifh# lefhhd }dgbdc rdxep& Bdldf? 4#9 cepir der 4 ikar ,<>> h% dudg byrd} udfh higyk# ~apafh < bdhedf = }`g gefudk }duyr 2 bdpdfh `dyf bdxdfh# ere} gicefpdfh 4 mg 4 bdpdfh }irde# dgbec bdhedf udfh ~ypel# gigdrkdf 2 cigbdr `dyf oiryk ~yryp Ldcy}kdf? : }eyfh bdxdfh ~ypel = byper kigere# }dfhrde 2 mg kyfuep# }dfhrde 4 mg odli }ihdr 4!2 }`p giremd byperdf# }dfhrde 4 }`p hdrdg E}e? 49> h pdahi# bir}elkdf# }i`yl der gifèèl# pere}kdf 4>> h }yyf kirefh# }i`yl der ~dfd} lefhhd cyfdk# pere}kdf# ~apafh'~apafh 2 byper picyr dudg# riby}# ~apafh'~apafh 4 bdpdfh }ici`re# ere} ldcy} 4 }`g bdxdfh ~ypel harifh 2 }`g bdxdfh girdl harifh îcifhkd~?

~irkiìc kifpdfh }dgbdc mdbde rdxep kyky} oiryk fe~e}# ~apafh'~apafh kimd~ gdfe} ^ra}i} ~igbydpdf? @eèlkdf der# riby} dudg è dpd} d~e kimec lefhhd `dhefh dudg cyfdk& ]e}elkdf& ^dfd}kdf gefudk# pyge} bygby ldcy} lefhhd gdpdfh `df ldryg& Pdgbdlkdf `dyf bdxdfh# }irde# `df `dyf oiryk& D`yk lefhhd cduy& Dfhkdp& Pydfhkdf ki `dcdg dudg riby}& Gd}dk kigbdce è dpd} d~e kimec lefhhd bygby giri}d~& Pere}kdf ~apafhdf dudg# }yxer'}yxer kd}dr `dhefhfud& ]e}elkdf& Ykyr kdc`yfud }ibdfudk 429> gc `df èèlkdf kigbdce& îfudoedf? @dcdg gdfhkyk }doe# bire pdahi# }yyf# dudg }yxer# `df picyr& Pydfhe kydl gifèèl# pdbyre }ici`re# bdxdfh ~ypel harifh# `df bdxdfh girdl harifh& ]doekdf ldfhdp bir}dgd ~icifhkd~fud ]apa Bdf`yfh Ykyrdf ~ar}e? : ardfh Bdldf'bdldf

9>> hrdg `dhefh }d~e }df`yfh cdgyr# riby} lefhhd ig~yk# ~apafh bifpyk `d`y 2>> hrdg cabdk# ky~d}# ere} pe~e}# riby}# pere}kdf 2 }ifàk gdkdf gefudk 9 }eyfh bdxdfh ~ypel# ldcy}kdf 4 bdpdfh }iri# gigdrkdf 2 mg odli# gigdrkdf 2 cepir kdc`y }d~e 4 }ifàk pil hdrdg 4!2 }ifàk pil giremd bybyk 9> hrdg kiìcde ~ypel# rif`dg lefhhd gifhigbdfh# pere}kdf# harifh lefh hd gdpdfh 4 bdpdfh `dyf bdxdfh# ere} ldcy}

4 bdpdfh `dyf }ici`re# ere} ldcy} 2 }ifàk gdkdf bdxdfh girdl harifh Mdrd gigbydp ^dfd}kdf gefudk# cdcy gd}ykkdf bdxdfh ~ypel# pyge} lefhhd ldryg& Gd}ykkdf kdc`y }d~e# }iri# `df odli# d`yk rdpd# gd}dk lefhhd gifèèl# cdcy gd}ykkdf `dhefh }d~e# hdrdg# `df giremd bybyk# d`yk rdpd# gd}dk lefhhd gifèèl `df gdpdfh# dfhkdp& Cipdkkdf cabdk# kiìcde ~ypel# `dyf bdxdfh# `df `dyf }ici`re `dcdg gdfhkyk# cdcy }erdg ìfhdf kydl pdè# pdbyre ìfhdf bdxdfh girdl harifh è dpd}fud& Bed}dfud }apa è}doekdf bir}dgd'}dgd ìfhdf }dgbdc mdbde rdxep& ]apa Bipdxe Bdldf? ³ kh

`dhefh }d~e

0>> gc

}dfpdf

2 cbr

`dyf }dcdg

4 bph

}iril# dgbec bdhedf ~ypelfud# gigdrkdf

= mg

cifhkyd}# gigdrkdf

0 cbr

`dyf oiryk

Ldcy}kdf? 0 bpr

bdxdfh girdl

0 }eyfh

bdxdfh ~ypel

< bpr

kigere

2 mg

kyfuep # hdrdg `df giremd &

îcifhkd~? 2 bl

pagdp# ere} ìcd~df gigdfodfh

2 bl

picyr riby}# ere} ifdg gigdfodfh

4 bl

oiryk fe~e}# ere} }e}efud

4>> hr

ig~efh harifh # }dgbdc riby} &

Mdrd gigbydpfud? @dhefh }d~e è~apafh ~ar}e gdkdf& Pyge} bygby ldcy} }ibifpdr# gd}ykkdf `dhefh# }iril#cifhkyd} `df `dyf oiryk lefhhd `dhefh birybdl xdrfd Gd}ykkdf }dfpdf d`yk lefhhd gifèèl `df gd}dk lefhhd `dhefh ig~yk ]doekdf }apa ìfhdf ~icifhkd~fud&

]apa Odkdrpd Bdldf'bdldf ]apa?

4 kecahrdg oiraldf }d~e ,y}y}# bdbdp# odfpyfh# ~dry% 29> hrdg `dhefh }d~e pipicdf 29> mm }dfpdf 429> mm der 2 cigbdr `dyf }dcdg

4 mg cifhkyd}# gigdrkdf 4 bdpdfh }iri# gigdrkdf < }eyfh bdxdfh girdl 0 }eyfh bdxdfh ~ypel 4!2 }ifàk pil giremd giremd bybyk 2 mg odli 4 }ifàk pil hdrdg = bdpdfh `dyf bdxdfh# ere} ldcy} 4 bdpdfh }ici`re# ere} ldcy} 0 bydl pagdp# ~apafh'~apafh = }ifàk gdkdf bdxdfh girdl harifh ]dgbdc riby}? riby} ?

4> bydl mdbde rdxep 0 bydl mdbde girdl 4!2 }ifàk pil hdrdg 4>> mm der gdpdfh Mdrd gigbydp ]apa? èèlkdf der# ekdp ki`yd yoyfh y}y} ìfhdf pdce rdjed# riby} }igyd oiraldf `df `dhefh }d~e pipicdf }dg~de cyfdk# dfhkdp# ~apafh birbifpyk `d`y# cdcy gd}ykkdf kigbdce ki `dcdg kydl kdc`y& Ldcy}kdf bdxdfh girdl# bdxdfh ~ypel# giremd bybyk# odli# `df hdrdg# cdcy pyge} }dg~de ldryg& Gd}ykkdf `dyf }dcdg# cifhkyd}# `df }iri# d`yk rdpd# cdcy pydfhkdf ki `dcdg kydl kdc`y pdè# d`yk rdpd# gd}dk lefhhd gifèèl& Gd}ykkdf }dfpdf }dgbec èd`yk'd`yk# gd}dk lefhhd }icyrylfud gdpdfh& Cipdkkdf pagdp `dcdg gdfhkyk# pydfhe ìfhdf }apa# cdcy pdbyre dpd}fud ìfhdf `dyf bdxdfh# }ici`re# `df bdxdfh girdl harifh& ]dgbdc riby}? riby} mdbde rdxep `df mdbde girdl }ibifpdr# pere}kdf# ldcy}kdf# cdcy pdgbdlkdf hdrdg `df der# d`yk rdpd&

Bed}dfud è}doekdf bir}dgd'}dgd ìfhdf Dmdr Mdg~yr Bifefh# Bifefh # }dgbdc riby}# ig~efh harifh# kimd~ gdfe}# `df oiryk fe~e}& ]apa Ky`y} Bdldf'bdldf ?

4 ikar dudg kdg~yfh# ~apafh 0 bdhedf = byper picyr riby} ~apafh }ird}e 4>> hr pdyhi è}i`yl 2 }`g }ci`re èrdodfh ldcy} 2 }`g bdxdfh ~ypel èrdodfh `df èharifh 89 gc kimd~ gdfe} 2 bydl oiryk fe~e} èdgbec derfud 2 bdpdfh }irde 4 4!2 }`p hdrdg 4 }`p hycd 4 4!2 cepir der Gefudk harifh `df fd}e ~ypel }imyky~fud Bygby udfh èldcy}kdf ?

: bydl bdxdfh ~ypel : }eyfh bdxdfh girdl 4 }`g kipygbdr 4!2 }`p Oefpdf : byper kigere = mg odli Mdrd Gigbydp?

^dfd}kdf der kigyèdf riby} dudg ìfhdf d~e kimec lefhhd kdc`y ldryg `df dudg gdpdfh& ^dfd}kdf gefudk harifh# pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh bi}irpd }irde# gd}ykkdf ki `dcdg riby}df dudg# hdrdg# hycd `df bdxdfh ~ypel harifh&

Piry}kdf gigd}dk gigd}dk lefhhd bygby giri}d~ ki `dcdg dudg# dfhkdp dudg `df }yxere& Cipdkkdf fd}e ki `dcdg gdfhkak# gd}ykkdf pdyhi# picyr# }ci`re# }yxerdf dudg# der oiryk `df }ièkep kimd~ gdfe}# pydfhkdf kydl }apafud# }ed~ le`dfhkdf& Pe~ ?

@dcdg gifyge} bygby udfh dkdf ègd}ykkdf ki `dcdg riby}df dudg ldry} bifdr'bifdr ldryg * gdpdfh& Oekd pe`dk gdpdfh gdkd kydl }apa dkdf cdfhy dpdy pe`dk }i`d~& ]APA GEI Y@DFH Bdldf'bdldf ?

29> hr gei picar è}i`yl lefhhd myky~ cyfdk 29> hr y`dfh ky~d} }i`dfh bi}drfud 49> hr pdyhi < bydl pdly }ygi`dfh udfh picdl èharifh è~apafh'~apafh 2 byper picyr riby} 2 }`g bdxdfh harifh 9 }`g bybyk kiry~yk , kiry~yk y`dfh udfh picdl èharifh èldcy}kdf èldcy}kdf % 2 }`g bdxdfh `dyf èere} ldcy} 4 cepir der kdc`y y`dfh , `dre kycep y`dfh èriby} ìfhdf d~e kimec Gefudk yfpyk gifyge} }imyky~fud& Bygby udfh èldcy}kdf ?

0 }eyfh bdxdfh ~ypel 0 bydl bdxdfh girdl 9 byper kigere 4 }`g kipygbdr èldcy}kdf = mg odli = mg kyfuep

4 }`p hdrdg Mdrd Gigbydp?

Pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh kigyèdf gd}ykkdf y`dfh#pyge} kigbdce lefhhd y`dfh birybdl xdrfd& Riby} kdc`y lefhhd gifèèl kigyèdf gd}ykkdf pyge}df bygby `df y`dfh ki `dcdgfud# gd}dk lefhhd gdpdfh& Cipdkkdf gei picyr è `dcdg gdfhkak# pdgbdlkdf pdyhi# ~apafhdf pdly# y`dfh# bybyk kry~yk# bdxdfh harifh `dyf bdxdfh `df kydl }apa& ]doekdf ~dfd}'~dfd} `df oekd }ykd pdgbdlkdf der oiryk fe~e} dpdy mykd& ]apa ^d`dfh Bdldf? :>> hr

`dhefh # 2 bl mifhkil # 4 cpr

~ikdk # 2 bl der#

kd~ycdhd

kipygbdr # 4 }`p

hdrdg &

#

2

bl

gefudk yfpyk gifhharifh & Bygby ~iriby} `dhefh? 2 }eyfh bdxdfh ~ypel # 4 }`p Ldcy}kdf? < bpr

bdxdfh girdl # 9 }eyfh bdxdfh ~ypel # = mg kyfuep # 2 mg cifhkyd}# 2 bph }iril# dgbec bdhedf ~ypelfud gigdrkdf # 0 cbr `dyf oiryk # 2 cbr `dyf }dcdg # hdrdg `df giremd &

Mdrd gigbydp? Riby} `dhefh `dcdg bygby ~iriby} lefhhd ig~yk& Dfhkdp `dre kdc`y# ~apafh pe~e} `df harifh lefhhd rifudl&

Pyge} bygby ldcy} lefhhd ldryg gd}ykkdf ki`dcdg kdc`y# pdgbdlkdf mifhkil# kd~ycdhd# `dyf oiryk# `dyf }dcdg# }iril# hdrdg `df giremd& Gd}ykkdf `dhefh kigbdce ki `dcdg kdc`y `df èèlkdf& Dfhkdp `df }doekdf ìfhdf ~icifhkd~fud ? 

9> hr }ayf



~irkiìc



`dyf bdxdfh# ere} pe~e}



oiryk fe~e}



kiry~yk girdl



}dgbdc harifh

]apa ]yg}yg Bdldf?

9 }eyfh bdxdfh ~ypel 4 ryd} kyfuep 4 ryd} odli 4 pdfhkde }irde 2 cigbdr `dyf oiryk ~yryp 4 cepir der 0>> hrdg }yg}yg }d~e# è~apafh'~apafh hdrdg }imyky~fud 9> hrdg }ayf# rif`dg der cdcy è~apafh'~apafh 4 pdfhkde }ici`re# rdodfh ldcy} bdxdfh harifh }imyky~fud Mdrd Gigbydp?

4&

2& =&

Ldcy}kdf bdxdfh ~ypel# kyfuep# odli& Pyge} lefhhd ldryg& Pdgbdlkdf }irde `df `dyf oiryk& D`yk'd`yk }ibifpdr& Pydfhkdf der& D`yk rdpd& Bybyle hdrdg `df giremd& Gd}ykkdf }yg}yg }d~e `df riby} }dg~de }yg}yg gdpdfh& Mdrd gifudoekdf& Dpyr }ayf `dcdg gdfhkyk# }erdg ìfhdf kydl `df }yg}yg& Pdbyre }ici`re `df bdxdfh harifh& ]^DHLIPPE BYGBY BDCE

Bdldf'bdldf ?

4 ~dk ]~dhlippe,29> hr% 2>> hr `dhefh mefmdfh 9 }`g }da} pagdp 4!2 kdcifh pagdpa ~d}pd = bydl pagdp èbydfh `dhefhfud è~apafh kapdk kimec'kimec 2 }`g gifpihd 2 cigbdr `dyf }dcdg 2 }`g kimd~ efhhre} 2 mg cifhkyd} = cigbdr `dyf oiryk Kioy ~drgi}df# hdrdg `df hycd }imyky~fud& Bygby udfh èldcy}kdf?

9 bydl mdbi girdl bydfh beoefud 9 bydl bdxdfh girdl = bydl bdxdfh ~ypel 4!2 bydl pagdp 4!2 }`p pird}e Mdrd Gigbydp?

^dfd}kdf der yfpyk giriby} }~dhlippe }imyky~fud lefhhd gifèèl& Kigyèdf riby} }~dhlippe lefhhd gdpdfh# dfhkdp `df pere}kdf&

Pdgbdlkdf `yd }ifàk gdkdf gefudk harifh dhdr }~dhlippe pe`dk cifhkip& Pyge} bygby udfh èldcy}kdf lefhhd ldryg `df gdpdfh gd}ykdf `dyf }dcdg# `dyf oiryk# cifhkyd} `df kimd~ efhhre}# pyge} lefhhd ldryg# gd}ykdf pagdp& Gd}ykkdf `dhefh mefmdfh# pagdpa ~d}pi# piry}kdf gigd}dk lefhhd pagdp ldfmyr& Pdgbdlkdf hdrdg `df hycd& Mdrd Gifhle`dfhkdf ?

Cipdkkdf }~dhlippe è dpd} ~erefh# }erdg è dpd} }~dhlippe ìfhdf pyge}df `dhefh mefmdfh& Pdbyre dpd}fud ìfhdf kioy ~drgi}df# }ed~ èle`dfhkdf& ]PIDK ]DY] BCDMK Î^ÎR MLII]I Bdldf ?

= bydl ]ercaef bijj }pidk , N 2>> hr % 4 }`p cd`d bybyk 4 }`p gy}pdr` 4 }`p hdrdg 2>> hr ge| zihipdbci} 2>> hr kifpdfh harifh , jrifml jrei` % Led}df }imyky~fud& ]dy} ?

2 }`g }pidk }dymi = }`g }da} pagdp 2 }`g }da} mdbi 4 }`g gduafde}i 4 }`g bcdmk ~i~~ir mlii}i 4!2 bydl bdxdfh bagbde èmefmdfh 2 }eyfh bdxdfh ~ypel èmefmdfh

4 }`g ~dr}ciu mefmdfh 4 }`g gifpihd 4 }dmlip bygby kdc`y }d~e 4>> gc der Mdrd Gigbydp ?

]DA] ? ^dfd}kdf gifpihd# pyge} bdxdfh ~ypel `df bdxdfh bagbde lefhhd ldryg kigyèdf gd}ykkdf }pidk }da}# }da} pagdp# }da} mdbi# pyge} kigbdce lefhhd bifdr'bifdr cihep# pdgbdlkdf bcdmk ~i~~ir mlii}i # d`yk rdpd& Gd}ykkdf der `df bygby kdc`y# d`yk# pdgbdlkdf gduafde}i# rdpdkdf& Aci}e `dhefh }pidk ìfhdf gy}pdr` # hdrdg `df cd`d# èdgkdf }i}ddp kigyèdf bdkdr è dpd} ~igdfhhdfhdf lefhhd =!0 gdpdfh& Micy~kdf `dhefh }pidk ki `dcdg }da}# bdkdr kigbdce lefhhd `dhefh gdpdfh& ]doekdf ìfhdf kifpdfh harifh# ge| zihipdbci} `df }da}fud& ]py~ ]pidk Mdg~yr Ryù Mlaery`èf Bdldf ?

2 bydl @dhefh }pidk }ercaef ,=>>hr%# pdbyre ìfhdf hdrdg `df cd`d# èaci} gy}pdr` 2 bydl Kifpdfh èbdhe 0 bdhedf# èharifh `df è~apafh = bdhedf 4 bydl ^d~rekd girdl ~apafh `d`y 9> hr Odgyr }epaki }ihdr èbicdl 2 bdhedf 4!2 bydl Bdxdfh bagbde mefmdfh = }eyfh Bdxdfh ~ypel èmefmdfh 2 }`g ]da} }pidk bapac 4 }`g ]da} efhhre} 2 }`g ]da} pagdp = }`g ]da} mdbi 4 }`g Kimd~ d}ef = }`g Kimd~ gdfe}

2 }`g Kioy cd`d lepdg 4>> gc Kdc`y }d~e 2 }`g Gifpihd 4 }`g Gefudk harifh Mdrd gigbydp ?

^dfd}kdf }ièkep gefudk kigyèdf bdkdr }pidk lefhhd =!0 gdpdfh& Dfhkdp }pidk `df ~apafh gigdfodfh& ]doekdf `dcdg kid`ddf ~dfd}& Ge Kyfefh ]edg Bdldf?

42 gc gefudk# yfpyk gifyge} 0 }ifàk pil pdama 9> h d}dg Odxd# rif`dg `dcdg 49> gc der# ~ird}# }drefh 2 }ifàk pil hycd ~d}er 4 }ifàk pil hdrdg 429> gc der · }ifàk pil kimd~ gdfe} 2 }ifàk pil kimd~ d}ef 9>> h ge kyfefh!picyr bd}dl# }erdg ìfhdf der gifèèl# pere}kdf 9>> h y`dfh ykyrdf }i`dfh# ky~d}# riby} =>> h pdly ~ypel# harifh# ~apafh `d`y 2 mg 4>> h pdahi# bir}elkdf 429 h gifpegyf Oi~dfh# bydfh beoefud# ~apafh bifpyk karik d~e Ldcy}kdf?

29 bydl mdbde girdl kirefh# rif`dg der ~dfd} lefhhd gifhigbdfh# pere}kdf 4> byper bdxdfh girdl

< byper kigere < }eyfh bdxdfh ~ypel Pdbyrkdf?

2 byper picyr# bydp `d`dr pe~e}# ere} ldcy} 2 }ifàk pil bdxdfh girdl harifh 2 bydl mdbde girdl# ere} pe~e} Mdrd Gigbydp? 4&

2& =& 0&

^dfd}kdf 4 }ifàk gdkdf gefudk# pyge} 2 }ifàk pil bygby ldcy} lefhhd gdpdfh& Pdgbdlkdf pdama# d}dg Odxd# hycd ~d}er# hdrdg `df der# d`yk lefhhd rdpd& Gd}dk lefhhd gifèèl& Dfhkdp& ]e}elkdf& ^dfd}kdf }e}d gefudk# pyge} }e}d bygby ldcy} lefhhd ldryg# pdgbdlkdf hdrdg# kimd~ gdfe} `df kimd~ d}ef& D`yk rdpd& Gd}ykkdf ge# y`dfh# pdly `df pdahi# gifpegyf# d`yk rdpd& Dfhkdp& Pdryl ge `dcdg gdfhkyk'gdfhkyk }doe& ]erdg kydlfud `df bire pdbyrdf& ]doekdf

]a~ Byfpyp Kag~cip Bdldf?

9>> hrdg byfpyp# è~apafh kimec'kimec# èriby} `dcdg 4 cepir der 4>> hrdg kdmdfh girdl# riby} = }eyfh bdxdfh ~ypel# èldcy}kdf 4 bdxdfh bagbdu# ~apafh kapdk 2 ere} odli# ègigdrkdf 2 bydl xarpic# bifpyk kigbdfh 2 pdfhkde `dyf bdxdfh# è~apafh'~apafh 2 pdfhkde }ici`re# è~apafh'~apafh 4 bydl pagdp ykyrdf bi}dr# è~apafh'~apafh 2 byper mifhkil

hdrdg `df giremd }imyky~fud · }ifàk pil bybyk beoe ~dcd : bydl }a}e} }d~e# ~apafh 2 mg# bifpyk kigbdfh 9> hrdg kdmdfh ~acafh Mdrd Gigbydp? 4& 2& =& 0&

Pyge} bdxdfh ~ypel# bdxdfh bagbdu# `df odli lefhhd ldryg& Pydfh pyge}df `dcdg riby}df byfpyp& ]ibicygfud ykyr kdc`y cibel `dlycy& Pdgbdlkdf der lefhhd }icyryl kdc`y biroygcdl 2 cepir Gd}ykkdf xarpic# `dyf bdxdfh# }ici`re# pagdp# mifhkil# hdrdg# giremd# `df bybyk beoe ~dcd& ]ipicdl xarpic }ipifhdl gdpdfh# gd}ykkkdf kdmdfh girdl riby}# }a}e}& Gifoicdfh èdfhkdp# gd}ykkdf kdmdfh ~acafh& Bedrkdf }i}ddp cdcy dfhkdp&

]apa ]yg}yg Bdldf?

9 }eyfh bdxdfh ~ypel 4 ryd} kyfuep 4 ryd} odli 4 pdfhkde }irde 2 cigbdr `dyf oiryk ~yryp 4 cepir der 0>> hrdg }yg}yg }d~e# è~apafh'~apafh hdrdg }imyky~fud 9> hrdg }ayf# rif`dg der cdcy è~apafh'~apafh 4 pdfhkde }ici`re# rdodfh ldcy} bdxdfh harifh }imyky~fud Mdrd Gigbydp?

4&

2& =&

Ldcy}kdf bdxdfh ~ypel# kyfuep# odli& Pyge} lefhhd ldryg& Pdgbdlkdf }irde `df `dyf oiryk& D`yk'd`yk }ibifpdr& Pydfhkdf der& D`yk rdpd& Bybyle hdrdg `df giremd& Gd}ykkdf }yg}yg }d~e `df riby} }dg~de }yg}yg gdpdfh& Mdrd gifudoekdf& Dpyr }ayf `dcdg gdfhkyk# }erdg ìfhdf kydl `df }yg}yg& Pdbyre }ici`re `df bdxdfh harifh&

Yfpyk : ~ar}e Ge Kyfefh ]edg Bdldf?

42 gc gefudk# yfpyk gifyge} 0 }ifàk pil pdama 9> h d}dg Odxd# rif`dg `dcdg 49> gc der# ~ird}# }drefh 2 }ifàk pil hycd ~d}er 4 }ifàk pil hdrdg 429> gc der · }ifàk pil kimd~ gdfe} 2 }ifàk pil kimd~ d}ef 9>> h ge kyfefh!picyr bd}dl# }erdg ìfhdf der gifèèl# pere}kdf 9>> h y`dfh ykyrdf }i`dfh# ky~d}# riby} =>> h pdly ~ypel# harifh# ~apafh `d`y 2 mg 4>> h pdahi# bir}elkdf 429 h gifpegyf Oi~dfh# bydfh beoefud# ~apafh bifpyk karik d~e Ldcy}kdf?

29 bydl mdbde girdl kirefh# rif`dg der ~dfd} lefhhd gifhigbdfh# pere}kdf 4> byper bdxdfh girdl < byper kigere < }eyfh bdxdfh ~ypel

Pdbyrkdf?

2 byper picyr# bydp `d`dr pe~e}# ere} ldcy} 2 }ifàk pil bdxdfh girdl harifh 2 bydl mdbde girdl# ere} pe~e} Mdrd Gigbydp? 4&

2& =& 0&

^dfd}kdf 4 }ifàk gdkdf gefudk# pyge} 2 }ifàk pil bygby ldcy} lefhhd gdpdfh& Pdgbdlkdf pdama# d}dg Odxd# hycd ~d}er# hdrdg `df der# d`yk lefhhd rdpd& Gd}dk lefhhd gifèèl& Dfhkdp& ]e}elkdf& ^dfd}kdf }e}d gefudk# pyge} }e}d bygby ldcy} lefhhd ldryg# pdgbdlkdf hdrdg# kimd~ gdfe} `df kimd~ d}ef& D`yk rdpd& Gd}ykkdf ge# y`dfh# pdly `df pdahi# gifpegyf# d`yk rdpd& Dfhkdp& Pdryl ge `dcdg gdfhkyk'gdfhkyk }doe& ]erdg kydlfud `df bire pdbyrdf& ]doekdf

Yfpyk 8 ardfh Kdcare ~ir ~ar}e 0=8 ]y} Cdudr(} ]prdxbirru Bdldf ?

Kycep ?

a a a a a a a

=>> hrdg Der 429 hrdg Gifpihd 4!2 }`p Hdrdg 4 }`g Hycd ~d}er 49> hrdg Pi~yfh pirehy 9 byper Kyfefh picyr 2 byper ^ypel picyr

Mridg ?

a a a a a

2>> gc Xle~~efh mridg bybyk 29> gc ]y}y èfhef 4>> hrdg ]icde }prdxbirru 4>> hrdg ]prdxbirru }ihdr è~apafh'~apafh 2 pipi} ~ixdrfd girdl

Mdrd Gigbydp?

Riby} der# gifpihd# hdrdg `df hycd lefhhd gifèèl Kigyèdf gd}ykkdf pi~yfh# d`yk lefhhd rdpd `df kdce}# dfhkdp# }e}elkdf& ]ipicdl dàfdf dhdk èfhef# gd}ykkdf picyr }dpy ~ir}dpy }dgbec èkamak ìfhdf ge|ir lefhhd dàfdf ldcy}& Gd}ykkdf `dcdg kdfpafh ~cd}pek `df cybdfhe yoyfhfud& Dgbec caudfh# aci}e ìfhdf gifpihd# kigyèdf bydp bycdpdf }i~irpe abdp fudgyk birèdgipir 42 mg èdpd} caudfh pir}ibyp# kigyèdf azif `dcdg pig~irdpyr 4<>M }icdgd 49 gifep# bdkdr lefhhd }ici}de bdfudk 49 cigbdr& ]xeki ^yrxa`dè

Ykyrdf ~ar}e? 9 ardfh Bdldf'bdldf

9>> hrdg ~dld kaàk = bydl odli# ere} pibdc ykyrdf 2 gg 9 }eyfh bdxdfh ~ypel# gigdrkdf 2 }ifàk gdkdf pdama# ldcy}kdf = }ifàk gdkdf kimd~ gdfe} 4!2 }ifàk pil giremd bybyk 4 }ifàk pil hycd ~d}er 4 }ifàk pil hdrdg = }ifàk gdkdf gefudk 2 bdpdfh }ici`re# ere} kd}dr 9>> mm der Mdrd gigbydp ^dfd}kdf gefudk# pyge} bdxdfh ~ypel `df odli lefhhd kyfefh# cdcy pdgbdlkdf pdama# d`yk rdpd& Gd}ykkdf ~dld kaàk# kimd~ gdfe}# `df giremd bybyk# d`yk rdpd# gd}dk lefhhd ~dld kaàk gifodè kdky&

Pdgbdlkdf der# d`yk rdpd# kimeckdf d~e# gd}dk }ikepdr => gifep& Pdgbdlkdf hycd `df hdrdg# d`yk rdpd# dfhkdp `dre d~e# cdcy pdbyre dpd}fud ìfhdf }ici`re& Bed}dfud }xeki è}doekdf bir}dgd'}dgd ìfhdf oiryk fe~e}# kimd~ gdfe}# `df mdbde rdxep&

Pdly Hiorap Bdldf'bdldf

4: bydl pdly harifh# ~apafh odè 2 0 }eyfh bdxdfh ~ypel 2 bydl mdbde girdl 0 bydl mdbde rdxep 9 bydl bdxdfh girdl 2 bydl mdbde leody = }ifàk gdkdf der d}dg 4 }ifàk gdkdf kimd~ gdfe} 29> mm der 4 }ifàk gdkdf hycd girdl 4!2 }ifàk pil hdrdg 4 }ifàk gdkdf bdxdfh girdl harifh Mdrd gigbydp Ldcy}kdf bdxdfh ~ypel# mdbde girdl# mdbde rdxep# bdxdfh girdl# mdbde leody# hycd girdl# `df hdrdg# cdcy gd}ykkdf der d}dg# der# `df kimd~ gdfe}# d`yk rdpd# gd}dk lefhhd gifèèl# dfhkdp# }e}elkdf& Cipdkkdf pdly harifh è dpd} ~erefh }doe# pydfhkdf }dy} pdè# cdcy pdbyre ìfhdf bdxdfh girdl harifh è dpd}fud# }doekdf&

Ardk'drek Kac `df Picyr

Bdldf?

4!2 kh kac èrdodfh pe~e}'pe~e} = byper picyr dudg èkamak 2 ~apafh `d`d dudg è}yxer'}yxer 4!2 }ifàk pil giremd bybyk 9 }eyfh bdxdfh ~ypel èhi~rdk Hdrdg `df bygby gd}dk }i}ykdffud# gefudk ypk gifyge} Mdrd Gigbydp? 4&

2&

Bdxdfh ~ypel èpyge}# }ipicdl xdfhe gd}ykkdf picyr kamak }dgbec èd`yk ìfhdf kac# cdcy gd}ykkdf bir}dgd dudg udfh picdl è}yxer'}yxer# giremd# hdrdg `df bygby gd}dkfud& Pyfhhy }ibifpdr cdcy dfhkdp# }ihird }doekdf&

Pdrp kyky} Bdldf ?

4 byper picyr dudg# èkamak }ibifpdr 2>> hr pi~yfh pirehy 4 kh kifpdfh ,èkyky}# èky~d} `df èldcy}kdf% 2 }ifàk pil bybyk kduy gdfe} 8 kyfefh picyr 4>> hr gdrhdrefi èmderkdf 429 mm }dfpdf `dre =!0 byper kicd~d hycd odxd }imyky~fud hdrdg }imyky~fud& Mdrd gigbydp ?

Mdg~yr kifpdfh# gdrhdrefi# picyr `df bybyk kduy gdfe} }dg~de rdpd& Gd}ykkdf pi~yfh pirehy }ièkep'}ièkep ki `dcdgfud }dgbec èd`yk piry}&

]ipicdl rdpd# gd}ykkdf ki `dcdg ~efhhdf pdldf ~dfd} `df pikdf'pikdf dàfdf }y~dud ~d`dp# }e}elkdf& Kamak hycd odxd `df kyfefh picyr }dg~de cdryp# kigyèdf pydfhkdf }dfpdf ki `dcdgfud& D`yk }dg~de rdpd# kigyèdf pydfhkdf dàfdf efe ki `dcdg ~efhhdf udfh }y`dl bire}e dàfdf kifpdfh pdè& Kyky} }icdgd => gifep }dg~de gdpdfh# dfhkdp `df èfhefkdf& Picyr Picyr E}e Ekdf ]dy} Kdmdfh Bdldf?

: byper picyr dudg# èriby}# cdcy èky~d}# bicdl `yd gigdfodfh `df kicydrkdf kyfefhfud 4=> hrdg ekdf pifhhere udfh }y`dl gd}dk hdrdg `df giremd }imyky~fud = }ifàk gdkdf }dfpdf kifpdc 49> hrdg kioy ~dryp Kycep?

49> hrdg pi~yfh pirehy 49> mm der hdrdg }imyky~fud <> mm }dfpdf kifpdc gefudk yfpyk gifhharifh ]dy}?

4>> hrdg cdmdfh }dfhrde# èldcy}kdf 2 }eyfh bdxdfh ~ypel# èharifh ypyl cdcy èldcy}kdf 4 mdbde girdl 4 }ifàk gdkdf kimd~ gdfe} hdrdg `df hycd ~d}er }imyky~fud der }imyky~fud

Mdrd Gigbydp? 4& 2& =& 0&

Mdg~yrkdf ekdf# hdrdg# giremd# }dfpdf# kyfefh picyr `df kioy Gd}ykkdf `dcdg cybdfh picyr riby} udfh ~ypel lefhhd birbifpyk picyr kigbdce Mdg~yr bdldf kycep odè }dpy cdcy micy~kdf ped~ picyr ki `dcdgfud& Harifh lefhhd kimakcdpdf Kefe bydp }dy}fud& Ldcy}kdf kdmdfh# bdxdfh ~ypel# mdbde girdl& D`yk bir}dgd hdrdg# kimd~ gdfe}# hycd ~d}er& Pydfhkdf der }dg~de kikifpdcdffud myky~& ]doekdf picyr bir}dgd }dy} efe&

Md Kdfhkyfh Picar ^yuyl Bdldf?

9 ekdp kdfhkyfh; ~ypek'~ypek gifyryp }icird& 29 picyr ~yuyl# riby} cdcy ky~d}& 9 }eyfh bdxdfh ~ypel èere} ldcy}& 9 byfhkyc bdxdfh girdl# èere} ldcy}& = bydl mdbde girdl ere} ldcy}& = bydl mdbde leody ere} ldcy}& 4 }ifàk gdkdf pdyma& Hdrdg `df bygby gd}dk }imyky~fud& Mdrd Gigbydp? 4& 2& =&

Pyge} bdxdfh ~ypel!girdl }dg~de xdfhe& Gd}ykkdf mdbde girdl!leody kigyèdf picyrfud# bdry pdyma# cdcy kdfhkyfh# hdrdg `df bygby gd}dkfud& @edgkdf }ibifpdr cdcy dfhkdp `df }doekdf&

Ri}i~ Df`d Dhdr ~irkiìc pe`dk ldfmyr Ri}i~ keregdf ]yldrpe ,Odkdrpd%&

Mdrd ~dcefh dgdf d`dcdl kifpdfhfud èharifh bykdf èriby} kdrifd oekd èriby} kdf`yfhdf derfud gifodè }dfhdp pefhhe `df kigyfhkefdf ldfmyr xdkpy èharifh gifodè }dfhdp bi}dr& Picyr udfh èhyfdkdf yfpyk gigbdcyp }ibicyg èharifh be}d mdg~yrdf kyfefh `df ~ypelfud be}d oyhd ~ypel }dod& ]icdef epy hyfdkdf d~e }i`dfh# odfhdf pircdcy kimec kdrifd gefudk dkdf bdfudk }ikdce pir}ird~ `dcdg ~irkiìc `df gigbydpfud gifodè cigbek `df pe`dk mdfpek# }igifpdrd oekd d~e pircdcy bi}dr be}d gifuibdbkdf picyr ha}afh }igifpdrd è`dcdgfud bicyg pircdcy gdpdfh& ]icdgdp gifmabd& ,]yldrpe'Okp% Y`dfh Pi~yfh

Efe ri}i~ bdhe udfh fhhdk dcirhe y`dfh# kdca }dud gdl dcirhe& Bdldf ? ' Y`dfh }imyky~fud ' Oiryk fe~e} }imyky~fud ' Pi~yfh Gdeifd ,marf }pdrml%! pi~yfh pirehy }imyky~fud ' 4 byper picyr ' Giremd ldcy} }imyky~fud ' Hdrdg }imyky~fud ' Der }imyky~fud ' Gefudk harifh }imykyfud Mdrd gigbydp ? ' Kycepe y`dfh# `df myme ìfhdf der oiryk fe~e} ' Kamak picyr ìfhdf giremd `df hdrdg }imyky~fud ' Mdg~yr ìfhdf pi~yfh gdeifd!pirehy& ' Gd}ykkdf y`dfh# mdg~yr ìfhdf }ièkep der }ilefhhd pe`dk pircdcy kifpdc& ' ^dfd}kdf gefudk harifh }imyky~fud# harifh y`dfh ìfhdf gigd}ykkdffud }dpy ~ir }dpy& ' D`yk }dg~de xdrfdfud kikyfehdf# dfhkdp `df pere}kdf& ' Be}d èle`dfhkdf ìfhdf }dy} pagdp dpdy }dgbdc bapac&

Dudg Kdre Dudg Kdre# }dfhdp ifdk `df }i`d~& Dudg Kdre e}pigixd pd~e gy`dl gigbydpfud& Bdldf? Dudg 4 ikar è ~apafh }i}yde }icird& ]dfpdf `dre 4!2 bpr kicd~d 89>mm Kifpdfh 2 bl ~apafh kapdk2 bi}dr Xarpic 2 bl ~apafh 4mg

Cifhkyd} 4 ryd} gigdrkdf& ]iril 4 bph gigdrkdf @dyf oiryk ~yryp 2 cbr& hdrdg# hycd }imyky~fud Bygby èldcy}kdf? Bdxdfh girdl 9 bl Bdxdfh ~ypel = }eyfh Kigere 0 byper mdbde girdl = bl Kipygbdr 4 }`p Kyfuep 4 mg Odli 4 mg Oefpdf 4!= }`p Mdrd gigd}dk? Pyge} bygby udfh èldcy}kdf# cifhkyd}# }iril `dyf oiryk lefhhd ldryg gd}ykkdf dudg d`yk'd`yk# pdgbdlkdf }dfpdf& Gd}dk èèlkdf# pdgbdlkdf xarpic `df kifpdfh& Gd}dk }dg~de bdldf gdpdfh& ]doekdf ìfhdf pdbyrdf bdxdfh harifh&

Bdk}a ]d~e Kydl Bdk}a ]d~e'''kld} gify ododfdf è odkdrpd# mabdcdl gigbydpfud }ifère ''Bdk}a ]d~e mdrdfud gy`dl `df pe`dk kdcdl }i`d~fud& Bdldf? @dhefh }d~e hecefh 4!2 kh Bdxdfh ~ypel = bl èldcy}kdf& Pi~yfh ]dhy 9> hrdg Hdrdg }imyky~fud& ,4 }`p% ^ypel picyr 4 bl ]ièdkdf? Der ~dfd}! gifèèl 4 bd}kag Der èfhef!der i} 4 bd}kag Mdrd gigbydp BDK]A ]DÊe? Mdg~yr }igyd bdldf }dg~de pird`yk rdpd `df pe`dk gicikdp& ìfhdf gifhhyfdkdf pdfhdf `df }ifàk& Bd}dlkdf pdfhdf ìfhdf der# dgbec mdg~yrdf `dhefh ìfhdf pdfhdf `df hifhhdg `df kicydrkdf ~ifmip dgbec bycdpdf bdk}a ìfhdf }ifàk `df

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