General Mental Ability Arithmetical Reasoning

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Sgpon Krotm`btonkj Ubksgdodi

Njonh

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For Forst wb smgu smgujc jc hdgw hdgw sg`b sg`b `ktm `ktmb` b`k ktonk tonkjj gpbr gpbrk ktog togds. ds. Smby Smby krb krb kcc (+), +), suet suetrrknto kntog gd ( „), `ujtopjy (Ù) kdc covosogd (ù), irbktbr tmkd (4), jbss tmkd (:). Smos tbst os sbt up tg tbst nkdcocktbs shojj od `ktmb`ktonkj gpbrktogds. Smb qubstogds odvgjvodi tmbsb gpbrktogds krb sbt usodi krtofonokj sy`egjs. _gu krb rbquorbc tg suestotutb tmb rbkj soi soids kdc kdc sgjv sgjvb b tmb tmb qub qubstog stogds ds knng knngrc rcod odij ijy y, tg ibt tmb tmb kdswb swbr.

Coffbrbdt Sypb gf [ubstogds Smbrb krb tmrbb typbs gf qubstogds eksbc gd `ktmb`ktonkj gpbrktogds wmonm krb kshb kshbc c od vkro vkrogu gus s ng`p ng`pbt btot otov ovb b bxk` bxk`od odkt ktog ogds ds.. Smby Smby krb, krb, Qrgejb`-^gjvodi ey ^uestotutogd Od sunm typb gf qubstogds ygu mkvb sg`b suestotutbs fgr vkrogus `ktmb`ktonkj sy` sy `egjs gr du`brkjs fgjj fgjjg gwbc ey k qubstog togd odvgj vgjvodi nkjnu jnujktogd gf kd bxprbssogd gr nmgg nmggso sodi di tmb tmb ngrr ngrrbn bnt/o t/odn dngr grrb rbnt nt bquk bqukto togd gd..

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Uujb EGC@K^ Erknhbts Gf Covosogd @ujtopjonktogd  Kccotogd ^uetrkntogd Ymojb sgjvodi k `ktmb`ktonkj gpbrktogds prgnbbc knngrcodi tg tmb EGC@K^ fgr`ujk. Bxk`pj Bxk` pjb b ;< Of ”+‟ Of ”+‟ `bkds ”`odus‟ `bkds  ”`odus‟ ”Ù `bkds  ”covocbc ey‟ ”ù `bkds  ”pjus‟ kdc ”„ ”Ù‟ `bkds ”covocbc ”ù‟ `bkds ”pjus‟ ‟`bkds ‟`bkds ”`ujto ”`ujtopjob pjobc c ey‟ tmbd wmonm gf tmb fgjjgwodi wojj eb tmb vkjub gf   bxprbssogd 9 Ù >.2 ù 5 „ 3 + 2 7 (k) 3 (e) 2 (n) ;; (c) Dgdb gf tmbsb ^gjutogd. (e) Rsodi tmb prgpbr dgtktogds od tmb iovbd bxprbssogd, wb mkvb 0 9 Ù >.2 ù 5  „ 3 + 2 0 9 + >.2 >.2 + 5 ù 3  „ 2 0 5 + 5 Ù 3  „ 2 0 5 + =  „ 2 0 ;1  „ 2 0 2

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Bxk`pj Bxk` pjb b 5< Of Ù `bkds +, + `bkds ù,  „ `bkds Ù kdc ù `bkds  „,  „ , tmbd 6 Ù 3  „ 2 + 5 ù ; 07 (k) ;1 (e) ;; (n) ;5 (c) ;2 ^gjutogd. (c) Rsodi tmb prgpbr dgtktogds od tmb iovbd bxprbssogd, wb mkvb 6 Ù 3  „ 2 + 5 ù ; 0 6 + 3 Ù 2 ù 5  „ ; 0 6 + 3 Ù 5.2 5.2  „ ; 0 6 + ;1  „ ; 0 ;6  „ ; 0 ;2 Bxk`pjb >< Of Q cbdgtbs   ”`ujtop ”`ujtopjob jobc c ey‟ S cbdgtbs   ”suetrkntbc frg`, @ cbdgtbs ”kccbc cbdgtbs  ”kccbc tg‟ kdc E cbdgtbs  ”covocbc ey‟, tmbd ;5 Q 6 @ ;2 S ;6 E 3 (k) 91 (e) => (n) 92 (c) ;;1 (b) Dgdb gf tmbsb ^gjutogd. (e) ;5 Q 6 @ ;2 S ;6 E 3 0 ;5 ;5 Ù 6 + ;2  „ ;6 ù 3 0 ;5 Ù 6 + ;2  „ 3 0 95 + ;2  „ 3 0 =9  „ 3 0 =>

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Odtbrnmkdiodi gf ^oids kdc Du`ebrs Smo Smos typb gf qubstog togd nbr nbrtkod soi soids gr du`ebrs odtbr tbrnmkdiodi odi wotm bknm gtmbr. Smb Smb nkd nkdcocktb os rbquorbc tg nmkdib tmb tmb iovbd vbd soi soids gr nmk nmkdib tmb tmb iovbd vbd du`ebrs wotm bknm gtmbr kdc sbjbnt wmonm gf tmb tmb bquktogd os ngr ngrrbnt gf tmb iovbd kjtbr tbrdktovbs vbs.

Bxk`pjb 3< Of soids + kdc  „kdc  „kdc du`ebrs 3 kdc = odtbrnmkdibs wotm bknm gtmbr, gtmbr, wmonm gdb gf tmb fgjjgwodi fgur bquktogds wgujc eb ngrrbnt7 (k) 3  „ = + ;5 0 1 (e) =  „ 3 ù ;5 0 = (n) 3 ù =  „ ;5 0 ;6 (c) = ù 3  „ ;5 0 53 ^gjutogd. (k) Gd odtbrnmkdiodi soids + kdc  „ kdc du`ebrs 3 kdc = od bquktogd (k) = + 3  „ ;5 01 ;5  „ ;5 0 1 1 01

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Bxk`pjb 2< Ymonm gdb gf tmb fgur odtbrnmkdibs od soids kdc du`ebr wgujc w gujc `khb tmb iovbd bquktogd ngrrbnt7 6Ù3+5 0 ;6 (k) + kdc Ù, 5 kdc 3 (e) + kdc Ù, 3 kdc 6 (n) + kdc Ù, 5 kdc 6 (c) Dgdb gf tmb kegvb ^gjutogd. (e) Gd odtbrnmkd odtbrnmkdiodi iodi soids soids + kdc Ù kdc 3 kdc kdc 6, 3+6Ù5 0 3 +;5 0 ;6

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Euy N^KS Qkpbr -5 ^tucy Hot od Mkrc Ngpy< mttp