Descripción: Practica 05 - Geometría - ACADEMIA Futuro
05 - Practica Estequiometria (Desarrollo)
Descripción: tarea metodos, labo, tiempos,
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ejercicios de autoevaluación en economíaFull description
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PRÁCTICA 5 Problema 1
Una compañía !e !ti"i#a !n $i$tema an&an tra&a'a con !n (r!po de m)!ina$ ine*ciente. +or e'emp"o, "a demanda diaria de "a parte -105 e$ 3000 !nidade$. /" tiempo promedio de e$pera para reci&ir !n n!evo contenedor de parte$ e$ de 0.8 día. /" tiempo de proce$amiento de !n contenedor -105 e$ de 0.2 día cada contenedor e$ de 270 !nidade$. -a empre$a c!enta act!a"mente con 20 contenedore$ para e$e e"emento.
d= w= p= c= α= k=
3000 0.8 0.2 270 ? 20
a
c!)" e$ va"or de "a varia&"e de po"ítica α?
α= α=
b
0.8 80%
!)" e$ e" inventario tota" tota" p"aneado tra&a'o en en proce$o &iene$ terminado$ de" e"emento -105? Sign up to vote on this title
inventario=
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FIT 01.01 Check List Vehiculos
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9emanda promedio d!rante e" tiempo de entre(a: ;nventario de $e(!ridad <mero de !nidade$ por contenedor
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Problema 2
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/" pro(rama de Aa#da re!iere "a prod!cciBn de 1200 a!tomBvi" de "o$ 20 día$ de prod!cciBn de e&rero. Aa#da !$a ! n $i$tema an c!atro ne!m)tico$ de Ce$!de6eit por ve6íc!"o, -a varia&"e de po"ít reparto e$ de 200 ne!m)tico$. /" tiempo promedio de e$pera m) $e &a"ancean a principio$ de cada me$. /n enero, e" tiempo prom e&rero $er) en promedio, de 0.125 día$ por contenedor. c!)nto
ontenedore$ para e&rero d= w= p=
@00 0.1> Sign up to vote on this title 0.125 Not useful Useful 4 200
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da en cada !no de "o$ 22 día$ de tra&a'o de" me$ de enero @00 ma#da en cad para com!nicar$e con Ce$!de6eit, !n proveedor de ne!m)tico$ vecino. Aa#da e inventario de $e(!ridad α e$ de 0.15. -a capacidad de" contenedor !n cami iempo de mane'o de materia"e$ e$ de 0.1> día$ por contenedor. -a$ "ínea$ de e e proce$amiento por contenedor e$ de 0.10 día$. /" tiempo de proce$amiento e nedore$ de&er)n a!tori#ar$e para enero? c!)nto$ para e&rero?
You're Reading a Preview 9emanda promedio d!rante e" tiemp Unlock full access with a free trial. <mero de !nida
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a !no compra n de $am&"e n
You're Reading a Preview o de entre(a: ;nventario de $e(!ridad dw:p1:α Unlock full access =with a free trial. de$ por contenedor c Download With Free Trial
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Problema 3
Una "ínea de en$am&"a'e re!iere do$ componente$D tre&e'o$ e" centro 1 "o$ tre&e'o$ E en e" centro 2. +ara cada !nidad de comp"eto F, $e re!ieren 3 tre&e'o$ de C 2 E, como $e i"!$tra en "a "ínea de en$am&"a'e e$ de 800 tre&e'o$ comp"eto$ F. /n e" contenedor de tre&e'o C ca&en 80 !nidade$. -a varia&"e en 0.0@. /" tiempo promedio de e$pera de !n contenedor de tr para prod!cir !n contenedor. -a capacidad de" contenedor de t po"ítica para e" centro 2 e$ de 0.08. /" tiempo promedio de e$p 0.14 día e" tiempo nece$ario para prod!cir !n contenedor e$
a
!)nto$ contenedore$ $e nece$itan para "o$ tre& C? d p w α c k k
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2400 0.0> You're Reading a0.0@ Preview 0.0@ Unlock full access with a80 free trial. 4.@05 Download With Free5Trial
!)nto$ contenedore$ $e nece$itan para "o$ tre& Sign up to vote on this title E?
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tre&e'o$ E. -o$ tre&e'o$ C $e prod!cen en " e"emento *na", !e ""amaremo$ tre&e'o en "a *(!ra. -a c!ota diaria de prod!cciBn e po"ítica para e" centro 1 $e 6a e$ta&"ecido &e'o$ C e$ de 0.0@ día $e re!iere 0.0> día re&e'o$ E e$ de 50 !nidade$ "a varia&"e de era por cada contenedor de tre&e'o$ E e$ de de 0.20 día.
k
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romedio d!rante e" tiempo de entre(a: ;nventario d <mero de !nidade$ por contenedor
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Problema 4
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/n !n cd!"a de a&ricaciBn e$ta&"ecida en "a empre$a prade" de arra$tre o tirBn para proveer en(rana'e$ a !na "ínea de en$a de e$a "ínea de en$am&"a'e, "a c!a" re!iere 500 en(rana'e$ ca de "o$ contenedore$ e$ de 0.20 dia$ en "a cd!"a de a&ricaciB contenedor e$ de 20 en(rana'e$ para ""enar"o $e re!ieren d de m)!ina. -o$ tiempo$ de preparaciBn $on in$i(ni*cante$. i po"ítica de 5% para contin(encia$ imprevi$ta$ c!)nto$ conten para e$te $i$tema de rea&a$tecimiento de en(rana'e$?
d= w= p= c= α= k=
k k
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G$ procket$ $e !$a e" mtodo m&"e. Ceor(e Fit$on e$t) a car(o da día. /" tiempo de e$pera típico . -a capacidad de cada 1.8 día$ por concepto de tiempo $e e$ta&"ece !na varia&"e de edore$ tendr) !e a!tori#ar Fit$on
Problemas de Pavimentos
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k
romedio d!rante e" tiemp <mero de !nidad
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