|
|
| Author |
Message |
sumitsingh Been around a while
Joined: 22 Jun 2005 Posts: 46 Location: lucknow
|
Posted: Fri Jul 01, 2005 2:03 pm Post subject: equation problem |
|
|
there are 10 child in class all have diff no of choclates . if 1 st distribute its choclate in remaining 9 , in such a way all other has twice as much as they initially have and 1 st has 1 choclate still with him . and if 10 th take one from each of other 9 he has 4 less than what first child initially has , now what is the total no of choclate with child from 2-9 initially .  |
|
| Back to top |
|
 |
shaji Serious about CAT
Joined: 22 May 2005 Posts: 71 Location: UK
|
Posted: Sat Jul 02, 2005 1:33 pm Post subject: Re: equation problem |
|
|
| sumitsingh wrote: | there are 10 child in class all have diff no of choclates . if 1 st distribute its choclate in remaining 9 , in such a way all other has twice as much as they initially have and 1 st has 1 choclate still with him . and if 10 th take one from each of other 9 he has 4 less than what first child initially has , now what is the total no of choclate with child from 2-9 initially .  |
Hi;
Let
a,b,c, d........j be the chocolates with the 10 children respectively from first to the tenth.
a=1+b+c+.......j.
j+9=a-4.
Therfore;
b+c+-------i=12
The problem however does not satify the condition that each each child has a different number of chocolates. For this to be true, the minimum for the eight children under question has be 36.
Please review original question.
Shaji |
|
| Back to top |
|
 |
sumitsingh Been around a while
Joined: 22 Jun 2005 Posts: 46 Location: lucknow
|
Posted: Mon Jul 04, 2005 10:11 am Post subject: |
|
|
Hi
thanks buddy i got the question wrong , initially i have not thonk abt it
 |
|
| Back to top |
|
 |
montex
Joined: 18 Jun 2005 Posts: 23 Location: New Delhi
|
Posted: Sat Jul 16, 2005 2:11 pm Post subject: here is the answer |
|
|
let the no. of chocs with first boy be----- I
let the no. of chocs with the tenth boy be ------------L
let the no of chocs from 2 to 9 boys be---------------T
so , I=T+L+1
L+9=I-4
adding both these equations we get
I+L+9=T+L+I-3
= T=12 is the answer
hope this is clear enough
bye |
|
| Back to top |
|
 |
shaji Serious about CAT
Joined: 22 May 2005 Posts: 71 Location: UK
|
Posted: Sat Jul 16, 2005 7:35 pm Post subject: Re: here is the answer |
|
|
| montex wrote: | let the no. of chocs with first boy be----- I
let the no. of chocs with the tenth boy be ------------L
let the no of chocs from 2 to 9 boys be---------------T
so , I=T+L+1
L+9=I-4
adding both these equations we get
I+L+9=T+L+I-3
= T=12 is the answer
hope this is clear enough
bye |
Hi;
Please appreciate that if 8 children have 12 chocolates among them, then the condition that no 2 children will have the same number of chocolates is NOT satisfied.
This is the observation that I had made above.
Regards;
Shaji |
|
| Back to top |
|
 |
|