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If a certain charity collected a total of 360 books, videos

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If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 16 Apr 2012, 09:37
3
00:00
A
B
C
D
E

Difficulty:

  35% (medium)

Question Stats:

71% (01:44) correct 29% (01:42) wrong based on 171 sessions

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If a certain charity collected a total of 360 books, videos, and board games, how many videos did the charity collect?

(1) The number of books that the charity collected was 40 percent of the total number of books, videos, and board games that the charity collected.

(2) The number of books that charity collected was 66 32 percent of the total number of videos and board games that charity collected.
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Re: If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 17 Apr 2012, 01:11
rohitgoel15 wrote:
If a certain charity collected a total of 360 books, videos, and board games, how many videos did the charity collect?

(1) The number of books that the charity collected was 40 percent of the total number of books, videos, and board games that the charity collected.

(2) The number of books that charity collected was 66 32percent of the total number of videos and board games that charity collected.


360 = b+v+g

1) we have b
but no info for g

INSUFFICIENT

2) b= 0.6 (v+g) (ASSUMING THE BOLD PART TO SOME KNOWN VALUE AS ITS NOT CLEAR)
g is unknown

INSUFFICIENT

1) +2)

No info for g

INSUFFICIENT

hence E
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Re: If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 26 Jul 2013, 10:36
we get two equations using two statemnets .so we will be able to get value of v and g right?
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Re: If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 26 Jul 2013, 21:31
rohitgoel15 wrote:
If a certain charity collected a total of 360 books, videos, and board games, how many videos did the charity collect?

(1) The number of books that the charity collected was 40 percent of the total number of books, videos, and board games that the charity collected.

(2) The number of books that charity collected was 66 32 percent of the total number of videos and board games that charity collected.



skamal7 wrote:
we get two equations using two statemnets .so we will be able to get value of v and g right?


Statement 1 tells us of the 360 books, videos, and board games, 144 were books. (360 b v g * .4 books = 140 books) That leaves 216 videos and board games. Insufficient.

Statement 2 states of that the number of books is 66.32% of the total number of videos and board games, in this case 216 * .6623 = just under 144, but for our purposes 144 books. Insufficient.

1 + 2: 360 = 144 books + 216 videos and board games. We don't have enough information to tell us how many of the 216 remaining items are videos or board games.
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Re: If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 19 Aug 2013, 19:24
could some instructor please explain:-

three equations have been formed-

1. from question stem. B+V+G =360
2. from statement 1. B= 144 NOT SUFF ALONE
3. from statement 2. B= .66( V+G) NOT SUFF ALONE

Now, i just saw 3 equations , and 3 variables. and proceeded that with 3 equations 3 variables can be found and , therefore , chose 'C' as the answer.
Why did it go wrong?

pl help with the explanation.....
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Re: If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 20 Aug 2013, 02:03
3
semwal wrote:
could some instructor please explain:-

three equations have been formed-

1. from question stem. B+V+G =360
2. from statement 1. B= 144 NOT SUFF ALONE
3. from statement 2. B= .66( V+G) NOT SUFF ALONE

Now, i just saw 3 equations , and 3 variables. and proceeded that with 3 equations 3 variables can be found and , therefore , chose 'C' as the answer.
Why did it go wrong?

pl help with the explanation.....


The point is that we don't have 3 distinct equations: the third equation is the same as the second one.

If a certain charity collected a total of 360 books, videos, and board games, how many videos did the charity collect?

Given: B + V + G = 360.

(1) The number of books that the charity collected was 40 percent of the total number of books, videos, and board games that the charity collected --> B = 2/5*360 --> B = 144. Not sufficient.

(2) The number of books that charity collected was 66 2/3 percent of the total number of videos and board games that charity collected --> B = 2/3*(V + G) --> B = 2/3*(360 - B) --> B = 144. Not sufficient.

(1)+(2) We only know that B = 144 and B + V + G = 360 (V + G = 216) --> we cannot solve for V. Not sufficient.

Answer: E.

Hope it's clear.
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Re: If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 20 Aug 2013, 06:49
thanks a lot.....
indeed it is imp to check the three eqns whether they are distinct before deciding on outcome....
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Re: If a certain charity collected a total of 360 books, videos  [#permalink]

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New post 06 Mar 2019, 09:00
Bunuel wrote:
semwal wrote:
could some instructor please explain:-

three equations have been formed-

1. from question stem. B+V+G =360
2. from statement 1. B= 144 NOT SUFF ALONE
3. from statement 2. B= .66( V+G) NOT SUFF ALONE

Now, i just saw 3 equations , and 3 variables. and proceeded that with 3 equations 3 variables can be found and , therefore , chose 'C' as the answer.
Why did it go wrong?

pl help with the explanation.....


The point is that we don't have 3 distinct equations: the third equation is the same as the second one.

If a certain charity collected a total of 360 books, videos, and board games, how many videos did the charity collect?

Given: B + V + G = 360.

(1) The number of books that the charity collected was 40 percent of the total number of books, videos, and board games that the charity collected --> B = 2/5*360 --> B = 144. Not sufficient.

(2) The number of books that charity collected was 66 2/3 percent of the total number of videos and board games that charity collected --> B = 2/3*(V + G) --> B = 2/3*(360 - B) --> B = 144. Not sufficient.

(1)+(2) We only know that B = 144 and B + V + G = 360 (V + G = 216) --> we cannot solve for V. Not sufficient.

Answer: E.

Hope it's clear.


Bunuel How can we avoid falling in such a trap? Since it's a DS Q, one would not usually solve the value for B in stmt 2, and hence would not realize that equations in stmt 1 and stmt 2 are same. We would think that C is the answer since we have 3 equations and 3 unknowns, without realizing that we don't have 3 unique equations. Any suggestions or tricks to avoid this error? Thanks!
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Re: If a certain charity collected a total of 360 books, videos   [#permalink] 06 Mar 2019, 09:00
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