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english and algebra class

Expert replies
by ddm » Tue Sep 16, 2008 3:04 pm
help
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Source: — Data Sufficiency |

by LSB » Wed Sep 17, 2008 6:30 pm
Ans B

Question Stem:
30 students
18 in English
16 in Algebra

18+16 = 34

We need to understand how many students are not in either class

Stmt 1:
20 are enrolled in exactly 1 class = 10 are enrolled in both classes or neither class ---> insufficient as we do not know the split between both and neither

Stmt 2:
3 are not enrolled in either of these classes = 27 are enrolled in one class or both classes.

SUFFICIENT

--> since 18+16=34
34-27 = 7

==> 7 are taking both classes
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by Sandman » Thu Sep 18, 2008 12:07 am
I think the ans sud be D.

Lets consider the no. of students taking both the classes as 'x'. Then, since stmt I. gives us the no. of students taking exactly one of these classes, we can find 'x' using the equation:

18-x+16-x=20

solve for x and we get x=7 which is the no. of students taking both classes.

stmt II alone is also sufficient as LSB explained earlier.
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by LSB » Thu Sep 18, 2008 3:02 am
What is the OA?
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by 4meonly » Thu Sep 18, 2008 3:46 am
I think B

Absolutely agree with LSB
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by tendays2go » Thu Sep 18, 2008 1:44 pm
even i thought it to be (B)
but, i wud go with logic of Sandman
answer should be (D).

please post the OA
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by Fab » Sat Sep 20, 2008 7:02 pm
Could someone please elaborate more on this one..?

THANKS.
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