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GMATPREP:Do more students study French than Japanese?

Expert replies
by vittalgmat » Fri Jun 12, 2009 10:18 pm
Another nice one.

At least 100 students study Japanese. If 4% of students who study French also study Japanese, do more students study French than Japanese?
a. 16 students study both French and Japanese
b. 10% of students at school who study Japanese also study French

[spoiler]OA: B[/spoiler]
Join the discussion
Source: — Data Sufficiency |

vittalgmat wrote:Another nice one.

At least 100 students study Japanese. If 4% of students who study French also study Japanese, do more students study French than Japanese?
a. 16 students study both French and Japanese
b. 10% of students at school who study Japanese also study French

[spoiler]OA: B[/spoiler]
If F is the number who study French, and J the number who study Japanese, then using Statement 2 we know:

(4/100)*F = (10/100)*J
F = 2.5*J

so F is larger than J, and Statement 2 is sufficient.

Statement 1 allows us to work out that 400 students study French, but since we don't know how many study Japanese, the statement is insufficient.
For online GMAT math tutoring, or to buy my higher-level Quant books and problem sets, contact me at ianstewartgmat at gmail.com

ianstewartgmat.com
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by vittalgmat » Sat Jun 13, 2009 7:51 am
Superb!! Ian...
Join the discussion

Hi Ian,
I was almost there. I got to 2 eqns
4/100 F = J and
10/100 J = F.

But I could not convince myself to equate the two as u did.
can u pls explain more..
Thanks
Ian Stewart wrote:
vittalgmat wrote:Another nice one.

At least 100 students study Japanese. If 4% of students who study French also study Japanese, do more students study French than Japanese?
a. 16 students study both French and Japanese
b. 10% of students at school who study Japanese also study French

[spoiler]OA: B[/spoiler]
If F is the number who study French, and J the number who study Japanese, then using Statement 2 we know:

(4/100)*F = (10/100)*J
F = 2.5*J

so F is larger than J, and Statement 2 is sufficient.

Statement 1 allows us to work out that 400 students study French, but since we don't know how many study Japanese, the statement is insufficient.
Join the discussion