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Bunuel
A snapshot measures 5/2 inches by 15/8 inches. It is to be enlarged so that the longer dimension will be 4 inches. The length of the enlarged shorter dimension will be

(A) 5/2 inches

(B) 3 inches

(C) 27/8 inches

(D) 21/8 inches

(E) none of these
You can use a multiplier / scale factor.

The \(\frac{5}{2}\)-inch side is longer than \(\frac{15}{8}\)-inch side.

\(\frac{5}{2}\) inches is enlarged to 4 inches.

\(\frac{5}{2}*k = 4\)
The scale factor k =
\(\frac{4}{\frac{5}{2}} = 4 * \frac{2}{5} = \frac{8}{5}\)

Enlarged length of shorter dimension is (scale factor) * (original length)
\(\frac{8}{5}* \frac{15}{8} = 3\) inches

Answer B
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Quote:
A snapshot measures 5/2 inches by 15/8 inches. It is to be enlarged so that the longer dimension will be 4 inches. The length of the enlarged shorter dimension will be

(A) 5/2 inches

(B) 3 inches

(C) 27/8 inches

(D) 21/8 inches

Assuming the length-and-width ratio of the snapshot will be maintained after enlargement, we can set up the following proportion, where x is the width of the enlarged snapshot:

(15/8)/(5/2) = x/4

x(5/2) = 4(15/8)

5x/2 = 15/2

5x = 15

x = 3

Answer: B
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isn't this supposed to be 2.5(5/2) moving to 4 i.e. addition of 1.5 to it. the same applies for shorter side also i.e. 15/8 (1.875) +1.5 =3.375 = 27/8 - option c
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Hello from the GMAT Club BumpBot!

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