s=225 has a factor of 3, so s^2 will have two factors of 3. We have a possibility of a recurring decimal. Insufficient
r=81. Insufficient, as we don't know what the value of s is
Statement 1 and 2
3^4/(5^2*3^2) = 3^2/25 = Terminating decimal. Sufficient
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terminating decimal
Source: Beat The GMAT — Data Sufficiency |
(1) r/s² = r/(225)² = r/(9^2 * 5^4)mehrasa wrote:is the r/s^2 terminating decimal?
1) s=225
2) r=81
We cannot say whether r/s² will be terminating in this case; NOT sufficient.
(2) r = 81 is obviously NOT sufficient.
Combining (1) and (2), r/s² = 9²/(9^2 * 5^4) = 1/(5^4), which is definitely a terminating decimal; SUFFICIENT.
The correct answer is C.
Anurag Mairal, Ph.D., MBA
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