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Princ
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Same approach as GMATbuster92, just think that S(1) is easier to solve with smaller numbers.

S(1) we know that \(\frac{m}{n}\)=12.64

Which can be translated into \(\frac{m}{n}\)=\(\frac{64}{100}\) --> \(\frac{16}{25}\)

From this we know that m is a multiple of 16, and n is a multiple of 25... So the remainder can take several values depending on the value of n.

\(\frac{16}{25}\) R=16
\(\frac{32}{50}\) R=32
\(\frac{38}{75}\) R=38

INSUFFICIENT

S(2) Clearly insufficient, since it only provides information about n.
INSUFFICIENT

S(1)+S(2)= If n<50 then only case possible \(\frac{16}{25}\) R=16
Correct Answer: C
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