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Re: If 2^15*25^8 [#permalink]
1
Carcass wrote:
If \((2^{15})(25^8)=5(10^m)\), what is the value of \(m\) ?


A. 7

B. 8

C. 15

D. 16

E. 23


The answer mentioned is Incorrect. It should be C not E. Please check.
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Re: If 2^15*25^8 [#permalink]
Leaderboard wrote:
\((2^{15})(25^8) = (2^{15})(5^8)(5^8) = (10^8)(2^7)(5^8) = (10^{15})*5 \rightarrow m = 15.\)


Answer is 23
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Re: If 2^15*25^8 [#permalink]
GreenlightTestPrep wrote:
Carcass wrote:
If \((2^{15})(25^8)=5(10^m)\), what is the value of \(m\) ?

A. 7
B. 8
C. 15
D. 16
E. 23


Another approach is to focus solely on the 2's

The left side of the equation features the product of 15 2's
On the right side of the equation, the 2's must be hiding in 10^m
So, m must equal 15

Answer: C

Cheers,
Brent

It says E is the answer
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Re: If 2^15*25^8 [#permalink]
Expert Reply
Fixed the misplaced OA.

It is C m=15

Thank you guys

PS: weird was wrong. We are very careful in this and always I double-check....... :|
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