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03 Sep 2017, 06:19
Kudos
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D
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
15%
(low)
Question Stats:
80% (00:51) correct
20%
(00:50)
wrong
based on 99
sessions
History
Date
Time
Result
Not Attempted Yet
04 Sep 2017, 13:57
Kudos
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Bunuel
Statement 1 provides us with the implication that 5^m = (5^2)^4. From here, m can be derived to equal 8. Thus, Statement 1 is SUFFICIENT.
Statement 2 suggests that m can be expressed in the form of 12-n. After certain simplifications, we arrive at 5^(12-n) = (5^2)^n. The equation can be solved for n, while ignoring the bases and directly operating with exponents:
(12-n) = 2n; n = 4.
Huh, we get the very same piece of information pointed out by Statement A. Without any further due, Statement 2 is confirmed to be SUFFICIENT too.
In conclusion, we end up with answer D - since both statements individually and independently from each other arrive at the exact answer.
Hope this helps
06 Sep 2017, 13:18
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D for me.
5^m =25^n; what is m ?
now based on abv --> 5^m =5^2n --> m = 2n
1) if n = 4; m =8 suff
2) m + n = 12 --> substitute m =2n we get n = 4; which ism = 2*4 = 8 suff
Ans D
5^m =25^n; what is m ?
now based on abv --> 5^m =5^2n --> m = 2n
1) if n = 4; m =8 suff
2) m + n = 12 --> substitute m =2n we get n = 4; which ism = 2*4 = 8 suff
Ans D
