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26 Nov 2018, 01:17
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E
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
25%
(medium)
Question Stats:
73% (01:04) correct
27%
(01:03)
wrong
based on 312
sessions
History
Date
Time
Result
Not Attempted Yet
If m and n are positive integers, what is the value of m?
(1) m! = n
(2) n! = m
M36-51
(1) m! = n
(2) n! = m
M36-51
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08 Nov 2021, 04:55
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Bunuel
If m and n are positive integers, what is the value of m?
(1) m! = n
(2) n! = m
M36-51
Official Solution:(1) m! = n
(2) n! = m
M36-51
If \(m\) and \(n\) are positive integers, what is the value of \(m\)b?
(1) \(m! = n\)
\(m\) can be any positive integer. Not sufficient.
(2) \(n! = m\)
For each value of \(n\) there is a corresponding value of \(m\). Not sufficient.
(1)+(2) Test values: both \(m = n = 1\) and \(m=n=2\) satisfy the statements. Not sufficient.
Answer: E
General Discussion
vaibhav1221
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Schools: IIMA '25 (A) Columbia CBS'26 (D) Fuqua '26 (D) ISB '25 (WL) Darden '26 (D) Kenan-Flagler '26 (WL)
GMAT 1: 710 Q49 V38
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WE:Account Management (Advertising and PR)
Schools: IIMA '25 (A) Columbia CBS'26 (D) Fuqua '26 (D) ISB '25 (WL) Darden '26 (D) Kenan-Flagler '26 (WL)
GMAT 1: 710 Q49 V38
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26 Nov 2018, 01:28
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Bunuel
If m and n are positive integers, what is the value of m?
(1) m! = n
(2) n! = m
(1) m! = n
(2) n! = m
(1) m! = n
Case 1
m = 2
n = 2
m! = n
Case 2
m = 3
n = 6
m! = n
Statement 1 is not sufficient
(2) n! = m
Case 1
n = 2
m = 2
n! = m
Case 2
n = 3
m = 6
n! = m
Statement 2 is not sufficient
(1) and (2)
m = 1
n = 1
n! = m
m! = n
m=n=1
Hence C.
