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An integer 14^n is divisible by 32

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An integer 14^n is divisible by 32 [#permalink] New post 23 Jul 2018, 11:25
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Question Stats:

81% (00:52) correct 18% (00:38) wrong based on 27 sessions
An integer \(14^n\) is divisible by 32 with remainder zero.

Quantity A
Quantity B
n
4





A) Quantity A is greater
B) Quantity B is greater
C) Both quantities are equal
D) It can not be determined
[Reveal] Spoiler: OA

Last edited by Carcass on 25 Jul 2018, 02:07, edited 2 times in total.
Edited by Carcass
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Re: Quantitative comparison_An integer 14^n is divisible by 32 [#permalink] New post 24 Jul 2018, 16:01
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Expert's post
we factorize 14 as \(2*7\) so for \(14^n\) to be divisible by \(32\) (\(2^5\)) \(n\) must be equal to 5 or more.

Hence quantity A is greater.
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Re: An integer 14^n is divisible by 32 [#permalink] New post 23 Oct 2018, 08:42
This was one of the questions in the exam.
Re: An integer 14^n is divisible by 32   [#permalink] 23 Oct 2018, 08:42
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An integer 14^n is divisible by 32

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