If \(k \ne 0, k \ne \pm 1,\) and \(\dfrac{(k^3\cdot k\cdot k^4)^2}{k^n\cdot k}=k^{14},\) then \(n =\)

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Vincen: Legendary Member; Posts: 2898; Joined: Thu Sep 07, 2017 2:49 pm; Thanked: 6 times; Followed by:5 members

If \(k \ne 0, k \ne \pm 1,\) and \(\dfrac{(k^3\cdot k\cdot k^4)^2}{k^n\cdot k}=k^{14},\) then \(n =\)

by Vincen » Mon Sep 07, 2020 7:09 am

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If \(k \ne 0, k \ne \pm 1,\) and \(\dfrac{(k^3\cdot k\cdot k^4)^2}{k^n\cdot k}=k^{14},\) then \(n =\)

A. -1
B. 1
C. 3
D. 49
E. 129

Answer: B

Source: Magoosh

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Source: Beat The GMAT — Problem Solving | Mon Sep 07, 2020 7:09 am

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If \(k \ne 0, k \ne \pm 1,\) and \(\dfrac{(k^3\cdot k\cdot k^4)^2}{k^n\cdot k}=k^{14},\) then \(n =\)

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If \(k \ne 0, k \ne \pm 1,\) and \(\dfrac{(k^3\cdot k\cdot k^4)^2}{k^n\cdot k}=k^{14},\) then \(n =\)

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