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GRE Prep Club Team Member
Joined: 20 Feb 2017
Posts: 2508
Given Kudos: 1053
GPA: 3.39
Which of the answer choices properly lists the following in increasing
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04 May 2021, 03:22
04 May 2021, 03:22
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Question Stats:
66% (02:03) correct
33% (01:25) wrong based on 3 sessions
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Which of the answer choices properly lists the following in increasing order from left to right (all roots are positive):
\(2^{(\frac{1}{3})}\)
\(5^{(\frac{1}{6})}\)
\(10^{(\frac{1}{10})}\)
\(30^{(\frac{1}{15})}\)
A \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6})}\), \((10)^{(\frac{1}{10})}\), \((30)^{(\frac{1}{15})}\)
B. \((10)^{(\frac{1}{10})}\), \((30)^{(\frac{1}{15})}\), \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6)}}\)
C. \((10)^{(\frac{1}{10})}\), \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6})}\), \((30)^{(\frac{1}{15})}\)
D. \((30)^{(\frac{1}{15})}\), \((2)^{(\frac{1}{3})}\), \((10)^{(\frac{1}{10})}\), \((5)^{(\frac{1}{6})}\)
E. \((30)^{(\frac{1}{15})}\), \((10)^{(\frac{1}{10})}\), \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6})}\)
\(2^{(\frac{1}{3})}\)
\(5^{(\frac{1}{6})}\)
\(10^{(\frac{1}{10})}\)
\(30^{(\frac{1}{15})}\)
A \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6})}\), \((10)^{(\frac{1}{10})}\), \((30)^{(\frac{1}{15})}\)
B. \((10)^{(\frac{1}{10})}\), \((30)^{(\frac{1}{15})}\), \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6)}}\)
C. \((10)^{(\frac{1}{10})}\), \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6})}\), \((30)^{(\frac{1}{15})}\)
D. \((30)^{(\frac{1}{15})}\), \((2)^{(\frac{1}{3})}\), \((10)^{(\frac{1}{10})}\), \((5)^{(\frac{1}{6})}\)
E. \((30)^{(\frac{1}{15})}\), \((10)^{(\frac{1}{10})}\), \((2)^{(\frac{1}{3})}\), \((5)^{(\frac{1}{6})}\)
Re: Which of the answer choices properly lists the following in increasing
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04 May 2021, 22:33
04 May 2021, 22:33
without using calculator is there any earier method to solve this question
Re: Which of the answer choices properly lists the following in increasing
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05 May 2021, 00:28
05 May 2021, 00:28
Expert Reply
I do not think it is a specific GRE question you will see during the exam
This is a bit far even for the GMAT
This is a bit far even for the GMAT
