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If P = (0.0055) Q =
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Updated on: 22 Jul 2024, 11:40
Updated on: 22 Jul 2024, 11:40
Expert Reply
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Question Stats:
37% (01:11) correct
62% (01:05) wrong based on 8 sessions
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If \(P = (0.0055)\), \(Q = \sqrt{(0.0055)}\), \(R=(0.0055)^2\) then which of the following options are true?
A. P < Q < R
B. Q > P > R
C. R < P < Q
D. R > P > Q
A. P < Q < R
B. Q > P > R
C. R < P < Q
D. R > P > Q
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Shorter GRE - Preparing for the Quantitative Reasoning Measure
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Free Materials for the GRE General Exam - Where to get it!!
Shorter GRE - Preparing for the Quantitative Reasoning Measure
Shorter GRE - Preparing for the Verbal Reasoning Measure
Re: If P = (0.0055) Q =
[#permalink]
23 Jun 2024, 23:33
23 Jun 2024, 23:33
How can B be correct ?
Q> P
then option C says Q <P , how is that possible
Q> P
then option C says Q <P , how is that possible
If P = (0.0055) Q =
[#permalink]
Updated on: 22 Jul 2024, 11:40
Updated on: 22 Jul 2024, 11:40
Expert Reply
when x is between 0 and 1 such as in this case
we have in general
\(x^3<x^2<x<\sqrt{x}\)
So we have
\(R=(0.0055)^2\) < \(P = (0.0055)\) < \(Q = \sqrt{(0.0055)}\)
B. Q > P > R
\(Q = \sqrt{(0.0055)}\) > \(P = (0.0055)\) > \(R=(0.0055)^2\)
C. R < Q < P
\(R=(0.0055)^2\) < \(P = (0.0055)\) < \(Q = \sqrt{(0.0055)}\)
Both are correct
we have in general
\(x^3<x^2<x<\sqrt{x}\)
So we have
\(R=(0.0055)^2\) < \(P = (0.0055)\) < \(Q = \sqrt{(0.0055)}\)
B. Q > P > R
\(Q = \sqrt{(0.0055)}\) > \(P = (0.0055)\) > \(R=(0.0055)^2\)
C. R < Q < P
\(R=(0.0055)^2\) < \(P = (0.0055)\) < \(Q = \sqrt{(0.0055)}\)
Both are correct
