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28 Aug 2019, 02:57
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Difficulty:
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Question Stats:
81% (01:04) correct
19%
(00:56)
wrong
based on 67
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If \(u < v < w\) and \(x < y < z\), is \(v < y\)?
(1) \(u < x\)
(2) \(w < x\)
28 Aug 2019, 03:15
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Statement is not sufficient because from the question stem v>u. We are unable to tell if x<u or x>u.
Statement 2 is sufficient. w<x is sufficient because w<x means u<x since v<w. In addition y>x hence we can conclude that v<y.
Answer is therefore B.
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Statement 2 is sufficient. w<x is sufficient because w<x means u<x since v<w. In addition y>x hence we can conclude that v<y.
Answer is therefore B.
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28 Aug 2019, 03:20
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If u<v<w and x<y<z, is v<y?
From Statement (1)
u<x
=> u<x<y<z
we do not anything about v here
Hence Insufficient.
Eliminate option (A) and (D)
From Statement (2)
w<x
=> w<x<y<z
Since u<v<w
=>u<v<w<x<y<z
=> v<y
Hence Sufficient
Answer choice (B)
From Statement (1)
u<x
=> u<x<y<z
we do not anything about v here
Hence Insufficient.
Eliminate option (A) and (D)
From Statement (2)
w<x
=> w<x<y<z
Since u<v<w
=>u<v<w<x<y<z
=> v<y
Hence Sufficient
Answer choice (B)
