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04 Jun 2020, 07:50
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A
Be sure to select an answer first to save it in the Error Log before revealing the correct answer (OA)!
Difficulty:
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Question Stats:
84% (01:11) correct
16%
(01:17)
wrong
based on 83
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If x and y are positive numbers, x is what percent of y?
(1) 3x is 72% of 2y
(2) y = 2x + 1
(1) 3x is 72% of 2y
(2) y = 2x + 1
04 Jun 2020, 07:59
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IMO A
x = \frac{a}{100} * y
to find a.
Stmt 1 :3x = \frac{72}{100} * 2y
x = \frac{48}{100} * y
a =48 SUFFICIENT
Stmt 2: y= 2x+1 {(1,3). (2,5), (3,7)}
(1,3) -> a= 33%
(2,5) -> a= 40%
INSUFFICIENT
x = \frac{a}{100} * y
to find a.
Stmt 1 :3x = \frac{72}{100} * 2y
x = \frac{48}{100} * y
a =48 SUFFICIENT
Stmt 2: y= 2x+1 {(1,3). (2,5), (3,7)}
(1,3) -> a= 33%
(2,5) -> a= 40%
INSUFFICIENT
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04 Jun 2020, 08:05
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IMO A
Statement 1 = 3x is 72% of 2y
2y*72/100 = 3x
13y = 25x
X/Y = 13/25
X is ----Z---- percent of Y.
25*z/100=13
Z = 52% (sufficient)
Statement 2 : y=2x+1
(No constraint given to determine percentage)(not sufficient).
Posted from my mobile device
Statement 1 = 3x is 72% of 2y
2y*72/100 = 3x
13y = 25x
X/Y = 13/25
X is ----Z---- percent of Y.
25*z/100=13
Z = 52% (sufficient)
Statement 2 : y=2x+1
(No constraint given to determine percentage)(not sufficient).
Posted from my mobile device
