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Updated on: 30 Jan 2017, 00:26
Originally posted by EgmatQuantExpert on 30 Jan 2017, 00:24.
Last edited by EgmatQuantExpert on 30 Jan 2017, 00:26, edited 1 time in total.
Last edited by EgmatQuantExpert on 30 Jan 2017, 00:26, edited 1 time in total.
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D
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Difficulty:
15%
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Question Stats:
82% (01:38) correct
18%
(01:48)
wrong
based on 177
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Candidate A, B and C are contesting elections. Each voter can only vote for a single candidate. \(20\)% of the voters refrained from voting and candidates A, B and C received votes in the ratio \(4 :3: 1\) respectively. If there were no invalid votes and Candidate C got \(2\) million votes, then how many voters (in millions) refrained from voting?
Thanks,
Saquib
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- A. \(2\)
B. \(2.4\)
C. \(3.2\)
D. \(4\)
E. \(8\)
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Updated on: 30 Jan 2017, 23:45
Originally posted by EgmatQuantExpert on 30 Jan 2017, 00:25.
Last edited by EgmatQuantExpert on 30 Jan 2017, 23:45, edited 1 time in total.
Last edited by EgmatQuantExpert on 30 Jan 2017, 23:45, edited 1 time in total.
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The official solution has been posted. Looking forward to a healthy discussion..
EgmatQuantExpert
ratio = a:b:c=4:3:1
but c =2 million
thus multiplying the ratio with 2 we get = 8:6:2
thus total = 16 million
As 16 million is 20% decreased value of total X(let) voters
16 = X(1-20/100)
thus X= 20 million
thus number of people not voted = 20-16 million =4 million
Ans D
