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The tokens in a game are distributed among five locations in the 1 rat
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01 Sep 2021, 10:54
01 Sep 2021, 10:54
Expert Reply
00:00
Question Stats:
55% (02:25) correct
44% (02:51) wrong based on 9 sessions
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The tokens in a game are distributed among five locations in the ratio 5:3:2:4:1. To win the game, a player must collect at least 1/8 of the tokens in each of three or more of the five locations. In order to win, what is the minimum percent of the total tokens that must be collected by a player?
(A) 3%
(B) 4%
(C) 5%
(D) 6%
(E) 7%
(A) 3%
(B) 4%
(C) 5%
(D) 6%
(E) 7%
Re: The tokens in a game are distributed among five locations in the 1 rat
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03 Sep 2021, 00:55
03 Sep 2021, 00:55
Carcass, could you please explain - how to solve this
Thanks!
Thanks!
The tokens in a game are distributed among five locations in the 1 rat
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03 Sep 2021, 01:10
03 Sep 2021, 01:10
Expert Reply
the tokes are five. In the ratio, you see in the question.
using the unknown multiplier we do know that
\(5x:3x:2x:4x:x \) total \(15x\)
We do know that the minimum tokes are 1/8
\(\frac{1}{8}*3x+\frac{1}{8}*2x+\frac{1}{8}*x = \frac{3}{4}x\)
\(\frac{\frac{3}{4}x}{15x}\)
Calculate = 0.05 or 5%
C is the answer
PS: just a matter to read carefully
using the unknown multiplier we do know that
\(5x:3x:2x:4x:x \) total \(15x\)
We do know that the minimum tokes are 1/8
\(\frac{1}{8}*3x+\frac{1}{8}*2x+\frac{1}{8}*x = \frac{3}{4}x\)
\(\frac{\frac{3}{4}x}{15x}\)
Calculate = 0.05 or 5%
C is the answer
PS: just a matter to read carefully
