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Mike and Tom play a time bound snooker game. At the end of the game, M
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05 Apr 2025, 10:39
05 Apr 2025, 10:39
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Question Stats:
66% (01:23) correct
33% (01:35) wrong based on 3 sessions
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Mike and Tom play a time bound snooker game. At the end of the game, Mike scores $\(70 \%\)$ of the points and Tom scores $\(80 \%\)$ of the points. The winner gets $\(\$ 10\)$ for each point he scores more than the loser. If the total points that can be earned in the game is 90 , then, how many dollars does the winner get?
(A) 9
(B) 20
(C) 63
(D) 72
(E) 90
(A) 9
(B) 20
(C) 63
(D) 72
(E) 90
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Re: Mike and Tom play a time bound snooker game. At the end of the game, M
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09 Apr 2025, 04:30
09 Apr 2025, 04:30
Expert Reply
The total number of points scored by Mike $\(=70 \%\)$ of $\(90=63\)$;
The total number of points scored by Tom $\(=80 \%\)$ of $\(90=72\)$;
The difference in their score $\(=72-63=9\)$.
Therefore, the amount received by the winner in dollars $\(=9 \times 10=90\)$.
Thus, the correct answer choice is $\(E\)$.
The total number of points scored by Tom $\(=80 \%\)$ of $\(90=72\)$;
The difference in their score $\(=72-63=9\)$.
Therefore, the amount received by the winner in dollars $\(=9 \times 10=90\)$.
Thus, the correct answer choice is $\(E\)$.
gmatclubot
Re: Mike and Tom play a time bound snooker game. At the end of the game, M [#permalink]
09 Apr 2025, 04:30
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