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Re: There are at least three times as many boys as (average) [#permalink]
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Or you can simply assume there are 3 boys and 1 girl in the class. In this case, the sum of the 4 score in the class is: ( 78 x 3 ) + ( 94 x 1 ) = 328 and the average test score for the entire class will be (328 / 4 = 82)
Since the question mentioned "There are at least three times boys as girls" as the boys' average score is smaller than the girls, we know that the more weight of the boys, the less the average test score for the entire class. Thus, our answer choices will be equal and less than 82.

D and E will be the answers.
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Re: There are at least three times as many boys as (average) [#permalink]
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Re: There are at least three times as many boys as (average) [#permalink]
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