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Re: If the ratio of b to c is 35 to 4, and the ratio of a to c [#permalink]
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Either the question is wrong or the correct answer is not in the choice. If we go by the princeton exercise answer explanation, b to c is 15 to 4 instead of 35 to 4.

In that case

b/c=15/4;
a/c=3/7;

substituting c in terms of b
(a/4b)*15 = 3/7;
15*7*a = 4*3*b;
a/b = 12/105 --> divide both by 3;
a/b = 4/35 --> answer choice (b)
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Re: If the ratio of b to c is 35 to 4, and the ratio of a to c [#permalink]
12/245
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Re: If the ratio of b to c is 35 to 4, and the ratio of a to c [#permalink]
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Pinch wrote:
12/245



how did we get 12/245 I am getting 245/12? Please clarify
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Re: If the ratio of b to c is 35 to 4, and the ratio of a to c [#permalink]
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Re: If the ratio of b to c is 35 to 4, and the ratio of a to c [#permalink]
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