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06 Jun 2016, 09:10
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Difficulty:
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Question Stats:
96% (00:46) correct
4%
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If \(\frac{4}{5 - \frac{a}{b}} = 1\) which of the following must be true?
(A) a = 0
(B) b = 0
(C) a = 1
(D) b = 1
(E) a = b
(A) a = 0
(B) b = 0
(C) a = 1
(D) b = 1
(E) a = b
06 Jun 2016, 09:17
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I just figured out the answer to my problem.
if x = y then no matter what these numbers of this second fraction are it will be 1. A number divided by itself = 1.
So 5-1 = 4 and that's exactly what I need as the denominator by which to divide the numerator in order to get 1.
if x = y then no matter what these numbers of this second fraction are it will be 1. A number divided by itself = 1.
So 5-1 = 4 and that's exactly what I need as the denominator by which to divide the numerator in order to get 1.
06 Jun 2016, 09:17
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Silviax
Please merge if the topic already exists. I couldn't find it. Thank you.
If \(\frac{4}{5-a/b}=1\) which of the following must be true?
(A) a= 0
(B) b= 0
(C) a=1
(D) b=1
(E) a=b
If \(\frac{4}{5-a/b}=1\) which of the following must be true?
(A) a= 0
(B) b= 0
(C) a=1
(D) b=1
(E) a=b
\(\frac{4}{5-a/b}=1\) .....
fraction can be 1 when numerator and denominator are equal, so \(4 = 5- \frac{a}{b}\)..........\(\frac{a}{b} = 5-4 = 1........a=b\)
E
