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If and , what is b in terms of a ?
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15 May 2018, 16:02
15 May 2018, 16:02
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Question Stats:
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If \(b=\frac{c+d^2}{c}\) and \(a=\frac{c}{d^2}\), what is b in terms of a ?
A. \(1+\frac{1}{a}\)
B. \(1+a\)
C. \(\frac{1}{1+a}\)
D. \(a^2+1\)
E. \(\frac{a}{a+1}\)
A. \(1+\frac{1}{a}\)
B. \(1+a\)
C. \(\frac{1}{1+a}\)
D. \(a^2+1\)
E. \(\frac{a}{a+1}\)
Re: If and , what is b in terms of a ?
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15 May 2018, 23:05
15 May 2018, 23:05
1
The given expression for b can be simplified:
\(b = c + d^2/c\)
or,\(b = \frac{c}{c} + \frac{d^2}{c}\)
or, \(b = 1 + \frac{1}{a}\) (from the eqn for a we can find \(\frac{d^2}{c}\) as a reverse for a)
option A
\(b = c + d^2/c\)
or,\(b = \frac{c}{c} + \frac{d^2}{c}\)
or, \(b = 1 + \frac{1}{a}\) (from the eqn for a we can find \(\frac{d^2}{c}\) as a reverse for a)
option A
gmatclubot
Re: If and , what is b in terms of a ? [#permalink]
15 May 2018, 23:05
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