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If 12b = 2g and 4g – 3b = 63, what is the value of
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17 Jul 2019, 02:28
17 Jul 2019, 02:28
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Question Stats:
94% (01:02) correct
5% (01:55) wrong based on 52 sessions
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If \(12b = 2g\) and \(4g – 3b = 63\), what is the value of \(\frac{g}{b}\) ?
enter your value as a fraction
enter your value as a fraction
Show: :: OA
\(\frac{6}{1}\)
Re: If 12b = 2g and 4g – 3b = 63, what is the value of
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07 Aug 2019, 07:00
07 Aug 2019, 07:00
1
From question,
\(12b = 2g\)
or, \(6b = g\)
Therefore \(\frac{g}{b}\) = \(\frac{6b}{b}\)
or, \(\frac{g}{b}\) = 6:1
\(12b = 2g\)
or, \(6b = g\)
Therefore \(\frac{g}{b}\) = \(\frac{6b}{b}\)
or, \(\frac{g}{b}\) = 6:1
