Find the answer. B needs to be by itself. (a+b)/2c = b+d
You want to solve for \(b\)?
yes!
And show your work, please!
OK. Start by multiplying both sides by \(2c\) to get rid of the denominator. So, we will have \(a+b=(b+d)2c\). Opening the parenthesis gives \(a+b=2bc+2cd\). Since we're trying to solve for \(b\), we should combine all terms with \(b\) in one side and everything else on the other side. That gives \(b-2bc=2cd-a\). Take \(b\) as a common factor in the left hand side, you get \(b(1-2c)=2cd-a\). Finally divide both sides by \(1-2c\) you get \(b=\frac{2cd-a}{1-2c}\).
b = (a-2*c*d)/(2*c-1)
cross multiply then a+b =2c(b+d) then take b containing term on one side and rest on other side so b(2c-1) = a-2cd now divide both side by (2c-1) so u get b= (a-2cd)/(2c-1)
(a+b)/2c = b=d 2bc + 2cd = a + b .................. (multiply both side by 2c) 2bc - b = a - 2cd ...................... (changing side of b) b ( 2c - 1) = a - 2cd b = (a-2cd) / (2c - 1)
Everyone had good answers! Thanks, and I agree with them.
Well they all are actually the same :)
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