2a+4b=d solve for b
I just tried to solve 2a + 4b = d so I subtracted 2 from both sides and divided both sides by four. So now I'm stuck with d-2 divided by 4 and I can't get the answer
So this is what you did? \[ \large {2a + 4b = d \\ 2a + 4b - 2 = d - 2 \\ {2\over4}a + b -{2\over4} = {d\over4}-2} \] Not sure how that helps you find b. ;) -- Move the 2a over to the other side: \[ \large {2a+4b\ \ \ \ \ \ \ \ \ =d \\ 2a+4b-2a=d-2a \\ \ \ \ \ \ \ \ \ \ \ 4b \ \ \ \ \ \ \ \ = d - 2a}\] Now that we have only 4b on one side, just divide by 4 and we're done: \[ \large {4b = d - 2a \\ \ \\ \frac{4b}{4} = \frac{d - 2a}{4} \\ \ \\ b = \frac{d - 2a}{4}}\]
4b=d-2a is what you should have Now divide by 4, getting this answer:|dw:1351124455733:dw|
Well the problem is 2a+4b=d ; b so I know I'm supposed to solve for d. So this is what I did: 2a + 4b = d -2. -2. (2a-2 cancels outs) 4b= d-2 ------------- 4. 4. ( 4b over 4 cancels out) so that leaves me with. D-2 over 4
2a-2 does not cancel out. Only 2a-2a = 0 cancels out. Or 2-2 = 0. 2a-2 does not = 0.
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