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How do I solve for b?
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\[6bL^2 + 4 b^3 - 9 L b^2 - L^3=0\]
where L is a constant, b = L/4 or b=L according to wolfram but I can't do it by hand. Any ideas?
Any ideas Jemurray3?
It's not so much a matter of having ideas as just trying to factor it. The principle of the thing is the same as factoring a quadratic, it's just more involved...
I can't factor it though...
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I want to solve for either b or L..
can't seem to do either
\[(4b-L)b^2 - 8Lb^2 + 6bL^2-L^3 = 0\] \[(4b-L)b^2 - (4b-L)2bL + 4bL^2 - L^3 = 0\] \[(4b-L)b^2 - (4b-L)2bL + (4b-L)L^2 = 0\] \[(4b-L)(b^2-2bL-L^2) = (4b-L)(b-L)^2 = 0\]
Oh thanks so much jemurray!
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