32/(x^2-8x)+7/x=4/(x-8)

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Solution for 32/(x^2-8x)+7/x=4/(x-8) equation:



32/(x^2-8x)+7/x=4/(x-8)
We move all terms to the left:
32/(x^2-8x)+7/x-(4/(x-8))=0
Domain of the equation: (x^2-8x)!=0
x∈R
Domain of the equation: x!=0
x∈R
Domain of the equation: (x-8))!=0
x∈R
We calculate fractions
(32x^2*()/((x^2-8x)*x*(x-8)))+(7*(x^2-8x)*(x-8)))/((x^2-8x)*x*(x-8)))+(-(4*(x^2-8x)*x)/((x^2-8x)*x*(x-8)))=0
We calculate terms in parentheses: +(32x^2*()/((x^2-8x)*x*(x-8))), so:
32x^2*()/((x^2-8x)*x*(x-8))
We multiply all the terms by the denominator
32x^2*()
Back to the equation:
+(32x^2*())
We calculate terms in parentheses: +(7*(x^2-8x)*(x-8)))/((x^2-8x)*x*(x-8)))+(-(4*(x^2-8x)*x)/((x^2-8x)*x*(x-8))), so:
7*(x^2-8x)*(x-8)))/((x^2-8x)*x*(x-8)))+(-(4*(x^2-8x)*x)/((x^2-8x)*x*(x-8))
We add all the numbers together, and all the variables
7*(x^2-8x)*(x-8)))/((x^2-8x)*x*(x-8)))+(-(4*(x^2-8x)*x)/((x^2-8x)*x*(x
We multiply all the terms by the denominator
7*(x^2-8x)*(x-8)))-8x*x*x*((x^2-8))+(-(4*x^2*((x^2-8x)*x)-8x*x*x*((x^2
Wy multiply elements
-8x^4*x+7*(x^2-8x)*(x-8)))-8x*x*x*((x^2-8))+(-(4*x^2*((x^2-8x)*x)
We do not support expression: x^4

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