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(1)/(x-1)+(3)/(x)=(2)/(x-1)
We move all terms to the left:
(1)/(x-1)+(3)/(x)-((2)/(x-1))=0
Domain of the equation: (x-1)!=0
We move all terms containing x to the left, all other terms to the right
x!=1
x∈R
Domain of the equation: x!=0
x∈R
Domain of the equation: (x-1))!=0We calculate fractions
x∈R
(x^2*()/((x-1)*x*(x-1)))+(3*(x-1)*(x-1)))/((x-1)*x*(x-1)))+(-(2*(x-1)*x)/((x-1)*x*(x-1)))=0
We calculate terms in parentheses: +(x^2*()/((x-1)*x*(x-1))), so:
x^2*()/((x-1)*x*(x-1))
We multiply all the terms by the denominator
x^2*()
Back to the equation:
+(x^2*())
We calculate terms in parentheses: +(3*(x-1)*(x-1)))/((x-1)*x*(x-1)))+(-(2*(x-1)*x)/((x-1)*x*(x-1))), so:
3*(x-1)*(x-1)))/((x-1)*x*(x-1)))+(-(2*(x-1)*x)/((x-1)*x*(x-1))
We add all the numbers together, and all the variables
3*(x-1)*(x-1)))/((x-1)*x*(x-1)))+(-(2*(x-1)*x)/((x-1)*x*(x
We multiply all the terms by the denominator
3*(x-1)*(x-1)))-1*x*x*((x-1))+(-(2*x*((x-1)*x)-1*x*x*((x
Wy multiply elements
-1x^3*x+3*(x-1)*(x-1)))-1*x*x*((x-1))+(-(2*x*((x-1)*x)
We do not support expression: x^3
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