x*10+(30*x)/10-(x-1)*x+2)=(1+1/x)

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Solution for x*10+(30*x)/10-(x-1)*x+2)=(1+1/x) equation: 



x*10+(30x)/10-(x-1)*x+2)=(1+1/x)

We move all terms to the left:

x*10+(30x)/10-(x-1)*x+2)-((1+1/x))=0



Domain of the equation: x))!=0

x!=0/1

x!=0

x∈R



We add all the numbers together, and all the variables

x*10+30x/10-(x-1)*x+2)-((1/x+1))=0

We multiply parentheses

-x^2+x*10+30x/10+1x+2)-((1/x+1))=0

Wy multiply elements

-x^2+10x+30x/10+1x+2)-((1/x+1))=0

We calculate fractions


-x^2+30x^2/10x+10x+1x+()/10x=0

We add all the numbers together, and all the variables

-1x^2+30x^2/10x+11x+()/10x=0

We multiply all the terms by the denominator


30x^2-1x^2*10x+11x*10x+()=0

We add all the numbers together, and all the variables

30x^2-1x^2*10x+11x*10x=0

Wy multiply elements

30x^2-10x^3+110x^2=0

We do not support expression: x^3

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