(x2+x)/(3x+6)-(2/(x+2))=0

Solution for (x2+x)/(3x+6)-(2/(x+2))=0 equation:

(x2+x)/(3x+6)-(2/(x+2))=0


Domain of the equation: (3x+6)!=0

We move all terms containing x to the left, all other terms to the right

3x!=-6

x!=-6/3

x!=-2

x∈R



Domain of the equation: (x+2))!=0

x∈R


We add all the numbers together, and all the variables

(+x^2+x)/(3x+6)-(2/(x+2))=0

We calculate fractions


((+x^2+x)*(x+2)))/((3x+6)*(x+2)))+(-(2*(3x+6))/((3x+6)*(x+2)))=0


We calculate terms in parentheses: +((+x^2+x)*(x+2)))/((3x+6)*(x+2)))+(-(2*(3x+6))/((3x+6)*(x+2))), so:

(+x^2+x)*(x+2)))/((3x+6)*(x+2)))+(-(2*(3x+6))/((3x+6)*(x+2))

We add all the numbers together, and all the variables

(+x^2+x)*(x+2)))/((3x+6)*(x+2)))+(-(2*(3x+6))/((3x+6)*(x

We multiply all the terms by the denominator


(+x^2+x)*(x+2)))+6*x*((3x+2))+(-(2*3x*((3x+6))+6*x*((3x

Wy multiply elements

(+x^2+x)*(x+2)))+6*x*((3x+6x^2*(+2))+(-(2*3x*((3x+6))


We calculate terms in parentheses: -(2*3x*((3x+6)), so:

2*3x*((3x+6)

Wy multiply elements

6x^2*(

Back to the equation:

-(6x^2*()


We add all the numbers together, and all the variables

(+x^2+x)*(x+2)))+6*x*((3x+6x^2*2)+(-(6x^2*()

Wy multiply elements

(+x^2+x)*(x+2)))+6*x*((3x+12x^3-(6x^2*()


We calculate terms in parentheses: -(6x^2*(), so:

6x^2*(


We do not support expression: x^3