2c^2-c-10/c^2+7c+10=c^2-4c+5/c^2+2c-9

Solution for 2c^2-c-10/c^2+7c+10=c^2-4c+5/c^2+2c-9 equation:

2c^2-c-10/c^2+7c+10=c^2-4c+5/c^2+2c-9

We move all terms to the left:

2c^2-c-10/c^2+7c+10-(c^2-4c+5/c^2+2c-9)=0


Domain of the equation: c^2!=0

c^2!=0/

c^2!=√0

c!=0

c∈R



Domain of the equation: c^2+2c-9)!=0

c∈R


We add all the numbers together, and all the variables

2c^2+6c-10/c^2-(c^2-4c+5/c^2+2c-9)+10=0

We get rid of parentheses

2c^2-c^2+6c-10/c^2+4c-5/c^2-2c+9+10=0

We multiply all the terms by the denominator


2c^2*c^2-c^2*c^2+6c*c^2+4c*c^2-2c*c^2+9*c^2+10*c^2-10-5=0

We add all the numbers together, and all the variables

19c^2+2c^2*c^2-c^2*c^2+6c*c^2+4c*c^2-2c*c^2-15=0

Wy multiply elements

19c^2+2c^4-1c^4+6c^3+4c^3-2c^3-15=0

We do not support ecpression: c^4