(X+3)/x+2=(x+5)/x

Simple and best practice solution for (X+3)/x+2=(x+5)/x equation. Check how easy it is, and learn it for the future. Our solution is simple, and easy to understand, so don`t hesitate to use it as a solution of your homework.

If it's not what You are looking for type in the equation solver your own equation and let us solve it.

Solution for (X+3)/x+2=(x+5)/x equation: 



(X+3)/X+2=(X+5)/X

We move all terms to the left:

(X+3)/X+2-((X+5)/X)=0



Domain of the equation: X!=0

X∈R





Domain of the equation: X)!=0

X!=0/1

X!=0

X∈R



We calculate fractions


(X+3)*X)/X^2+(-((X+5)*X)/X^2+2=0

We calculate fractions


((X+3)*X)*X^2)/(X^2+(*X^2)+(-((X+5)*X)*X^2)/(X^2+(*X^2)+2=0

We get rid of parentheses

((X+3)*X)*X^2)/(X^2+*X^2+(-((X+5)*X)*X^2)/(X^2+(*X^2)+2=0

We calculate fractions


*X^2+(X^2+((X+3)*X)*X^2)*(X^2+2)/((X^2*(X^2+(*X^2)+2)+((-((X+5)*X)*X^2)*X^2/((X^2*(X^2+(*X^2)+2)=0



We calculate terms in parentheses: +(X^2+((X+3)*X)*X^2)*(X^2+2)/((X^2*(X^2+(*X^2)+2)+((-((X+5)*X)*X^2)*X^2/((X^2*(X^2+(*X^2)+2), so:

X^2+((X+3)*X)*X^2)*(X^2+2)/((X^2*(X^2+(*X^2)+2)+((-((X+5)*X)*X^2)*X^2/((X^2*(X^2+(*X^2)+2

We can not solve this equation

See similar equations:

| 20-(x+8)=6x-2) | | -3x-15=3(x+3) | | 5x+3=7x+-8 | | 15=6(x+4)-3x | | 2x+4x+18=198 | | –8x+7=4x–5 | | 5r^2+9r+2=-7 | | 2/3x-15=x-1 | | M^-6m-1=0 | | 3x/2=276 | | 7x-3=-2x=33 | | 8x+6x=-12+6 | | 3x+3x-10+2x+6=180 | | 5y+8y-11=-11 | | -8x-5=3-7x | | 16n2-49=0 | | 25^2x+1=125^x+1 | | 4y-50+65+75=180 | | 5aa=2= | | 6m+5+4m=25 | | 8+4x+2x=50 | | 5(m+3)=2m+5 | | x+2=x+13 | | -5(x+8)=10 | | -48=-4s | | |2x—15|=7 | | 39=6n-n+8 | | 10x-4=x+2 | | 2x-1/4+x-5/5=2 | | 2n-n=38 | | 2×(x+1)=x×10 | | 2/3+n=10/12 |

Equations solver categories