(1/z-2)-(1/z+2)=4/(z^2)-4

Simple and best practice solution for (1/z-2)-(1/z+2)=4/(z^2)-4 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 (1/z-2)-(1/z+2)=4/(z^2)-4 equation: 



(1/z-2)-(1/z+2)=4/(z^2)-4

We move all terms to the left:

(1/z-2)-(1/z+2)-(4/(z^2)-4)=0



Domain of the equation: z-2)!=0

z∈R





Domain of the equation: z+2)!=0

z∈R





Domain of the equation: z^2-4)!=0

z∈R



We get rid of parentheses

1/z-1/z-4/z^2-2-2+4=0

We calculate fractions

We do not support ezpression: z^3

See similar equations:

| 32x2+5=55 | | -g+7=1 | | 2–6x=-3x+16–6x | | –2z+3=8z−9z+5 | | 8(5)=5y | | 1/2x-1/3x=-17/4 | | -x-203=57+12x | | 2(5x-28)=3(4x-48) | | 2x+14−5x=11−3x+3 | | (1/z-2)-(1/z+2)=4/z^2-4 | | 4(x+1)=2(3x+10) | | 3r-20+5r-12=40 | | 9g=50 | | 25=x2-2 | | ×=5y-3/5-2y | | 8-3x=-11 | | 25x=100(x-15) | | 9t-6-6t=t | | -4(n+3)=8 | | -4(z+3)–1(-3–5z)=2(z–10) | | 8+3x-(-5x)+11=x=-2 | | 2275=780x | | 40=8k-16 | | 4=|r+2| | | 3(x+1)=2x+27 | | 3x+0.5x+7x+0.9x=17x+0.9x-4x+7x+12+130 | | 412=x+(4x-3)+(5x) | | 2275x=780 | | y+1/10=-3/4 | | 18x+36=270 | | 0=|9z| | | 4(u-1)+7=5(2u-15) |

Equations solver categories