X^2/(3-x)(2-x)=4

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Solution for X^2/(3-x)(2-x)=4 equation: 


D( x )

3-x = 0

3-x = 0

3-x = 0

3-x = 0 // - 3

-x = -3 // * -1

x = 3

x in (-oo:3) U (3:+oo)

((X^2)/(3-x))*(2-x) = 4 // - 4

((X^2)/(3-x))*(2-x)-4 = 0

(X^2*(2-x))/(3-x)-4 = 0

(X^2*(2-x))/(3-x)+(-4*(3-x))/(3-x) = 0

X^2*(2-x)-4*(3-x) = 0

2*X^2-(X^2*x)+4*x-12 = 0

(2*X^2-(X^2*x)+4*x-12)/(3-x) = 0

(2*X^2-(X^2*x)+4*x-12)/(3-x) = 0 // * 3-x

2*X^2-(X^2*x)+4*x-12 = 0

2*X^2+4*x-12 = 0 // - 2*X^2-12

4*x = -(2*X^2-12) // : 4

x = (-(2*X^2-12))/4

x = (12-(2*X^2))/4

x = (12-(2*X^2))/4

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