1/(c-2)+1/(c-2)-(12/(c^2-4c+4))

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Solution for 1/(c-2)+1/(c-2)-(12/(c^2-4c+4)) equation: 


D( c )

c-2 = 0

c^2-(4*c)+4 = 0

c-2 = 0

c-2 = 0

c-2 = 0 // + 2

c = 2

c^2-(4*c)+4 = 0

c^2-(4*c)+4 = 0

c^2-4*c+4 = 0

c^2-4*c+4 = 0

DELTA = (-4)^2-(1*4*4)

DELTA = 0

c = 4/(1*2)

c = 2 or c = 2

c in (-oo:2) U (2:+oo)

1/(c-2)+1/(c-2)-(12/(c^2-(4*c)+4)) = 0

1/(c-2)+1/(c-2)-12*(c^2-4*c+4)^-1 = 0

1/(c-2)+1/(c-2)-12/(c^2-4*c+4) = 0

c^2-4*c+4 = 0

c^2-4*c+4 = 0

c^2-4*c+4 = 0

DELTA = (-4)^2-(1*4*4)

DELTA = 0

c = 4/(1*2)

c = 2 or c = 2

(c-2)^2 = 0

1/(c-2)+1/(c-2)-12/((c-2)^2) = 0

(1*(c-2))/((c-2)^2)+(1*(c-2))/((c-2)^2)-12/((c-2)^2) = 0

1*(c-2)+1*(c-2)-12 = 0

2*c-12-4 = 0

2*c-16 = 0

(2*c-16)/((c-2)^2) = 0

(2*c-16)/((c-2)^2) = 0 // * (c-2)^2

2*c-16 = 0

2*c-16 = 0 // + 16

2*c = 16 // : 2

c = 16/2

c = 8

c = 8

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