((w-1)/(w+2))=((w+2)/(w+4))-(1)

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Solution for ((w-1)/(w+2))=((w+2)/(w+4))-(1) equation:


D( w )

w+4 = 0

w+2 = 0

w+4 = 0

w+4 = 0

w+4 = 0 // - 4

w = -4

w+2 = 0

w+2 = 0

w+2 = 0 // - 2

w = -2

w in (-oo:-4) U (-4:-2) U (-2:+oo)

(w-1)/(w+2) = (w+2)/(w+4)-1 // - (w+2)/(w+4)-1

(w-1)/(w+2)-((w+2)/(w+4))+1 = 0

(w-1)/(w+2)+(-1*(w+2))/(w+4)+1 = 0

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

(w-1)*(w+4)-1*(w+2)^2+1*(w+2)*(w+4) = 0

w^2-w+6*w-8+8 = 0

w^2+5*w = 0

w^2+5*w = 0

w*(w+5) = 0

w+5 = 0 // - 5

w = -5

w*(w+5) = 0

(w*(w+5))/((w+2)*(w+4)) = 0

(w*(w+5))/((w+2)*(w+4)) = 0 // * (w+2)*(w+4)

w*(w+5) = 0

( w+5 )

w+5 = 0 // - 5

w = -5

( w )

w = 0

w in { -5, 0 }

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