((v+6)/(v+4))+((v-4)/(v-5))+1

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Solution for ((v+6)/(v+4))+((v-4)/(v-5))+1 equation: 


D( v )

v-5 = 0

v+4 = 0

v-5 = 0

v-5 = 0

v-5 = 0 // + 5

v = 5

v+4 = 0

v+4 = 0

v+4 = 0 // - 4

v = -4

v in (-oo:-4) U (-4:5) U (5:+oo)

(v+6)/(v+4)+(v-4)/(v-5)+1 = 0

((v+6)*(v-5))/((v+4)*(v-5))+((v-4)*(v+4))/((v+4)*(v-5))+(1*(v+4)*(v-5))/((v+4)*(v-5)) = 0

(v+6)*(v-5)+(v-4)*(v+4)+1*(v+4)*(v-5) = 0

2*v^2+v^2+v-v-46-20 = 0

3*v^2-66 = 0

(3*v^2-66)/((v+4)*(v-5)) = 0

(3*v^2-66)/((v+4)*(v-5)) = 0 // * (v+4)*(v-5)

3*v^2-66 = 0

3*v^2 = 66 // : 3

v^2 = 22

v^2 = 22 // ^ 1/2

abs(v) = 22^(1/2)

v = 22^(1/2) or v = -22^(1/2)

v in { 22^(1/2), -22^(1/2) }

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