2-(2/(a+1))=a/(a-2)

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


D( a )

a-2 = 0

a+1 = 0

a-2 = 0

a-2 = 0

a-2 = 0 // + 2

a = 2

a+1 = 0

a+1 = 0

a+1 = 0 // - 1

a = -1

a in (-oo:-1) U (-1:2) U (2:+oo)

2-(2/(a+1)) = a/(a-2) // - a/(a-2)

2-(2/(a+1))-(a/(a-2)) = 0

2-2*(a+1)^-1-(a/(a-2)) = 0

(-1*a)/(a-2)-2/(a+1)+2 = 0

(-2*(a-2))/((a+1)*(a-2))+(-1*a*(a+1))/((a+1)*(a-2))+(2*(a+1)*(a-2))/((a+1)*(a-2)) = 0

2*(a+1)*(a-2)-2*(a-2)-1*a*(a+1) = 0

2*a^2-a^2-3*a-2*a-4+4 = 0

a^2-5*a = 0

a^2-5*a = 0

a*(a-5) = 0

a-5 = 0 // + 5

a = 5

a*(a-5) = 0

(a*(a-5))/((a+1)*(a-2)) = 0

(a*(a-5))/((a+1)*(a-2)) = 0 // * (a+1)*(a-2)

a*(a-5) = 0

( a-5 )

a-5 = 0 // + 5

a = 5

( a )

a = 0

a in { 5, 0 }

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