3/(x+1)+(2/x)=1/x

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Solution for 3/(x+1)+(2/x)=1/x equation:


D( x )

x = 0

x+1 = 0

x = 0

x = 0

x+1 = 0

x+1 = 0

x+1 = 0 // - 1

x = -1

x in (-oo:-1) U (-1:0) U (0:+oo)

3/(x+1)+2/x = 1/x // - 1/x

3/(x+1)+2/x-(1/x) = 0

3/(x+1)+2/x-x^-1 = 0

3/(x+1)+2/x-1/x = 0

(3*x)/(x*(x+1))+(2*(x+1))/(x*(x+1))+(-1*(x+1))/(x*(x+1)) = 0

2*(x+1)-1*(x+1)+3*x = 0

5*x-x-1+2 = 0

4*x+1 = 0

(4*x+1)/(x*(x+1)) = 0

(4*x+1)/(x*(x+1)) = 0 // * x*(x+1)

4*x+1 = 0

4*x+1 = 0 // - 1

4*x = -1 // : 4

x = -1/4

x = -1/4

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