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Take L.C.M in the L.H.S we have
[x²+(x+1)²]/[x(x+1)] = 13/6,
[x²+x²+1+2x]/(x²+x) = 13/6,
(x²+2x+1)/(x²+x) = 13/6,
6x²+12x+6=13x²+13x,
then
0=13x²-6x²+13x-12x-6,
0=7x²+x-6,
then
7x²+x-6=0,
7x²+(7-6)x-6=0,
7x²+7x-6x-6=0,
7x(x+1)-6(x+1)=0,
(x+1)(7x-6)=0,
if
x+1=0,
then
x=-1,
if
7x-6=0,
then
x=6/7
[x²+(x+1)²]/[x(x+1)] = 13/6,
[x²+x²+1+2x]/(x²+x) = 13/6,
(x²+2x+1)/(x²+x) = 13/6,
6x²+12x+6=13x²+13x,
then
0=13x²-6x²+13x-12x-6,
0=7x²+x-6,
then
7x²+x-6=0,
7x²+(7-6)x-6=0,
7x²+7x-6x-6=0,
7x(x+1)-6(x+1)=0,
(x+1)(7x-6)=0,
if
x+1=0,
then
x=-1,
if
7x-6=0,
then
x=6/7
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