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Bernoulli equation:(1+x^2)y'+2xy=1/(1+x^2)
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any one know the ans?
\[y'+\frac{ 2x }{ 1+x^2 }y=\frac{ 1 }{ \left( 1+x^2 \right) ^2}\] i.f=\[e ^{\int\limits \frac{ 2x }{ 1+x^2 }dx}=e ^{\ln \left( 1+x^2 \right)}=1+x^2\]
c.s. is \[y \left( 1+x^2 \right)=\int\limits \frac{ 1 }{ \left( 1+x^2 \right)^2 }\left( 1+x^2 \right)dx+c\] you know how to complete it.
\[y \left( 1+x^2 \right)=\int\limits \frac{ 1 }{ 1+x^2 }dx+c\] \[\int\limits \frac{ 1 }{ 1+x^2 }dx=\tan^{-1} x\]
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