Question

$\smallint \,\,\frac{{{x^2}\,\, - \,\,1}}{{{x^4}\,\, + \,\,{x^2}\,\, + \,\,1}}\,\,dx$ is equal to

Accepted Answer

$\frac{1}{2}\,\,\log \,\,\frac{{{x^2}\,\, - \,\,x\,\, + \,\,1}}{{{x^2}\,\, + \,\,x\,\, + \,\,1}}\,\, + \,\,c$

Answer

$\log \,\,\left( {{x^4}\,\, + \,\,{x^2}\,\, + \,\,1} \right)\,\, + \,\,c$

Answer

$\log \,\,\frac{{{x^2}\,\, - \,\,x\,\, + \,\,1}}{{{x^2}\,\, + \,\,x\,\, + \,\,1}}\,\, + \,\,c$

Answer

$\frac{1}{2}\,\,\log \,\,\frac{{{x^2}\,\, + \,\,x\,\, + \,\,1}}{{{x^2}\,\, - \,\,x\,\, + \,\,1}}\,\, + \,\,c$

JEE MATHEMATICS MCQ: INDEFINITE INTEGRATION

More Questions from INDEFINITE INTEGRATION