Mht CetIndefinite IntegrationMHT CET 2023 13th May Morning ShiftMCQ+2 / -02023\(\int \frac{\log \left(x^2+a^2\right)}{x^2} d x=\)A\(\frac{-\log \left(x^2+\mathrm{a}^2\right)}{x}+\frac{1}{\mathrm{a}} \tan ^{-1} \frac{x}{\mathrm{a}}+\mathrm{c}\), where \(\mathrm{c}\) is a constant of integration.B\(\frac{-\log \left(x^2+\mathrm{a}^2\right)}{x}+\frac{2}{\mathrm{a}} \tan ^{-1} \frac{x}{\mathrm{a}}+\mathrm{c}\), where \(\mathrm{c}\) is a constant of integration.C\(\frac{\log \left(x^2+\mathrm{a}^2\right)}{x^2}-\frac{1}{\mathrm{a}} \tan ^{-1} \frac{x}{\mathrm{a}}+\mathrm{c}\), where \(\mathrm{c}\) is a constant of integration.D\(\frac{\log \left(x^2+\mathrm{a}^2\right)}{x^2}-\frac{2}{\mathrm{a}} \tan ^{-1} \frac{x}{\mathrm{a}}+\mathrm{c}\), where \(\mathrm{c}\) is a constant of integration.Check AnswerClear SelectionReveal AnswerShow Explanation
