MCQ
$\int {\frac{{3{x^{13}}\, + \,\,2{x^{11}}}}{{{{(2{x^4}\, + \,3{x^2}\, + \,1)}^4}}}dx} $ મેળવો.
- A$\frac{{{x^4}}}{{6{{(2{x^4}\, + \,3{x^2}\, + \,1)}^3}}}\,\, + \,\,C$
- B$\frac{{{x^{12}}}}{{6{{(2{x^4}\, + \,3{x^2}\, + \,1)}^3}}}\,\, + \,\,C$
- C$\frac{{{x^4}}}{{{{(2{x^4}\, + \,3{x^2}\, + \,1)}^3}}}\,\, + \,\,C$
- D$\frac{{{x^{12}}}}{{{{(2{x^4}\, + \,3{x^2}\, + \,1)}^3}}}\,\, + \,\,C$