Question

If an anti-derivate of $f\,\,\left( x \right)$ is e^x and that of ${\rm{g}}\,\,\left( x \right)$ is cos⁡x, then $\smallint \,\,f\left( x \right)\,\,\cos \,\,x\,\,dx\,\, + \,\,\smallint \,\,{\rm{g}}\,\,\left( x \right)\,\,{e^x}\,dx$ is equal to

Accepted Answer

${e^x}\,\,\cos \,\,x\,\, + \,\,c$

Answer

$f\,\,\left( x \right){\rm{g}}\,\,\left( x \right)\,\, + \,\,c$

Answer

$f\,\,\left( x \right)\,\, + \,\,{\rm{g}}\,\,\left( x \right)\,\, + \,\,c$

Answer

$f\,\,\left( x \right)\,\, - \,\,{\rm{g}}\,\,\left( x \right)\,\, + \,\,c$

JEE MATHEMATICS MCQ: INDEFINITE INTEGRATION

More Questions from INDEFINITE INTEGRATION