`intcos^6xsin^3xdx`

intcos^2xsin^3xdx

intcos^7axsinaxdx

intcos^8xsinxdx

intcos2xlogsinxdx

intsinxcos2xsin3xdx

Integrate the integrals: intsinxcos2xsin3xdx

IfI_(m , n)=intcos^m xsinn xdx , then 7I_(4,3)-4I_(3,2)" is equal to" (a) constant (b) -cos^2x+C (c) -cos^4xcos3x+C (d) cos7x-cos4x+C

intcosxtan^3xdx

intsin^3xcos^3xdx

Integrate: intsinxcos2xsin3x\ dx