`int cotx cosec^2x dx `

int cotx cosec^(2)xdx

int e^(cotx) cosec^2 xdx

Evaluate: int e^(-cotx) cosec^2xdx

Evaluate: inte^x(cotx-cosec^2x)dx

Evaluate the following integrals: int e^x(cotx-cosec^2x)dx

Integrate: int x "cosec"^(2) x dx .

int " cosec"^(4) 2x dx

int " cosec"^(4) 2x dx

int x cosec x Cotx dx =

We can derive different reduction formulas by using integration by parts. If int cosec^(n)x dx=(-cosec^(n-2)x cotx)/(n-1)+A int cosec^(n-2)x dx , then A is equal to-