hArrquad int cos^(-1)(sin n)du

Evaluate: (i) int tan^(-1)((sin2x)/(1+cos2x))dx( ii) int cos^(-1)(sin x)dx

int (cos^(n-1))/( sin^(n+1)) dx , n ne 0 is :

int sin^(n)(sin^(-1)x)dx

int(cos^(n-1)x)/(sin^(n+1)x)dx, n ne 0 is

int(cos^(n-1)x)/(sin^(n+1)x)dx,n ne 0 is :

u=sin(m cos^(-1)x),v=cos(m sin^(-1)x), provethat (du)/(dv)=sqrt((1-u^(2))/(1-v^(2)))

Show that If I _(n) =int cos ^(n) x dx, then show that I_(n) =1/n cos ^(n-1) x sin x + (n-1)/(n ) I_(n-2).

int (cos n-sin n)/(cos n+sin n)dn

Show that int sin^(n)xdx=(-sin^(n-1)x*cos x)/(n)+(n-1)/(n)int sin^(n-2)ndx also find int sin^(6)dx

Evaluate: If int cos^(n)xdxdot provethatI_(n)=(1)/(n)(cos^(n-1)x sin x)+((n-1)/(x))I_(n)