int(dx)/(1-cos x)=-(cosec x+cot x)+c

Show that : int (dx)/(1 - cosx) = - ("cosec"x + cot x) + c

int (dx)/(sqrt(cosec 4x - cot 4x))

int (cot x)/((cosec x - cot x)) dx = ?

int (dx)/(cosec 4x-cot 4x)

Evaluate: ( i int(cos x)/(1-cos x)dx or int(cot x)/(csc x-cot x)dx (ii) int(cos^(2)x-sin^(2)x)/(sqrt(1+cos4x))dx

Find the following integrals. i) int(sin x+cos x) dx ii) int( cosec x(cosec x+cot x) d x iii) int( 1-sin x)/(cos ^(2 )x) d x

If int (cosec^(2)x)/((cosec x + cot x)^(9/2)) dx = (cosec x - cot x)^(7/2)(1/alpha+((cosec x-cotx)^(2))/11)+C where C is constant of integration and alpha in N) then alpha is

int cosecx(cosec x + cot x) dx = ?

Evaluate the follow integrals: int (cosec x dx)/(log (cosec x- cot x))