If : `int(f(x))/(log(cosx))dx=-log[log(cosx)]+c,` then : `f(x)=`

int(tanx)/(log(cosx))dx=

If int (f(x))/(log cos x) dx = - log(log cos x) + C , then f(x) is equal to a)tan x b) -sin x c) -cos x d) -tan x

If int (f(x))/(log (sin x))dx =log [log sin x]+c , then f(x) =

If int(f(x))/(log(sinx))dx=log[log sinx]+c , then f(x) is equal to

If int(f(x))/(log(sinx))dx=log[log sinx]+c , then f(x) is equal to

int (f'(x))/(f(x)log f(x))dx=

int(f'(x))/(f(x)log{f(x)})dx=

int(f'(x))/(f(x))dx=log f(x)+c

If int(f(x))/(logsinx)dx=log*logsinx, then f(x) is equal to

inte^(x)[tanx-log(cosx)]dx=