`int 1/(asin x +bcos x)dx`

int(1)/((asin x+b cos x)^(2))dx

If y=sin ^(-1) ((asin x +bcos x )/( sqrt(a^(2) +b^(2)))) ,then (dy)/(dx)=

int _ (- int) ^ ((1) / (2)) (x) / ((sin x + cos x) dx)

Evaluate int (dx)/(asin^2x+bcos^2x)

If y= (1)/( cot (atan x + bcos x ) ),then (dy)/(dx)

(i) int (e^(x) .(1-x))/(x^(2))dx (ii) int ((1+sin x)/(1+cos x))e^(x) dx

intsin^2x/(a+bcos^2x)dx

int (x)/(1-x cot x)dx=

Statement I y=asin x+bcos x is general solution of y''+y=0. Statement II y=a sin x+b cos x is a trigonometic function.

int x^(x) (1+ log x) dx