`inte^(msin^-1x)dx`

int(xe^(msin^-1x))/sqrt(1-x^2)dx

Differentiate the following w.r.t.x. sin(msin^(-1)x),|x|lt1

Evaluate : (i) inte^(x)((1)/(x)-(1)/(x^(2)))dx (ii) inte^(x)((1)/(x^(2))-(2)/(x^(3)))dx (iii) inte^(x){sin^(-1)x+(1)/(sqrt(1-x^(2)))}dx (iv) inte^(x)(tanx+logsecx)dx

int (sin^-1x)/x^2 dx

int x^(-1)dx

If y=sin (msin ^(-1) x),then (1-x^(2))(d^(2)y)/(dx^(2))-x( dy)/(dx)=

(i) int x sin^-1 x dx (ii) int x cos^-1 x dx (iii) int x tan^-1 x dx (iv) int x cot^-1 x dx

(i) int sin^-1 x dx (ii) int cos^-1 x dx (iii) int cot^-1 x dx

If y=e^(msin^(-1)x)," then "(1+x^(2))y_(2)-xy_(1)=

int (x tan^-1x dx)