`int x^(8)dx=`

int (sec^(8)x)/("cosec"x)dx=

int(x^(8))/(x^(6)+1)dx=

int_(1)^(8)(dx)/(x^(2//3)

int_(6)^(8)(sin x^(2)dx)/(sin x^(2)+sin(x-14)^(2))=

If I_(3,8)=int x^(3)(1+x)^(8)dx=((1+x)^n)/mf(x)+C , where f(x) is a cubic polynomial with integer coefficients, then the middle digit of m equal to

The integral int((x^(8)-x^(2))dx)/((x^(12)+3x^(6)+1)tan^(-1)(x^(3)+(1)/(x^(3)))) is equal to:

" (i) "int sqrt(x^(2)-8)dx

Integrate the following : (ii) int(8+x)dx.

int(x^8dx)/((1+x^(9)))

int_(2)^(8)|x-5|dx