`int(n)/(sqrt(n-3))dn`

int(1)/(sqrt(sin^(3)x sin(x+alpha)))dx,alpha!=n pi,n in Z

I=int(n^2dn)/(sqrt(a^(3)-n^(3)))

int(dx)/(x sqrt(a^(n)+x^(n)))

int(dx)/(x sqrt(a^(n)+x^(n)))

int((a+sqrt(x))^(n))/(sqrt(x))dx,n!=-1

"int((a+sqrt(x))^(n))/(sqrt(x))dx,n!=-1

Evaluate : lim_(n to oo)[(sqrt(n))/((3+4sqrt(n))^(2))+(sqrt(n))/(sqrt(2)(3sqrt(2)+4sqrt(n))^(2))+(sqrt(n))/(sqrt(3)(3sqrt(3)+4sqrt(n))^(2))+.......+(1)/(49n)]

int(1)/(sqrt(8+3x-n^(2)))dx

int(dx)/(x sqrt(x^(2n)-a^(2n)))