`int(1)/(n+sqrt(n))dn`

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

int(1)/(x sqrt(1+x^(n)))dx

lim_(n to oo)[(sqrt(n+1)+sqrt(n+2)+....+sqrt(2n))/(n sqrt((n)))]

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

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

Evaluate: int(1)/(x sqrt(1+x^(n)))dx

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

sum_(n=9)^(575)((1)/(n sqrt(n+1)+(n+1)sqrt(n)))=

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

sum_(r=1)^(n)sin^(-1)((sqrt(r)-sqrt(r-1))/(sqrt(r(r+1)))) is equal to tan^(-1)(sqrt(n))-(pi)/(4)tan^(-1)(sqrt(n+1))-(pi)/(4)tan^(-1)(sqrt(n))(d)tan^(-1)(sqrt(n)+1)