" 8."(1)/(x^(n)+a^(n)),(1)/(sqrt(x+a))

(x^(n-1))/(sqrt(1+4x^(n)))

If n in N((1+i)/(sqrt(2)))^(8n)+((1-i)/(sqrt(2)))^(8)n is

n in N,((1+i)/(sqrt(2)))^(8n)+((1-i)/(sqrt(2)))^(8n)=

n in N((1+i)/(sqrt(2)))^(8n)+((1-i)/(sqrt(2)))^(8n)=

The value of the integral int_((1)/(n))^((an-1)/(n))(sqrt(x)dx)/(sqrt(a)-x+sqrt(x)) is -

(b) int(x^(n-1)dx)/(sqrt(a^n+x^n))

Evaluate: inte^x(1+n x^(n-1)-x^(2n))/((1-x^n)sqrt(1-x^(2n)))dx

If I_(n)=int(x^(n)dx)/(sqrt(x^(2)+a)) then prove that I_(n)+(n-1)/(n)al_(n-2)=(1)/(n)x^(n-1)*sqrt(x^(2)+a)

Evaluate: int e^(x)(1+nx^(n-1)-x^(2n))/((1-x^(n))sqrt(1-x^(2n)))dx

int(x^(n-1))/(sqrt(1+4x^(n)))dx