int(1)/((2x+1)^((5)/(6))(3x+5)^((7)/(6)))

int(dx)/((x+1)^((6)/(5))(x-3)^((4)/(5)))=

int(dx)/((x+1)^(6/5)(x-3)^(4/5))=

The value of (pi^(2))/(1n3)int_((7)/(6))^((5)/(6))sec(pi x)dx is

If l=int((2x-3)^(1/2))/((2x-3)^(1/3)+1)dx=3[(1)/(7)(2x-3)^(7/6)-(1)/(5)(2x-3)^(5/6)+(1)/(3)(2x-3)^(1/2)-(2x-3)^(1/6)+g(x)]+c then g(x) is equal to

Show that int_(1)^(7thsqrt(2))(1)/(x(2x^(7) + 1))dx=(1)/(7) log((6)/(5))

(4x+1)/(3)+(2x-1)/(2)=6+(3x-7)/(5)

(x-1)/(3)+(2x+5)/(6)=(3x-6)/(9)-(2x-5)/(2)

int((x-x^(5))^((1)/(5)))/(x^(6))dx

int(1)/(6+5x-6x^(2))dx

int(x^(5))/(x^(6)+1)dx