(x)/(x)+(1)/(2x)=(13)/(6)

Find the value of x and y (1)/(2x)+(1)/(3y)=2 (1)/(3x)+(1)/(2y)=(13)/(6)

Solve : (x)/(x-1) + (x+1)/(x)=(13)/(6) .

sqrt((x)/(1-x))+sqrt((1-x)/(x))=(13)/(6)

sqrt((x)/(1-x))+sqrt((1-x)/(x))=(13)/(6)

Simplify: ((3)/(2)x(1)/(6))+((5)/(3)x(7)/(2))-((13)/(8)x(4)/(3))

Solve sqrt((x)/(1-x))+sqrt((1-x)/(x))=(13)/(6)

Solve the equations: sqrt((x)/(1-x))+sqrt((1-x)/(x))=(13)/(6) .

The value of int(dx)/(x^(13)(x^(6)-1)) is

int sqrt(x)(1+x^(1/3))^(4)dx is equal to (A) 2{(1)/(9)x^(2/3)+(4)/(11)x^(11/6)+(6)/(13)x^(13/6) (B) 6{(1)/(9)x^(2/3)-(4)/(11)x^(11/6)+(6)/(13)x^(13/6) (C) 6{(1)/(9)x^(3/2)+(4)/(11)x^(11/6)+(6)/(13)x^(13/6)+(4/15)x^(5/2)+(1/17)x^(17/6) (D) 6{(1)/(9)x^(2/3)+(4)/(11)x^(11/6)+(6)/(13)x^(13/6)