root(4)(3/x^(2))=

sqrt(x^(-2)y^(3)) root(4)(root(3)(x^(2)))

Simplify root(4)root(3)(x^(2)) and express the result in the exponential form of x.

If y=4x*root(3)((x^(2)+2)/(3x-7)) , find [(dy)/(dx)]_(x=5)

If root(4)(root(3)(x^2)) = x^(k), then k=

Simplify root(5)(x^(4)root(4)(x^(3)root(3)(x^(2)sqrt(x))))

int((4x-3)dx)/(root(3)(4x^(2)-6x+9))

int dx/(root(4)((x-1)^3(x+2)^5))=?

Assuming that x , y , z are positive real numbers, simplify each of the following: (i)\root(3)(x y^2) \ -:\x^2y (ii)\ root(4)root(3)(x^2)