`root(4)(root(3)(2^2))`

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

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)

root4(root3(2^(2))) equal to

Evaluate (root(3)3^root(3)3)^root(3)(3^2)

Evaluate: int root(3)(x)root(3)(1+root(3)(x^(4)))dx

int\ (root(3)x)(root(5)(1+root(3)(x^4)))dx

Find the value of log_(1//3)root(4)(729*root(3)(9^(-1)*27^(-4//3))) .

The expression \(root(3)root(6){a^{9}))^4 \(root(6)root(3){a^{9}))^4 is simplified to

Simplify each of the following: (i) root(5)(16)xxroot(5)(2) (ii) root(4)(243)/root(4)(3)

int(root(3)(1+root(4)(x)))/(sqrtx)\ dx is equal to :