-16.{(root(5)(x^(-3/5)))^(-5/3)}^(5)

Simplified form of [(root(5)(x^(-3/5)))^(-5/3)]^(5) is a.(1)/(x) b.x c.x^(-5)d.x^(5)

(root(5)8)^(5/2)xx(16)^(-3/8)

(sqrt(x^(3))xx3sqrt(x^(5)))/(root(5)(x^(3)))xxroot(30)(x^(77))=

(root5(8))^(5/2)xx(16)^(-3/2)=

The value of (root(3)(3.5) + root(3)(2.5)) { (root(3)(3.5) )^2 - root(3) (8.75) + ( root(3)(2.5))^2} is

Show that x^(5)-5x^(3)+5x^(2)-1=0 has three equal roots and find this root.On and the repeated roots of x^(5)-3x^(4)-5x^(3)+27x^(2)-32x+12=0