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{(125)^(-2)xx(16)^(-3/2)}^(-1/6)...

`{(125)^(-2)xx(16)^(-3/2)}^(-1/6)`

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

{(81)^(-3/4)xx((16)^(1/4))/(6^(-2))xx(1/27)^(-4/3)}^(1/3)=

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

Calculate : 9^(-3)xx((16)^(1/4))/(6^(-2))xx((1)/(27))^(-4/3) .

The value of 2^(1/2)xx10^(-1/2)xx(16)^(1/2) is

Simply (x^(2)y^(2))^(-1/6)div(y^(3))^(1/9)xx(x^(2))^(1/3)

((0.000008)^(-2/3)xx(0.0081)^(3/4)xx10^(-2))/((0.0256)^(-1/2)xx(0.125)^(1/3)xx(0.3)^(2))

Simply (27)^(5/3)div(125)^(-4/3)xx9^(-3/2)

((4.125)^(3)-(0.125)^(3))/((4.125)^(2)+4.125xx0.125+(0.125)^(2))=?

Factorise the following 8p^(3) - (12)/(5) p^(2) + (6)/(25) p- (1)/(125)