(125)^(-1/3)=?

Prove that: ((64)/(125))^(-2/3)+1/(((256)/(625))^(1/4))+\ ((sqrt(25))/(root(3)64))=(65)/(16)

Evaluate : 5^(-4)xx(125)^((5)/(3))+(25)^(-(1)/(2))

Simplify : ((8)/(27))^(-1//3)xx((25)/(4))^(1//2)xx((4)/(9))^(0)+((125)/(64))^(1//3)

Simplify sqrt(25)/(64)^(1/3)+(256/625)^(-1/4)+1/(64/125)^(2/3)

Factorise : (1)/(8)a^(3) + (1)/(125)b^(3)

The value of (1.25)^(3)-2.25backslash(1.25)^(2)+3.75backslash(0.75)^(2)-(0.75)^(3) is (a) 1 (b) (1)/(2)(c)(1)/(4) (d) (1)/(8)

sqrt(2^x(4^x(0. 125)^(1/ x))^(1/3))=4.(2^(1/3))

sqrt(2^(x)(4^(x)(0.125)^((1)/(x)))^((1)/(3)))=4.(2^((1)/(3)))