243^((2)/(5))

Simplify :((25)^((3)/(2))x(243)^((3)/(5)))/((16)^((5)/(4))x(8)^((4)/(3)))

Fnd the value: ((243)^((n)/(5))3^(2n+1))/(9^(n)*3^(n-1))

If ((243)^((n)/(5))3^(2n+1))/(9^(n)3^(n-1))=x, then the value of x is

((16)^((1)/(4)))/((27)^((1)/(3)))+((625)^((1)/(4)))/((81)^((1)/(4)))-(1)/((243)^((1)/(5)))=2

Simplify: (0.001)^((1)/(3))( ii) ((25)^((3)/(2))x(243)^((3)/(5)))/((16)^((5)/(4))x(8)^((4)/(3)))

Simplify : (243)^((1)/(5))

Simplify: (4)/((216)^(-(2)/(3)))+(1)/((256)^(-(3)/(4)))+(2)/((243)^(-(1)/(5)))

Value of ((1024)/(243))^((3)/(5)) is _____

Simplify each of the following : (i)((16)^(5/(4))xx(8)^(4/(3)))/((25)^(3/(2))xx(243)^(3/(5)))" "(ii)(2^(n)+2^(n-1))/(2^(n+1)-2^(n))