Simplify `root(4)root(3)(x^(2))` and express the result in the exponential form of x.

Simplify and express the result in exponential form : 13 ^(4) xx 13 ^(7)

If root(4)(root(3)(x^2)) = x^(k), then k=

Simplify and express the result in exponential form : (-5) ^(8) xx( - 5) ^(6)

Simplify and express the result in exponential form: ( i ) (frac(3)(4))^(7) xx (frac(3)(4))^(5) ( ii ) (frac(-2)(5))^(11) xx (frac(-2)(5))^(4)

Simplify and express the result in exponential form : ((3)/( 8 ) ) ^(3) xx ( ( 3)/(8) ) ^(11)

Simplify and express the result in exponential form : ((-2)/( 11))^(7) xx ((-2)/(11))^(8)

Simplify root(4)(81x^(8) y^(4)z^(16))

The exponential form of root(4)(81) is

Write the following surds in exponential form root3(9)

Write the following surds in exponential form root3(9)