`root(4)(root(4)(a))=?`

root(5)(root(4)(3^2))

root(4)(root(3)(3^2))

(a) (root(4)(9)+root(4)(4))^(1/3)*(root(4)(9)-root(4)(4))^(1/3) simplify

If log_(4)3 = x, then log_(root(4)(3))root(4)(64) = ______.

The number of rational terms in the binomial expansion of (root(4)(5)+root(3)(4))^(100) is

root (4) (root(3)(2^2))

The expression (root(3)(root(6)(a^(9))))^(4)(root(6)(root(3)(a^(9))))^(4) is simplified to a^(16)(b)a^(12)(c)a^(8)(d)a^(4)

The expression [root(3)(root(6)(a^(9)))]^(4)[root(6)(root(3)(a^(9)))]^(4) is simplified to a.a ^(16) b.a^(12) c.a^(8) d.a^(4)

int(dx)/(root(3)(x)+root(4)(x))