What is the answer to r=64^{9^{-4^{-1}}} ?

The answer to r=64^{9^{-4^{-1}}} is r=64^{1/(sqrt(3))}

Solve for r: r=64^{9^{-4^{-1}}}

The solution is r=64^{1/(sqrt(3))}

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r = 6 4^{9^{- 4^{- 1}}}

r = 6 4^{\frac{1}{3}}

Decimal Notation

r = 11.03566 \dots

Solution steps

r = 6 4^{9^{- 4^{- 1}}}

9^{- 4^{- 1}} = \frac{1}{3}

r = 6 4^{\frac{1}{3}}

x, - x y = 270 x - 3 y

(a - 7) x = a^{2} - 14 a + 49

p, p 1^{2} - 15 r^{1} + 50 = 0

\frac{91}{4} = \frac{y - 11}{3}

t (n) = 4 t (\frac{n}{2}) + n^{3}

What is the answer to r=64^{9^{-4^{-1}}} ?
The answer to r=64^{9^{-4^{-1}}} is r=64^{1/(sqrt(3))}
Solve for r: r=64^{9^{-4^{-1}}}
The solution is r=64^{1/(sqrt(3))}