What is (\sqrt[3]{4})/(\sqrt[3]{5)} ?

The solution to (\sqrt[3]{4})/(\sqrt[3]{5)} is cube root of 4/5

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simplify (\sqrt[3]{4})/(\sqrt[3]{5)}

simplify

Decimal Notation

0.92831 \dots

Solution steps

Apply radical rule:

(2 x^{3}) (3 x) (4 x^{5})

(sec^{2} (x) + csc^{2} (x)) (sec^{2} (x))^{- 1}

tan^{2} (x) o s^{2} x s c^{2} x tan (x)

e^{x} e^{x}

e^{- t} cosh (t)

What is (\sqrt[3]{4})/(\sqrt[3]{5)} ?
The solution to (\sqrt[3]{4})/(\sqrt[3]{5)} is cube root of 4/5