What is \sqrt[3]{x^2+8}*\sqrt[3]{(x^2+8)^2} ?

The solution to \sqrt[3]{x^2+8}*\sqrt[3]{(x^2+8)^2} is x^2+8

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simplify \sqrt[3]{x^2+8}*\sqrt[3]{(x^2+8)^2}

simplify

x^{2} + 8

Solution steps

Apply radical rule:

assuming

a \geq 0, b \geq 0

Simplify

(x^{2} + 8) (x^{2} + 8)^{2} : (x^{2} + 8)^{3}

Apply radical rule:

assuming

a \geq 0

= x^{2} + 8

e^{x} \cdot 2 e^{2 x} \cdot 9 e^{3 x}

, e^{- 10 t} (6 cos (30 t) + 2 sin (30 t))

\frac{e ^{5}}{e ^{3}}

e^{- s t} (2 t + 1)

(3 e^{- 2 j})^{3} (4 e^{- 3 j})^{- 2}

What is \sqrt[3]{x^2+8}*\sqrt[3]{(x^2+8)^2} ?
The solution to \sqrt[3]{x^2+8}*\sqrt[3]{(x^2+8)^2} is x^2+8