How do you find the cube roots $\sqrt[3]{8000}$ $root3(8000)$ ?

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Answer 1 · 2018-03-02T10:04:40

$\sqrt[3]{8000} = \sqrt[3]{(20 \cdot 20 \cdot 20)} = 20$ $root3(8000)=root3((20⋅20⋅20)) = 20$

Find the cube roots
$\sqrt[3]{8000}$ $root3(8000$

Once you recognize that $\sqrt[3]{8}$ $root3(8$ is $2$ $2$ , then you will see how to factor $8000$ $8000$ into three perfect cubes.

$\sqrt[3]{8000} = \sqrt[3]{20 \cdot 20 \cdot 20}$ $root3(8000) = root3(20*20*20)$

$\sqrt[3]{8000} = 20$ $root3(8000) = 20$

How do you find the cube roots 3√8000root3(8000)?