Find the cubic root 32.

Question

Note: You will find the option to add a cubic root symbol in the Algebra ( ×
) keyboard.

(1 point)
$$

Answer 1

The cubic root of 32 can be represented using the cubic root symbol as follows:

\[ \sqrt[3]{32} \]

Calculating the cubic root, we find:

\[ \sqrt[3]{32} = 2 \times 2 \times 2 = 2^5 = 2^{5/3} = 2^{1} \sqrt[3]{4} = 2\sqrt[3]{(2^2)} = 2\sqrt[3]{2^2} \approx 3.1748 \]

However, to give you the precise answer:

\(\sqrt[3]{32} = 2\sqrt[3]{4}\), which can also be simplified to approximately 3.174.

If you need the exact form, keep it as \(\sqrt[3]{32}\) and know that it equals \(2\sqrt[3]{4}\) as its simplified form or around 3.174.