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Solve for
b. Express your answer in simplest radical form if necessary.

b=root(3)(-6)*root(3)(-6)*root(3)(-6)
Answer:
b=

Solve for $b$ . Express your answer in simplest radical form if necessary. $\newline$ $b=\sqrt[3]{-6} \cdot \sqrt[3]{-6} \cdot \sqrt[3]{-6}$ $\newline$ Answer: $b=$

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Multiplication with rational exponents

Full solution

Q. Solve for

b

. Express your answer in simplest radical form if necessary.

\newline

b=\sqrt[3]{-6} \cdot \sqrt[3]{-6} \cdot \sqrt[3]{-6}

\newline

Answer:

b=

Multiply by third cube root: Now, we need to multiply the result by the third cube root. $(\sqrt[3]{-6})^2 \times \sqrt[3]{-6} = (\sqrt[3]{-6})^3$
Simplify expression: Simplify the expression by calculating the cube of $-6$ . $\newline$ $(\sqrt[3]{-6})^3 = -6$
Final answer: So, the final answer for $b$ is $-6$ . $b = -6$

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