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Simplify. Express your answer using positive exponents.

(6b^(-3))/(3b^(0))
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Division rule for exponents
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Simplify. Express your answer using positive exponents. $\newline$ $\frac{6 b^{-3}}{3 b^{0}}$ $\newline$ Submit $\newline$ Work it out $\newline$ Not feeling ready yet? These can $\newline$ Division rule for exponents $\newline$ Lesson: $\newline$ Company Blog Help center User guides Tell us what you think Testimonials

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Find the magnitude of a vector

Full solution

Q. Simplify. Express your answer using positive exponents.

\newline

\frac{6 b^{-3}}{3 b^{0}}

\newline

Submit

\newline

Work it out

\newline

Not feeling ready yet? These can

\newline

Division rule for exponents

\newline

Lesson:

\newline

Company Blog Help center User guides Tell us what you think Testimonials

Simplify expression: First, let's simplify the expression $(\frac{6b^{-3}}{3b^{0}})$ .
Use exponent rule: Since anything raised to the power of $0$ is $1$ , $b^{0} = 1$ .
Simplify further: Now we have $(\frac{6b^{-3}}{3})$ .
Reduce fraction: We can simplify $\frac{6}{3}$ to $2$ .
Final expression: So the expression becomes $2b^{-3}$ .
Convert to positive exponent: To express $b^{-3}$ with a positive exponent, we take the reciprocal of $b$ cubed.
Convert to positive exponent: To express $b^{-3}$ with a positive exponent, we take the reciprocal of $b$ cubed.The final simplified expression is $\frac{2}{b^3}$ .

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