Simplify. Rewrite the expression in the form b^(n). (b^(-2))/(b^(4))=◻

Use Exponent Property: We are given the expression (b^(-2))/(b^(4)). To simplify this expression, we will use the property of exponents that states when dividing like bases, we subtract the exponents. Calculation: b^(-2) / b^(4) = b^(-2 - 4)Perform Exponent Subtraction: Now we perform the subtraction of the exponents. Calculation: b^(-2 - 4) = b^(-6)Simplify to b^(-6): We have simplified the expression to the form b^(n), where n is -6. Final Answer: b^(-6)

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Simplify.
Rewrite the expression in the form
b^(n).

(b^(-2))/(b^(4))=◻

Simplify. $\newline$ Rewrite the expression in the form $b^{n}$ . $\newline$ $\frac{b^{-2}}{b^{4}}=\square$

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Calculus

Find indefinite integrals using the substitution

Full solution

Q. Simplify.

\newline

Rewrite the expression in the form

b^{n}

\newline

\frac{b^{-2}}{b^{4}}=\square

Use Exponent Property: We are given the expression $(b^{-2})/(b^{4})$ . To simplify this expression, we will use the property of exponents that states when dividing like bases, we subtract the exponents. $\newline$ Calculation: $b^{-2} / b^{4} = b^{-2 - 4}$
Perform Exponent Subtraction: Now we perform the subtraction of the exponents. $\newline$ Calculation: $b^{(-2 - 4)} = b^{-6}$
Simplify to $b^{-6}$ : We have simplified the expression to the form $b^{n}$ , where $n$ is $-6$ . Final Answer: $b^{-6}$