Write in exponential notation: (2^(4))/(2^(7))

Apply Quotient Rule: Apply the quotient rule for exponents, which states that when dividing like bases with exponents, you subtract the exponents: a^m / a^n = a^(m-n). Calculate 2^(4) / 2^(7) by subtracting the exponents. 2^(4-7) = 2^(-3)Calculate Exponents: Write the final answer in exponential notation. The result is 2^(-3).

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Write in exponential notation:

(2^(4))/(2^(7))

Write in exponential notation: $\newline$ $\frac{2^{4}}{2^{7}}$

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Precalculus

Operations with rational exponents

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Q. Write in exponential notation:

\newline

\frac{2^{4}}{2^{7}}

Apply Quotient Rule: Apply the quotient rule for exponents, which states that when dividing like bases with exponents, you subtract the exponents: $a^m / a^n = a^{(m-n)}$ . $\newline$ Calculate $2^{4} / 2^{7}$ by subtracting the exponents. $\newline$ $2^{(4-7)} = 2^{-3}$
Calculate Exponents: Write the final answer in exponential notation. $\newline$ The result is $2^{-3}$ .