Find the product. Simplify your answer. (-4s^4)(9s) ______

Identify and Distribute: Identify the expression and use the distributive property to multiply the monomials. (-4s^4)(9s) = (-4 * 9)(s^4 * s)Calculate Coefficients: Calculate the product of the coefficients -4 and 9. -4 * 9 = -36Apply Exponent Rule: Apply the product rule for exponents to multiply s^4 and s. s^4 * s = s^(4+1) = s^5Combine Results: Combine the results from the previous steps to get the final simplified product. (-4s^4)(9s) = -36s^5

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Find the product. Simplify your answer. $\newline$ $(-4s^4)(9s)$

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Q. Find the product. Simplify your answer.

\newline

(-4s^4)(9s)

Identify and Distribute: Identify the expression and use the distributive property to multiply the monomials. $\newline$ $(-4s^4)(9s) = (-4 \times 9)(s^4 \times s)$
Calculate Coefficients: Calculate the product of the coefficients $-4$ and $9$ . $-4 \times 9 = -36$
Apply Exponent Rule: Apply the product rule for exponents to multiply $s^4$ and $s$ . $\newline$ $s^4 \times s = s^{(4+1)} = s^5$
Combine Results: Combine the results from the previous steps to get the final simplified product. $\newline$ $(-4s^4)(9s) = -36s^5$