Find the product. Simplify your answer. (8q)(3q^3) ______

Identify expression: Identify the expression to be simplified. We need to multiply (8q) by (3q^3).Use distributive property: Use the distributive property to multiply the two terms. (8q)(3q^3) = 8q * 3q^3Multiply coefficients and exponents: Multiply the coefficients (numbers) and add the exponents for the q terms. 8 * 3 = 24 and q * q^3 = q^(1+3) = q^4Combine results: Combine the results to get the final product. 24q^4 is the simplified form of (8q)(3q^3).

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Find the product. Simplify your answer. $\newline$ $(8q)(3q^3)$

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Q. Find the product. Simplify your answer.

\newline

(8q)(3q^3)

Identify expression: Identify the expression to be simplified. $\newline$ We need to multiply $(8q)$ by $(3q^3)$ .
Use distributive property: Use the distributive property to multiply the two terms. $\newline$ $(8q)(3q^3) = 8q \times 3q^3$
Multiply coefficients and exponents: Multiply the coefficients (numbers) and add the exponents for the q terms. $8 \times 3 = 24$ and $q \times q^3 = q^{(1+3)} = q^4$
Combine results: Combine the results to get the final product. $24q^4$ is the simplified form of $(8q)(3q^3)$ .