Find the product. Simplify your answer. (-6s^2)(-4s^2) ______

Identify and Multiply: Identify the expression and apply the multiplication property. We need to multiply -6s^2 by -4s^2. (-6s^2)(-4s^2) = (-6)(-4)(s^2)(s^2)Simplify Constants and Variables: Simplify the constants and the variables separately. First, multiply the constants -6 and -4. (-6)(-4) = 24 Then, multiply the variables s^2 and s^2. (s^2)(s^2) = s^(2+2) = s^4Combine Results: Combine the results from the previous step to get the final product. 24s^4 is the simplified form of (-6s^2)(-4s^2).

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Find the product. Simplify your answer. $\newline$ $(-6s^2)(-4s^2)$

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Q. Find the product. Simplify your answer.

\newline

(-6s^2)(-4s^2)

Identify and Multiply: Identify the expression and apply the multiplication property. $\newline$ We need to multiply $-6s^2$ by $-4s^2$ . $\newline$ $(-6s^2)(-4s^2) = (-6)(-4)(s^2)(s^2)$
Simplify Constants and Variables: Simplify the constants and the variables separately. $\newline$ First, multiply the constants $-6$ and $-4$ . $\newline$ $(-6)(-4) = 24$ $\newline$ Then, multiply the variables $s^2$ and $s^2$ . $\newline$ $(s^2)(s^2) = s^{(2+2)} = s^4$
Combine Results: Combine the results from the previous step to get the final product. $24s^4$ is the simplified form of $(-6s^2)(-4s^2)$ .