Find the product. Simplify your answer. -4(-3h^2 + 9) ______

Identify and Distribute: Identify the expression and use the distributive property. Distribute -4 to -3h^2 and 9. -4(-3h^2 + 9) = -4(-3h^2) + -4(9)Simplify -4(-3h^2): Simplify -4(-3h^2). Multiply -4 and -3h^2. -4(-3h^2) = 12h^2Simplify -4(9): Simplify -4(9). Multiply -4 and 9. -4(9) = -36Combine Results: Combine the results from Step 2 and Step 3. We found: -4(-3h^2) = 12h^2 -4(9) = -36 Now, combine these to get the simplified form of -4(-3h^2 + 9). -4(-3h^2 + 9) = 12h^2 - 36

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Find the product. Simplify your answer. $\newline$ $-4(-3h^2 + 9)$

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Q. Find the product. Simplify your answer.

\newline

-4(-3h^2 + 9)

Identify and Distribute: Identify the expression and use the distributive property. $\newline$ Distribute $-4$ to $-3h^2$ and $9$ . $\newline$ $-4(-3h^2 + 9) = -4(-3h^2) + -4(9)$
Simplify $-4(-3h^2)$ : Simplify $-4(-3h^2)$ . $\newline$ Multiply $-4$ and $-3h^2$ . $\newline$ $-4(-3h^2) = 12h^2$
Simplify $-4(9)$ : Simplify $-4(9)$ . Multiply $-4$ and $9$ . $-4(9) = -36$
Combine Results: Combine the results from Step $2$ and Step $3$ . $\newline$ We found: $\newline$ $-4(-3h^2) = 12h^2$ $\newline$ $-4(9) = -36$ $\newline$ Now, combine these to get the simplified form of $-4(-3h^2 + 9)$ . $\newline$ $-4(-3h^2 + 9) = 12h^2 - 36$