Find the product. Simplify your answer. 8(-2d^2 + 8) ______

Distribute and Multiply: Identify the expression and use the distributive property to multiply 8 by each term inside the parentheses. 8(-2d^2 + 8) = 8(-2d^2) + 8(8)Simplify -2d^2: Simplify 8(-2d^2). Multiply 8 and -2d^2. 8(-2d^2) = -16d^2Simplify 8: Simplify 8(8). Multiply 8 and 8. 8(8) = 64Combine Simplified Terms: Combine the simplified terms. 8(-2d^2 + 8) = -16d^2 + 64

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Find the product. Simplify your answer. $\newline$ $8(-2d^2 + 8)$

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Q. Find the product. Simplify your answer.

\newline

8(-2d^2 + 8)

Distribute and Multiply: Identify the expression and use the distributive property to multiply $8$ by each term inside the parentheses. $\newline$ $8(-2d^2 + 8) = 8(-2d^2) + 8(8)$
Simplify $-2d^2$ : Simplify $8(-2d^2)$ . $\newline$ Multiply $8$ and $-2d^2$ . $\newline$ $8(-2d^2) = -16d^2$
Simplify $8$ : Simplify $8(8)$ . $\newline$ Multiply $8$ and $8$ . $\newline$ $8(8) = 64$
Combine Simplified Terms: Combine the simplified terms. $8(-2d^2 + 8) = -16d^2 + 64$