Find the product. Simplify your answer. k(2k^2 - 7) ______

Identify Distributive Property: k(2k^2 - 7) Identify the expression after using the distributive property. Distribute k to 2k^2 and -7. k(2k^2 - 7) = k(2k^2) - k(7)Simplify Distributive Property: Simplify k(2k^2). Multiply k and 2k^2. k(2k^2) = 2k^3Simplify Multiplication: Simplify k(7). Multiply k and 7. k(7) = 7kCombine Simplified Expressions: We found: k(2k^2) = 2k^3 k(7) = 7k What is the simplified form of k(2k^2 - 7)? k(2k^2 - 7) = k(2k^2) - k(7) = 2k^3 - 7k

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Find the product. Simplify your answer. $\newline$ $k(2k^2 - 7)$

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Q. Find the product. Simplify your answer.

\newline

k(2k^2 - 7)

Identify Distributive Property: $k(2k^2 - 7)$ $\newline$ Identify the expression after using the distributive property. $\newline$ Distribute $k$ to $2k^2$ and $-7$ . $\newline$ $k(2k^2 - 7) = k(2k^2) - k(7)$
Simplify Distributive Property: Simplify $k(2k^2)$ . $\newline$ Multiply $k$ and $2k^2$ . $\newline$ $k(2k^2) = 2k^3$
Simplify Multiplication: Simplify $k(7)$ . $\newline$ Multiply $k$ and $7$ . $\newline$ $k(7) = 7k$
Combine Simplified Expressions: We found: $\newline$ $k(2k^2) = 2k^3$ $\newline$ $k(7) = 7k$ $\newline$ What is the simplified form of $k(2k^2 - 7)$ ? $\newline$ $k(2k^2 - 7)$ $\newline$ $= k(2k^2) - k(7)$ $\newline$ $= 2k^3 - 7k$