Which property of multiplication is shown? (s + t) · u = s · u + t · u Choices: (A)zero (B)associative (C)identity (D)distributive

Analyze the equation: Step 1: Analyze the equation (s + t) · u = s · u + t · u. This equation shows that multiplying a sum by a number results in the sum of each addend multiplied by the number. Match to property: Step 2: Match the equation to the correct property. The equation (s + t) · u = s · u + t · u is an example of the distributive property of multiplication over addition. This property states that a(b + c) = ab + ac.

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Which property of multiplication is shown? $\newline$ $(s + t) \cdot u = s \cdot u + t \cdot u$ $\newline$ Choices: $\newline$ (A)zero $\newline$ (B)associative $\newline$ (C)identity $\newline$ (D)distributive

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Math Problems

Algebra 1

Properties of addition and multiplication

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Q. Which property of multiplication is shown?

\newline

(s + t) \cdot u = s \cdot u + t \cdot u

\newline

Choices:

\newline

(A)zero

\newline

(B)associative

\newline

(C)identity

\newline

(D)distributive

Analyze the equation: Step $1$ : Analyze the equation $(s + t) \cdot u = s \cdot u + t \cdot u$ . This equation shows that multiplying a sum by a number results in the sum of each addend multiplied by the number.
Match to property: Step $2$ : Match the equation to the correct property. $\newline$ The equation $(s + t) \cdot u = s \cdot u + t \cdot u$ is an example of the distributive property of multiplication over addition. This property states that $a(b + c) = ab + ac$ .