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Name Date Distributive Property of Multiplication Multiple Choice Worksheet 1 1. Which equation below represents the distributive property of multiplication? A. 313 B. 3773 C. 5 (3 + 8) (5 3) + (5
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How to fill out distributive property of multiplication:

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Start by identifying the equation or expression that you need to apply the distributive property to.
02
Look for any multiplication operations within the equation or expression.
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Identify parts of the equation or expression that can be separated into factors.
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Distribute the multiplication operation to all the terms within the parentheses or brackets by multiplying each term outside the parentheses or brackets with each term inside.
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Simplify the equation or expression by combining like terms, if necessary.
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You have successfully filled out the distributive property of multiplication.

Who needs distributive property of multiplication:

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Students studying basic algebra need to learn and understand the distributive property of multiplication as it is a fundamental concept in algebraic manipulation.
02
Individuals dealing with mathematical calculations involving equations or expressions with multiple terms can benefit from applying the distributive property of multiplication for easier computation.
03
Professionals working in fields such as engineering, finance, and science often encounter situations where the distributive property of multiplication can be applied to simplify complex equations or expressions.
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The distributive property of multiplication states that when you multiply a number by a sum, you can distribute the multiplication to each addend separately and then add the results. In algebraic terms, it is expressed as: a(b + c) = ab + ac.
The concept of distributive property of multiplication is a mathematical principle and is not associated with filing requirements. Therefore, no one is required to file it.
To apply the distributive property of multiplication, identify the number to be multiplied and the sum (or expression) to be distributed. Multiply the number by each term in the sum and then add the products together. For example, to fill out 3(4 + 5), you calculate 3 * 4 and 3 * 5, resulting in 12 + 15, which equals 27.
The purpose of the distributive property of multiplication is to simplify calculations and to break down complex problems into easier steps. It also helps in algebraic expressions and solving equations.
There is no specific information required to be reported on the distributive property of multiplication since it is a mathematical rule. However, when demonstrating or teaching the property, one could report the values being multiplied and the results of both the direct multiplication and the distributed addition.
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