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NAME DATE PERIOD Simplifying Algebraic Expressions (pages 469473) The expressions 3(x 4) and 3x 12 are equivalent expressions, because no matter what x is, these expressions have the same value. Simplifying

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How to fill out simplfy an algebraic expression

01

To simplify an algebraic expression, follow these steps:

02

Remove parentheses by applying the distributive property.

03

Combine like terms by adding or subtracting them.

04

Rearrange the terms in descending order of their exponents.

05

If there are any common factors, factor them out.

06

Simplify any remaining fractions or radicals.

07

Check your answer by substituting values for the variables and verifying that the simplified expression is equivalent to the original expression.

Who needs simplfy an algebraic expression?

01

Algebraic expressions are simplified by mathematicians, scientists, engineers, and anyone else working with mathematical equations or formulas.

02

Simplifying algebraic expressions helps in solving equations, simplifying complex formulas, evaluating expressions, and simplifying the representation of mathematical relationships.

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What is simplfy an algebraic expression?

Simplifying an algebraic expression involves combining like terms and reducing the expression to its simplest form.

Who is required to file simplfy an algebraic expression?

Students and professionals in the field of mathematics are typically required to simplify algebraic expressions.

How to fill out simplfy an algebraic expression?

To simplify an algebraic expression, one must combine like terms, perform operations in parentheses first, and follow the order of operations (PEMDAS).

What is the purpose of simplfy an algebraic expression?

The purpose of simplifying an algebraic expression is to make it easier to work with and understand, and to find solutions more efficiently.

What information must be reported on simplfy an algebraic expression?

The simplified form of the algebraic expression must be reported along with any constants or coefficients.

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