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Name: Algebraic Expressions Factoring Linear Expressions 1 Find the greatest common factor (GCF) of each pair of monomials. (a) 4x, 12x (g) 63p, 84 (b) 18a, 20ab (h) 12cd, 36cd (i) 12, 28c (j) 40x,
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How to fill out factoring linear expressions form

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How to fill out factoring linear expressions:

01
Start by identifying the given linear expression that needs to be factored.
02
Determine if the given expression can be factored using common factors, such as finding the greatest common factor (GCF).
03
If the expression can be factored with common factors, divide each term by the GCF and rewrite the expression using the factored form.
04
If the expression cannot be factored using common factors, look for patterns or special factoring techniques, such as the difference of squares or perfect square trinomials.
05
Apply the appropriate factoring technique to rewrite the expression in factored form.
06
Double-check the factored expression by using the distributive property to expand the factored expression and ensure it simplifies back to the original linear expression.

Who needs factoring linear expressions:

01
Math students studying algebra or higher-level mathematics topics often encounter factoring linear expressions as part of their curriculum.
02
Factoring linear expressions is important in solving equations or simplifying expressions that involve variables.
03
Engineers and scientists may also need to factor linear expressions when working with mathematical models or equations in their respective fields.
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Factoring linear expressions is the process of writing a linear expression as the product of two or more linear factors.
Students studying algebra or mathematics are typically required to learn how to factor linear expressions.
To fill out factoring linear expressions, one must identify common factors and then use techniques such as the distributive property to factor the expression.
The purpose of factoring linear expressions is to simplify and solve equations more easily.
On factoring linear expressions, one must include the original linear expression and the factored form.
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