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MFM 2PMrs. RoenCourse: MFM2P Gr. 10 Applied Unit: Quadratic ExpressionsName: ___Lesson:68Topic: Factoring Differences of Squareshomework check: Lesson 6 7 note: Factoring Differences of Squares A
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To fill out algebra - factoring differences, follow these steps:
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Write down the given algebraic expression that needs to be factored.
03
Identify if the expression can be factored using the difference of squares pattern.
04
If the expression can be factored using the difference of squares pattern, rewrite it as (a - b)(a + b), where 'a' and 'b' are terms in the expression.
05
If the expression cannot be factored using the difference of squares pattern, try factoring it by grouping or using other factoring techniques.
06
Simplify the factored expression if possible.
07
Double-check your factoring by distributing the factors and ensuring that it results in the original expression.
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You have now filled out algebra - factoring differences!

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Factoring differences allows for simplifying complex expressions, solving equations, and finding common factors or roots.
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Algebra - factoring differences refers to the mathematical process of rewriting a difference of two squares as a product of two binomials.
Individuals or entities that use factoring differences in their mathematical expressions or financial statements may be required to file and report this information.
To fill out algebra - factoring differences, one needs to identify the difference of squares, express it in the form (a^2 - b^2), and then factor it as (a - b)(a + b).
The purpose of algebra - factoring differences is to simplify mathematical expressions, solve equations, and facilitate calculations in algebra.
Information to be reported includes the original expression, the factored form, and any relevant calculations or explanations related to the factoring process.
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