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Activity: Factor Me! Find the factors of each expression. 1. 8a + 10a? 2, 6n2-9n 3. 16p + 4p°

Activity: Factor Me! Find the factors of each expression. 1. 8a + 10a? 2, 6n2-9n 3. 16p + 4p°

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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MA Grade & Section: Score: Name: Subject: Mathematics 8 Teacher: Quarter 1 Week 1 LAS 1 : Polynomials with Common Monomial Factor :Factor polynomials with common polynomial factor : Math 8 Self-learning Module, DepEd-Region XII, 2020, M8AL-la-b-1 :Jamaico H. Taborada Lesson Activity Title Learning Target Reference(s) LAS Writer Steps to Factoring a Monomial from a Polynomial 1. Determine the GCF of all terms in the polynomial. 2. Divide the GCF in each of the term. 3. Use the distributive property to facior aut the GCF. Example: Factor 12x? + 42x Step 1: Determine the GCF • 12x? = (2)(2)(3)(x)(x) 42x = (2)(3)(7)(x) > Since 2, 3 and x are common then the GCF is (2)(3)x = 6x Step 2: Divide the GCF in each of the term 12x2 42x = 2x, = 7 6x 6x > Thus, the other factor is 2x + 7 Step 3: Use the distributive property to factor out the GCF. • Polynomial = (GCF) (the other factor) ► 12x? + 42x = 6x(2x + 7) Activity: Factor Me! Find the factors of each expression. 1. 8a + 10a? 4. 32a b? + 8a?b² - 80a b? 2. 6n2- 9n 5. 20a12b2 + 6a®b-20a b3 3. 16p + 4p° This space is for the QR Code
Transcribed Image Text:MA Grade & Section: Score: Name: Subject: Mathematics 8 Teacher: Quarter 1 Week 1 LAS 1 : Polynomials with Common Monomial Factor :Factor polynomials with common polynomial factor : Math 8 Self-learning Module, DepEd-Region XII, 2020, M8AL-la-b-1 :Jamaico H. Taborada Lesson Activity Title Learning Target Reference(s) LAS Writer Steps to Factoring a Monomial from a Polynomial 1. Determine the GCF of all terms in the polynomial. 2. Divide the GCF in each of the term. 3. Use the distributive property to facior aut the GCF. Example: Factor 12x? + 42x Step 1: Determine the GCF • 12x? = (2)(2)(3)(x)(x) 42x = (2)(3)(7)(x) > Since 2, 3 and x are common then the GCF is (2)(3)x = 6x Step 2: Divide the GCF in each of the term 12x2 42x = 2x, = 7 6x 6x > Thus, the other factor is 2x + 7 Step 3: Use the distributive property to factor out the GCF. • Polynomial = (GCF) (the other factor) ► 12x? + 42x = 6x(2x + 7) Activity: Factor Me! Find the factors of each expression. 1. 8a + 10a? 4. 32a b? + 8a?b² - 80a b? 2. 6n2- 9n 5. 20a12b2 + 6a®b-20a b3 3. 16p + 4p° This space is for the QR Code
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