

Factoring Polynomials
Presentation
•
Mathematics
•
8th Grade
•
Medium
Standards-aligned
Allysa Dimaculangan
Used 129+ times
FREE Resource
7 Slides • 10 Questions
1
Factoring out the GCMF
Difference of Two Squares
Sum and Difference of Two Cubes
Perfect Square Trinomial
2
Multiple Choice
Factor the polynomial 18m2n4−12m2n3+24m2n2 .
(6m2n4)(18−12n+24n2)
(6m2n2)(3n2−2n+4)
prime
3
4
5
Multiple Choice
Factor the polynomial 81c4d2−100b6 .
(9cd−10b)(9cd+10b)
(9c2d−10b3)(9c2d+10b3)
prime
6
7
Multiple Select
Which of the following is /are a sum or difference of two cubes?
53x3−2
375x−81x3
216x9y3−125y12
27x15+1
x6+1
8
9
Multiple Choice
What is the factored form of 27x15+1 ?
(3x5+1)(9x10−3x5+1)
(3x5+1)(9x10+3x5+3x)
(3x5+1)(3x10−4x5−1)
10
Fill in the Blanks
4x2+
Type answer...
Complete the trinomial so that it is a perfect square trinomial.
11
12
Multiple Choice
4x2+20x+25
Express the trinomial in factored form.
(2x+5)2
(2x+5)(2x−5)
(2x+25)2
13
Open Ended
What are the steps in factoring by grouping?
14
STEPS
1. Factor the terms with common factors
2. Factor out the GCMF in each group
3. Factor out the common binomial factor
4. Simplify if needed
15
Multiple Choice
Factor 5mn+25m+3n3+15n2 .
(n+5)(5m+3n2)
(5mn)(1+5n+3n2+3n)
(5m2+3n2)(n+5)
16
Multiple Choice
Factor 6b3+16b2−15b−40 .
(2b+5)(2b−5)(3b+8)
(2b2−5)(3b+8)
(3b+8)(2b2+5)
17
Multiple Choice
Factor 7xy−28x3−y+4x2 .
(7x−1)(y−4x2)
7x(y−4x2)−y+4x2
(7x)(y−4x2)
Factoring out the GCMF
Difference of Two Squares
Sum and Difference of Two Cubes
Perfect Square Trinomial
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