
Review on Factoring Polynomials and RAE
Presentation
•
Mathematics
•
8th - 10th Grade
•
Easy
Jonas Harold Denso
Used 5+ times
FREE Resource
8 Slides • 41 Questions
1
2
3
Multiple Choice
3x2 - 9x -120
3
2
6
9
4
Multiple Choice
What is ALWAYS the first step when factoring?
Look for the GCF
Write a, b, and c
Difference of squares
Group
5
Multiple Choice
8r3 - 16r2
4r2(2r - 4)
8r2(r - 2)
8(r3 - r2)
4(r3 - 2r2)
6
Multiple Choice
Factor by using GCF:
8n3 + 2n2
2n2(4n-1)
2n2(4n + 1)
n2(8n+2)
3n(4n+1)
7
Multiple Choice
Factor 7x + 21 using the GCF.
7(x+3)
7x + 3
3(x + 7)
x(7 + 3)
8
Some text here about the topic of discussion
9
Multiple Choice
x³+7x²-2x-14
(x²-2)(x-7)
(x²+2)(x-7)
(x²+2)(x+7)
(x²-2)(x+7)
10
Multiple Choice
Factor by grouping:
4p³ + 8p² + 3p + 6
(2p²+3)(p+2)
(2p²+6)(p+4)
(4p²+3)(p+2)
(4p²+8p)(3p+6)
11
Multiple Choice
Factor 28x2 + 63x + 12x + 27 by grouping. Remember to look for common factors first.
(4x + 3)(7x + 9)
(7x + 3)(4x + 9)
(3x + 7)(4x + 9)
(9x + 4)(3x + 7)
12
Some text here about the topic of discussion
13
Multiple Choice
Factor:
x2−49
(x+7)(x−7)
7(x−7)
(x−7)(x−7)
x(x−7)
14
Multiple Choice
Factor: x2 - 400
(x - 200) (x + 200)
(x + 20) (x + 20)
(x + 40) (x - 10)
(x - 20) (x + 20)
15
Multiple Choice
Which of the following is NOT a perfect square?
1
4
100
8
16
Multiple Select
Which is an example of difference of two squares?
( x3 - 4)
( x2 - 3)
( x2 + 4)
( x2 - 4)
17
Multiple Choice
Factor 4x2-9
(4x-9)(4x+9)
(2x-3)(2x+3)
2x-3
(2x-4.5)(2x+4.5)
18
Multiple Select
If the area of your garden is ( d2 _ 16 ) and the length is
( d + 4) , what is the width?
( d+ 2)
( d - 2)
( d + 4)
(d - 4)
19
Multiple Choice
We can't factor using difference of two square this
49x2 + 4y2. Why?
Because 4 is not a perfect cubed number.
Because 4 is not a perfect squared number.
Because 49 is not a perfect squared number.
Because we can't factor using difference of two squares if it is addition sign.
20
Multiple Choice
Factor m2 − 36
(m+18)(m−18)
(m+6)2
(m − 6)2
(m + 6)(m − 6)
21
Some text here about the topic of discussion
22
Some text here about the topic of discussion
23
Multiple Choice
Identify what kind of expression is shown.
Square of a Binomial
Difference of Two Squares
Product of Sum and Difference of Two Cubes
Sum or Difference of Two Cubes
24
Multiple Choice
(3x + 2)(9x2 - 6x + 4)
(9x + 2)(3x2 + 18x + 4)
(3x2+4)(9x + 2)
(27x + 8)(x2 - 216x + 64)
25
Multiple Choice
8x3-27
(2x+3)(4x2-6x+9)
(2x-3)(4x2+6x+9)
(2x-3)(4x2+6x-9)
(2x-3)(2x2+6x+9)
26
Multiple Choice
x3 - 343
(x + 7) (x2 - 7x + 49)
(x2 + 1) (x - 343)
(x - 7) (x2 + 7x + 49)
(x2 - 343) (x + 1)
27
Multiple Choice
Which number is both a perfect square and a perfect cube?
64
27
81
16
28
Multiple Choice
(x + 10)(x2 - 10x + 100)
(x - 10)(x2 + 10x + 100)
(x - 1)(x2 + 1x + 1)
(x - 5)(x2 + 5x + 25)
29
Multiple Choice
Factoring the sum or difference of two cubes can be used ONLY if the two terms of the binomials have perfect square roots.
TRUE
FALSE
30
Multiple Choice
a³-b³=
(a-b)(a²+ab+b²)
(a+b)(a²-ab+b²)
(a-b)(a²-ab+b²)
(a+b)(a²+ab+b²)
31
Multiple Choice
Complete the formula
a³+b³=
(a-b)(a²+ab+b²)
(a+b)(a²-ab+b²)
(a-b)(a²-ab+b²)
(a+b)(a²+ab+b²)
32
Multiple Choice
(2x - 1)(4x2 + 2x + 1)
(2x + 1)(4x2 - 2x + 1)
(2x - 1)(4x2 - 2x - 1)
(2x + 1)(4x2 +2x + 1)
33
Multiple Choice
(x + 1)3
(x+1)(x2 - x + 1)
(x - 1) (x2 + x - 1)
(x + 1)(x2 - 2x + 1)
34
Some text here about the topic of discussion
35
Some text here about the topic of discussion
36
Multiple Choice
Factor
k2+7k+10 .(k+2)(k−5)
(k+2)(k+5)
(k+10)(k+4)
(k−2)(k−5)
37
Multiple Choice
2m² + 3m - 9
2(m + 3)(m - 3)
(2m - 3)²
(m + 3)(2m - 3)
(2m + 3)(m - 3)
38
Multiple Choice
3v2 - 4v - 7
39
Multiple Choice
5x2 - 13x + 6
(x + 3)(5x - 2)
(x - 2)(5x - 3)
(x + 2)(5x + 3)
(x - 3)(5x + 2)
40
Multiple Choice
4h² - 17h + 4
(2h - 2)²
4(h + 4)(h + 1)
(2h - 2)(2h + 2)
(h - 4)(4h - 1)
41
Multiple Choice
Factor k2−2k−24
(k−4)(k+6)
(k+4)(k+6)
(k+6)(k−1)
(k+4)(k−6)
42
Multiple Choice
Factor:
x2+6x+8 (x+4)(x+3)
(x+2)(x+3)
(x+4)(x+2)
(x+5)(x+1)
43
Multiple Choice
Factor
x2−10x+16 (x+12)(x−2)
(x−4)(x−6)
(x+10)(x−2)
(x−2)(x−8)
44
Multiple Choice
Factor Completely
n2−12n+35
4(n+9)(n+10)
(n−7)(n−5)
(n−7)(n+5)
Not Factorable
45
Multiple Choice
Factor Completely
m2−6m−27
(m+7)(m−2)
(m+3)(m−9)
6m(m+8)
(m+3)(m+9)
46
Multiple Choice
x2 - 5x - 36
47
Multiple Choice
48
Multiple Choice
a2 - a - 12
49
Multiple Choice
2) Factor: m2 + 8m + 15
(m + 2)(m +6)
(m + 1)(m + 7)
(m + 4)(m + 4)
(m + 3)(m + 5)
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