
Unit 9 Content Recovery
Presentation
•
Mathematics
•
9th - 12th Grade
•
Hard
Hannah Wiley
FREE Resource
4 Slides • 31 Questions
1
By Hannah Wiley
2
3
Multiple Choice
10x2 + 15x-5
4
Multiple Choice
2n2-8n3
5
Multiple Choice
4b5+4b3+16b2
6
Multiple Choice
Factor by GCF:
6m2 + 16m
2(3m2 + 8m)
2m(3m + 8)
2m(3m - 8m)
Prime
7
Multiple Choice
Factor by GCF:
17xy - x
17(xy - x)
y(17x - x)
x(17y - 1)
Prime
8
Multiple Choice
What is the GCF of 18k and 15k3
5k3
3k3
3k
5k
9
Multiple Choice
24m3n5p + 6mn4p2 + 4mn5
10
Multiple Choice
15x + 27
11
Multiple Choice
12x - 9
12
13
Multiple Choice
Which of these can factor using difference of two squares?
144x2 - 49y2
x2 + 4x - 12
100x2 + 20x + 1
14x - 16
14
Multiple Choice
Which one is false about the difference of two squares?
We can factor because there is addition sign.
We can factor because there is a perfect squared number (Example: x2, 25, 49)
Formula: a2 - b2 = (a + b) (a - b)
We can factor because there is minus sign.
15
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.
16
Multiple Choice
Factor completely.
49x2 + 16
( 7x + 4 ) ( 7x - 4 )
( 7x + 4 ) ( 7x + 4 )
( 7x - 4 ) 2
does not factor (SUM of squares)
17
Multiple Choice
Factor 4x2-9
(4x-9)(4x+9)
(2x-3)(2x+3)
2x-3
(2x-4.5)(2x+4.5)
18
Multiple Choice
25x2-81
19
Multiple Choice
20
Multiple Choice
21
Multiple Choice
22
Multiple Choice
23
Multiple Choice
24
Multiple Choice
(Check for a GCF)
25
26
Multiple Choice
The following are examples of quadratic trinomials EXCEPT:
x2+2y+1
3a−2a+4
2y2+x−4
z2−5z+6
27
Multiple Choice
To factor
x2+8x+15 , find two factors of 15 whose sum is _____.
1
2
8
15
28
Multiple Choice
To factor
x2−10x−24 , which of the following factors of −24 must be chosen in the process?
−2, 12
−6, −4
2, −12
−6, 4
29
Multiple Choice
30
Multiple Choice
What has a product of 6 and has a sum of 5
2 and 3
6 and 1
5 and 1
4 and 2
31
Multiple Choice
r2 -16r + 60
32
Multiple Choice
k2 - 2k - 24
33
Multiple Choice
x2 + 9x - 36
34
Multiple Choice
n2 + 16n + 63
35
Multiple Choice
x2 - 5x - 36
By Hannah Wiley
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