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WorksheetsFrmathg8t32023
Total questions: 82
Worksheet time: 3hrs 11mins
3x3 +8x
x3+3x2 +8x
2x2 +8x
x3-3x3 +8x2
3y4+3y3+7y2+4y
3y4+3y3+7y2+4y+6
3y4+3y3+7y2+6
3y4+3y3+7y2+4y-6
3n2+4n
-3n2+4n
3n2+20n
3n2-4n
23x5_11x
-5x5-x
23x5+11x
5x5+x
2x2-13x-7
2x2+13x+7
-2x2-13x-7
-2x2+13x-7
6x2-8x+4
4x2-16x+4
6x2-16x-4
4x2-8x+4
-10x2-9
10x2-9
-5x2-2x-6
-5x2-4x-9
x2+17x
5x2+7x
-5x2+17x
5x2+17x
(x + 2x2) + (4x2 + 7x)
(6x + 4x4 - 3x2) + (7x4 + 5x2 + 8x)
(5x + x2 - 4) - (4x - x2 + 6)
Factor by using the GCF:
x2 - 14x
x(x - 14x)
2x(x - 7)
x2(x - 14)
x(x - 14)
Factor using the GCF : -21x+35
-7(3x - 5)
7(-21x2 + 35)
28(-3x2 + 5x)
7(3x - 5)
(x + 5)(x - 4)
(3x – 1)(x + 5)
(x-7)2
Find the GCF: 6m2 - 16m
2
2m
2m2
m
(x + 2)(x - 3)
x2+x−6
x2−x−6
x2−5x−6
x2+5x−1
(x+4)2
x2+8x+8
x2−16
x2+16
x2+8x+16
(2x - 1)(x + 2)
2x2+3x−2
2x2+4x−2
2x2+5x−2
2x2+3x+1
(x - 5)(3x + 1)
4x2−14x−5
3x2+2x−5
3x2−14x−5
4x2+2x−5
(2x - 3)(2x + 3)
4x2+3x−9
4x2−9
4x2−3x−9
4x2+9
Simplify by multiplying
g x 7 x g
7g2
7gg
Simplify by multiplying
5a x 3b
35ab
15b
15a
15ab
Simplify by multiplying
2d x 3d x 4
12d
24d
12d2
24d2
Simplify by multiplying
(2ab)2
4a2b2
4a2b
ab2
24w3
Simplify by multiplying
m x n x 11
mn
nm
11n
11mn
Simplify by multiplying
a x a x a x a x a x a
a6
6a
p3
6a6
(x-7)2
(x + 12)(x - 12)
(x+4)2
(n - 5)(n - 1)
(3x + 2)(2x + 4)
(3x – 1)(x + 5)
Find the 2 factors of 6x2+x−1
(3x+2)
(2x-1)
(6x-1)
(x+1
Find the 2 factors of 2x2+8x+8
(x+8)
(2x+4)
(2x+2)
(x+2)
x2−7x−18=0
(x+9)(x-2)
(x-9)(x-2)
(x+9)(x+2)
(x-9)(x+2)
x2−5x−14
(x-7)(x+2)
(x+7)(x-2)
(x+7)(x+2)
(x-7)(x-2)
7x2+9x
7x(9x)
7x(x+9)
x(7x+9)
7(x+9)
5x2−x−18=0
(5x-9)(x+2)
(5x+9)(x-2)
(5x-2)(x+9)
(5x+2)(x-9)
x2+8−20=0
(x+10)(x+2)
(x-10)(x-2)
(x+10)(x-2)
(x-10)(x+2)
x2 - 400
25x2 - 100y2
What is ALWAYS the first step when factoring?
Look for the GCF
Write a, b, and c
Difference of squares
Group
Factor by grouping:
x3−4x2−4x+16
(x+4)(x+2)
(x−4)(x2−4)
(x+4)(x2−4)
(x−4)(x−2)
Factor by grouping:
(x2−2)(x−7)
(x2+2)(x+7)
(x2+2)(x−7)
(x2−2)(x+7)
What is the factored form of 5n3−10n2+3n−6 ?
(5n2+3)(n−2)
(5n2−3)(n−2)
(5n3+3)(n−2)
10n(n2−6)
Factor by grouping:
x3−5x2+5x−25
(x2−5)(x−5)
(x2+5)(x−5)
(x2−5)(x+5)
(x2+5)(x+5)
Factor by grouping:
20p3−25p2+4p−5
(5p2−1)(4p−5)
(5p2+1)(4p+5)
(5p2+1)(4p−5)
(5p2−1)(4p+5)
Find the missing side of the triangle.
104
75
78
68
51
56
66
38
Find the missing side of the triangle.
96
75
87
40
Find the missing side of the triangle.
39
53
33
42
Find the missing side of the triangle.
65
45
86
73
Find the missing side of the triangle.
106
84
78
65
Find the missing side of the triangle.
70
37
90
82
Find the missing side of the triangle.
50
70
52
46
Find the missing side of the triangle.
13
11
18
14
5√80
20√5
-4√5
5√20
4√5
Simplify:
√72
√72
2√2
6√2
4√18
45x4y7
3x2y35
9x2y35y
3x2y35y
3x4y7
Simplify the radical... 20a2b4
2ab25
4ab25
5ab22
2a2b25
Add: 624−246
−126
−1818
186
126
Divide: 153512
15100
39
32
34
Multiply: 23⋅427
72
830
681
84
sin30°=
21
22
23
3
cos60°=
21
22
23
3
Using θ as your reference angle, what is the tan ratio?
12/5
12/13
5/13
5/12
What is the correct equation to solve for x?
tan(45)=x13
cos(45)=x13
sin(45)=x13
cos(45)=13x
What is the length of side x to two decimal places?
6.57 cm
7 cm
7.44 cm
26.33 cm
