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WorksheetsEOY Unit 3: Advanced Algebra (No WPs)
Total questions: 75
Worksheet time: 4hrs 39mins
SAT3.1.1a
Select the factors of the following binomial:
x2−10x+21
(x-7)
(x-3)
(x+3)
(x+7)
SAT3.1.1b
(x-9)
(x-7)
(x-6)
(x-8)
SAT3.1.1c
Select the factors of the trinomial
x2−3x−10
(x-5)
(x+2)
(x-10)
(x-1)
SAT3.1.1d
(x-6)
(x+5)
(x-5)
(x-4)
SAT3.1.2b
Factor completely.
7x2+35x+42
(a)
SAT3.1.2c
Factor completely.
4x2−28x+40
(a)
SAT3.1.2d
Factor completely.
7x2+28x−35
(a)
SAT3.1.2e
Factor completely.
5x2+20x−60
(a)
SAT3.2.1a
Solve:
105⋅10=
1005
105
106
104
SAT3.2.1b
Solve:
x3⋅x5
x8
x15
x2
x53
SAT3.2.1c
Solve for x
5x=53⋅58
11
511
24
5−5
SAT3.2.1d
Solve:
44⋅43
47
412
4
4−1
SAT3.2.2a
Solve:
(z1)2
z2
z3
z−1
z1
SAT3.2.2b
Solve:
(53)2
56
55
5
59
SAT3.2.2c
Solve for n:
(24)2=2n
8
6
2
-2
SAT3.2.2d
Solve:
(y4)2
y8
z8
y6
y2
SAT3.2.3a
Solve:
4549
44
414
14
114
SAT3.2.3b
Solve:
y2y9
y7
y18
y11
y29
SAT3.2.3c
Solve for x:
4x46=40
1
6
46
41
SAT3.2.3d
Rewrite the expression in the form of an exponent with a base of 3:
3⋅3⋅3⋅33⋅3⋅3⋅3⋅3⋅3
32
36
34
346
SAT3.2.4a
A
B
C
D
SAT3.2.4b
A
B
C
D
SAT3.2.4c
A
B
C
D
E
SAT3.2.4d
A
B
C
D
SAT3.2.5a
A
B
C
D
SAT3.2.5b
A
B
C
D
SAT3.2.5c
A
B
C
D
SAT3.2.5d
A
B
C
D
SAT3.2.6a
A
B
C
D
SAT3.2.6b
A
B
C
D
SAT3.2.6c
A
B
C
D
SAT3.2.6d
A
B
C
D
SAT3.3.1a
A
B
C
D
SAT3.3.1b
(a)
SAT3.3.1c
A
B
C
D
SAT3.3.3a
−n2−41n+1
n2−41n+1
−n2−41n−1
−n−41n+1
−n2+41n+1
SAT3.3.1e
(a)
SAT3.3.2a
(a)
SAT3.3.2b
Simplify completely
(3x−3y−z)−(9y−3z)
Kindly input terms in alphabetical order
(a)
SAT3.3.2c
Simplify completely
Kindly input terms in alphabetical order
(a)
SAT3.3.2d
Simplify completely
Kindly input terms in alphabetical order
(a)
SAT3.3.3a
10rs+2st
10rs+34rt+2st
10rs-2st
10rs+34rt−2st
10rs−34rt+2st
SAT3.3.3b
−k2−2k+9
−k2+2k+9
9k2−2k+9
−k2−2k+3
k2−2k−3
SAT3.3.3c
5mn-7mp+2np
5mn-5mp+2np
9mn-5mp+2np
5mn-5mp+14np
9mn-5mp+2np
SAT3.3.3d
4p2−2p+2
5p2−2p+2
11p2−2p+2
4p2+2p+2
4p2−2p−2
SAT3.3.4a
5x2+10x
5x+10x
5x2+7x
5x2+10
6x2+10x
SAT3.3.4b
14x2−21
14x2+21
9x2−21
9x2−4
14x2−4
SAT3.3.4c
4x2+12x+8
5x2+12x+8
5x2+7x+8
4x2+12x+6
4x2+7x+8
SAT3.3.4d
6x2−9x
6x−9x
5x2−9x
6x2
6x2+9x
SAT3.4.1
x cannot be a value that would make the denominator zero
Solve:
9−xx+1=32
(a)
SAT3.4.1a
Kindly enter numerical value only
(a)
SAT3.4.1b
Kindly enter numerical value only
(a)
SAT3.4.1c
Kindly enter numerical value only
Solve for y:
3y+7y−1=101
(a)
SAT3.4.1d
Kindly enter numerical value only
(a)
SAT3.4.1e
Kindly enter numerical value only
(a)
SAT3.4.1f
Kindly enter numerical value only
If the solution causes the denominator to equal zero, it isn't a valid solution
(a)
SAT3.4.1g
(a)
SAT3.4.1h
(a)
SAT3.4.1i
(a)
SAT.Quad.1
Which of the following is the proper form for quadratic equations
ax2+bx+c
ax2+bx+c=0
ax+bx+c=0
ax2+bx+c=x
SAT.Quad.2
Which of the following is the graph of a quadratic?
ax2+bx+2=0
SAT.Quad.3
When solving quadratic equations, what are you solving for?
ax2+bx+c=0
The y-intercepts of a parabola
The x-intercepts of a parabola
The values of x that will make the equation true
The values of x that are invalid solutions
The points where the graph crosses the x-axis
SAT.Quad.4
Select the factors of the quadratic
x2−5x+6=0
(x-2)
(x-3)
(x+2)
(x+3)
SAT.Quad.5
Having factored the quadratic:
x2−5x+6=0
Solve for x by setting each factor equal to zero:
(x-2)(x-3) = 0
2
3
-2
-3
0
SAT.Quad.6
In which of the following can you cancel out a common factor in the numerator and denominator?
xx+5
yy−3
z5z
xx(x+1)
(x+1)x(x+1)
SAT3.4.2a
-5
-4
-2
0
1
SAT3.4.2b
Solve for y:
−y(y−1)6=yy+6
-5
-4
-2
0
1
SAT3.4.2c
Solve for y:
z(z+1)7=zz+7
Kindly enter numerical value only. If entering more than one value, separate using a comma.
(a)
SAT3.4.2d
Solve for the variable:
z(z+1)11=zz+11
Kindly enter numerical value only. If entering more than one value, separate using a comma.
(a)
SAT3.3.Bonus1
(Kindly input terms in alphabetical order of their variables)
(a)
SAT3.3.Bonus2
(Kindly input terms in alphabetical order of their variables with the constant last)
(a)
SAT3.3.Bonus3
(Kindly input terms in alphabetical order of their variables with the constant last)
(a)
SAT3.3.Bonus4
A−B =
(Kindly input terms in alphabetical order of their variables with the constant last)
(a)
SAT3.3.Bonus5
(Kindly input terms in alphabetical order of their variables with the constant last)
-4ab-ac+4bc
-4ab-ac-4bc
4ab-ac
-4ab+ac
SAT3.3.Bonus7
−4xz−2xy
4xz−2xy
−4xz+2xy
−4xz−2yz
−4xy−2xz
