
Math 2 Final Review Part 1
Presentation
•
Mathematics
•
9th - 12th Grade
•
Practice Problem
•
Easy
David Ho
Used 1+ times
FREE Resource
11 Slides • 43 Questions
1
Semester 1 Final Revie
Math 2
2
Adding Polynomials
3
Multiple Choice
Simplify.
(6x−4x3)+(8x3+7x)
4x3 + 13x
4x3 + 8x
4x3 + 7x
4x3 + 2x
4
Multiple Choice
Simplify.
(6x3+2)−(8+4x3)
-6
-6 - 6x3
2x3 - 6
-6 - 7x3
5
Math Response
Simplify.
(3x4−4)−(5x4+6)
6
Multiple Choice
Simplify.
(7x3+5x2+4x)+(4−5x−5x3)
2x3 + 5x2 - x + 4
2x3 - 3x2 + 2x + 4
2x3 - 3x2 - x + 4
2x3 - 3x2 + 9x + 4
7
Multiple Choice
Simplify.
(8x−4x3−5x4)−(4x+5−x3)
-5x4 - 11x3 + 4x - 5
-5x4 - 5x3 + 4x - 5
-5x4 - 3x3 + 4x - 5
-5x3 - 4x2 + 4x - 5
8
Math Response
Simplify.
(x2+8+4x4)−(2x2−5−x4)
9
Finding the Product of Polynomials
10
Finding the Product of Polynomials
11
Finding the Product of Polynomials
12
Finding the Product of Polynomials
13
Multiple Choice
Find the product.
(6a+5)(4a+3)
7a2 + 23a2 + 6
7a2 + 19a2 - 6
12a2 + 23a2 - 24
24a2 + 38a2 + 15
14
Multiple Choice
Find the product.
(8n−4)(n−5)
5n2 + 21n2 - 20
8n2 - 44n2 + 20
20n2 + 3a - 9
25n2 + 45n + 14
15
Math Response
Find the product.
(4x−5)(3x−1)
16
Multiple Choice
Find the product.
(8x−3)2
64x2 + 9
49 + 56x + 16x2
64x2 - 48x + 9
64x2 - 9
17
Finding the Product of Polynomials
18
Math Response
Find the product.
(6x+7)2
19
Finding the Product of Polynomials
20
Multiple Choice
Find the product.
(3x+5)(4x2−8x−5)
6x3 - 21x2 + 24x2 - 9
21x3 + 44x2 - 44x2 - 32
56x3 + 20x2 + 4x2 + 24
12x3 - 4x2 - 55x2 - 25
21
22
Math Response
Find the product.
(5x+1)(7x2+6x+6)
23
Vertex Form of Quadratic Functions
24
Multiple Choice
Identify the vertex and the axis of symmetry.
Vertex (-2, -3)
AOS: x = -2
Vertex (3, 2)
AOS: x = 3
Vertex (3, 2)
AOS: x = 2
Vertex (2, -3)
AOS: x = 2
25
Math Response
Identify the x coordinate of the vertex.
(___, -1)
26
Math Response
Give the axis of symmetry.
27
Multiple Choice
Give the direction of opening.
Up
Down
Left
Right
28
Multiple Choice
Give the direction of opening.
Up
Down
Left
Right
29
Standard Form of Quadratic Functions
30
Multiple Choice
Identify the axis of symmetry.
y=−2x2−36x−157
x = -9
x = -5
x = 9
x = -2
31
Multiple Choice
Identify the vertex.
y=−2x2−36x−157
(-9, 5)
(9, 5)
(-9, 4)
(-9, 3)
32
Multiple Choice
Identify the axis of symmetry.
y=x2−20x+104
x = 10
x = -10
x = 4
x = -4
33
Multiple Choice
Identify the vertex.
y=x2−20x+104
(10, 4)
(10, -2)
(-10, 1)
(-10, 6)
34
Multiple Choice
Identify the opening of the graph.
y=x2−20x+104
Up
Down
Left
Right
35
Multiple Choice
Choose the graph for the function.
y = (x - 2)2 - 2
36
Multiple Choice
Choose the graph for the function.
y = -(x + 1)2 - 2
37
Multiple Choice
Factor completely.
4x2 + 4x - 224
4(x + 7)(x + 8)
4(x + 2)(x - 28)
4(x - 7)(x + 8)
2(x + 5)(x - 4)
38
Multiple Choice
Factor completely.
3x2 - 5x
x(3x - 5)
3x(x - 5)
x(3x + 1)
Not factorable.
39
Multiple Choice
Factor completely.
3x2 - 5x
x(3x - 5)
3x(x - 5)
x(3x + 1)
Not factorable.
40
Multiple Choice
Factor completely.
2x3 - 3x2 - 14x
x(2x + 7)(x - 2)
2x(x + 7)(x - 1)
x(2x - 7)(r + 2)
(2x(x - 7)(x - 1)
41
Multiple Choice
Solve.
(x - 2)(x + 3) = 0
x = 2, -3
x = -2, 3
x = 1/2, 1/3
x = 6, 5
42
Multiple Choice
Solve by factoring.
x2 + 14 = 9x
x = -2, -7
x = -2, 7
x = 2, 7
no real solutions
43
Multiple Choice
Solve by factoring.
x2 = -25 - 10x
x = -5
x = -5, 5
x = 10, -5
no real solutions
44
Multiple Choice
Solve by factoring.
x2 + 10x = -16
x = -2, -8
x = 2, 8
x = 4, -4
no real solutions
45
Math Response
Find the value that completes the square.
x2 - 14x + _____
46
Multiple Choice
Which choice is the expression written as a perfect square?
x2 - 14x + _____
(x - 7)2
(x + 7)2
(x - 14)2
(x + 49)2
47
Multiple Choice
Solve by completing the square.
x2 + 18x - 93 = -7
x = 8.274, -10.274
x = 3.923, -21.923
x = 1.646, -3.646
x = 4.221, 1.283
48
Multiple Choice
Solve by completing the square.
x2 - 8x - 6 = -9
x = 0.359, -8.359
x = 7.606, 0.394
x = 8.359, -0.359
x = 9, 3
49
Multiple Choice
Solve by completing the square.
x2 + 14x + 20 = 7
x = -1.126, -16.874
x = -1, -13
x = 1, -19
x = -1.241, 6.348
50
Multiple Choice
Find the discriminant and determine the type of solutions
-3x2 - 3x -7 = 0
-75; two imaginary solutions
13; two imaginary solutions
-75; two real solutions
93; two real solutions
51
Multiple Choice
Solve by using the quadratic formula.
7x2 - 20 = -9x
x = 0.419, -1.705
x = 1.166, -2.451
x = 1.844, -10.844
no real solutions
52
Multiple Choice
Solve by using the quadratic formula.
4x2 + 4x = 11
x = 8, -8
x = 1.232, -2.232
x = 1.599, -1.599
no real solutions
53
Multiple Choice
Solve by using the quadratic formula.
4x2 + 4x = 11
x = 8, -8
x = 1.232, -2.232
x = 1.599, -1.599
no real solutions
54
Multiple Choice
Give the value of the discriminant and use it to determine the type of solutions.
-3n2 - 3x - 7 = 0
-75; two imaginary solutions
13; two imaginary solutions
-75; two real solutions
93; two real solutions
Semester 1 Final Revie
Math 2
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