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Math 2 Final Review Part 1

Math 2 Final Review Part 1

Assessment

Presentation

•

Mathematics

•

9th - 12th Grade

•

Practice Problem

•

Easy

Created by

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)\left(6x-4x^3\right)+\left(8x^3+7x\right)

1

4x3 + 13x

2

4x3 + 8x

3

4x3 + 7x

4

4x3 + 2x

4

Multiple Choice

Simplify.

(6x3+2)−(8+4x3)\left(6x^3+2\right)-\left(8+4x^3\right)

1

-6

2

-6 - 6x3

3

2x3 - 6

4

-6 - 7x3

5

Math Response

Simplify.

(3x4−4)−(5x4+6)\left(3x^4-4\right)-\left(5x^4+6\right)

Type answer here
Deg°
Rad

6

Multiple Choice

Simplify.

(7x3+5x2+4x)+(4−5x−5x3)\left(7x^3+5x^2+4x\right)+\left(4-5x-5x^3\right)

1

2x3 + 5x2 - x + 4

2

2x3 - 3x2 + 2x + 4

3

2x3 - 3x2 - x + 4

4

2x3 - 3x2 + 9x + 4

7

Multiple Choice

Simplify.

(8x−4x3−5x4)−(4x+5−x3)\left(8x-4x^3-5x^4\right)-\left(4x+5-x^3\right)

1

-5x4 - 11x3 + 4x - 5

2

-5x4 - 5x3 + 4x - 5

3

-5x4 - 3x3 + 4x - 5

4

-5x3 - 4x2 + 4x - 5

8

Math Response

Simplify.

(x2+8+4x4)−(2x2−5−x4)\left(x^2+8+4x^4\right)-\left(2x^2-5-x^4\right)

Type answer here
Deg°
Rad

9

Finding the Product of Polynomials

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10

Finding the Product of Polynomials

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11

Finding the Product of Polynomials

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12

Finding the Product of Polynomials

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13

Multiple Choice

Find the product.

(6a+5)(4a+3)\left(6a+5\right)\left(4a+3\right)

1

7a2 + 23a2 + 6

2

7a2 + 19a2 - 6

3

12a2 + 23a2 - 24

4

24a2 + 38a2 + 15

14

Multiple Choice

Find the product.

(8n−4)(n−5)\left(8n-4\right)\left(n-5\right)

1

5n2 + 21n2 - 20

2

8n2 - 44n2 + 20

3

20n2 + 3a - 9

4

25n2 + 45n + 14

15

Math Response

Find the product.

(4x−5)(3x−1)\left(4x-5\right)\left(3x-1\right)

Type answer here
Deg°
Rad

16

Multiple Choice

Find the product.

(8x−3)2\left(8x-3\right)^2

1

64x2 + 9

2

49 + 56x + 16x2

3

64x2 - 48x + 9

4

64x2 - 9

17

Finding the Product of Polynomials

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media

18

Math Response

Find the product.

(6x+7)2\left(6x+7\right)^2

Type answer here
Deg°
Rad

19

Finding the Product of Polynomials

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20

Multiple Choice

Find the product.

(3x+5)(4x2−8x−5)\left(3x+5\right)\left(4x^2-8x-5\right)

1

6x3 - 21x2 + 24x2 - 9

2

21x3 + 44x2 - 44x2 - 32

3

56x3 + 20x2 + 4x2 + 24

4

12x3 - 4x2 - 55x2 - 25

21

media

22

Math Response

Find the product.

(5x+1)(7x2+6x+6)\left(5x+1\right)\left(7x^2+6x+6\right)

Type answer here
Deg°
Rad

23

​Vertex Form of Quadratic Functions

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24

Multiple Choice

Question image

Identify the vertex and the axis of symmetry.

1

Vertex (-2, -3)

AOS: x = -2

2

Vertex (3, 2)

AOS: x = 3

3

Vertex (3, 2)

AOS: x = 2

4

Vertex (2, -3)

AOS: x = 2

25

Math Response

Identify the x coordinate of the vertex.

(___, -1)

Type answer here
Deg°
Rad

26

Math Response

Give the axis of symmetry.

Type answer here
Deg°
Rad

27

Multiple Choice

Question image

Give the direction of opening.

1

Up

2

Down

3

Left

4

Right

28

Multiple Choice

Question image

Give the direction of opening.

1

Up

2

Down

3

Left

4

Right

29

Standard Form of Quadratic Functions

media

30

Multiple Choice

Identify the axis of symmetry.

y=−2x2−36x−157y=-2x^2-36x-157

1

x = -9

2

x = -5

3

x = 9

4

x = -2

31

Multiple Choice

Identify the vertex.

y=−2x2−36x−157y=-2x^2-36x-157

1

(-9, 5)

2

(9, 5)

3

(-9, 4)

4

(-9, 3)

32

Multiple Choice

Identify the axis of symmetry.

y=x2−20x+104y=x^2-20x+104

1

x = 10

2

x = -10

3

x = 4

4

x = -4

33

Multiple Choice

Identify the vertex.

y=x2−20x+104y=x^2-20x+104

1

(10, 4)

2

(10, -2)

3

(-10, 1)

4

(-10, 6)

34

Multiple Choice

Identify the opening of the graph.

y=x2−20x+104y=x^2-20x+104

1

Up

2

Down

3

Left

4

Right

35

Multiple Choice

Choose the graph for the function.

y = (x - 2)2 - 2

1
2
3
4

36

Multiple Choice

Choose the graph for the function.

y = -(x + 1)2 - 2

1
2
3
4

37

Multiple Choice

Factor completely.

4x2 + 4x - 224

1

4(x + 7)(x + 8)

2

4(x + 2)(x - 28)

3

4(x - 7)(x + 8)

4

2(x + 5)(x - 4)

38

Multiple Choice

Factor completely.

3x2 - 5x

1

x(3x - 5)

2

3x(x - 5)

3

x(3x + 1)

4

Not factorable.

39

Multiple Choice

Factor completely.

3x2 - 5x

1

x(3x - 5)

2

3x(x - 5)

3

x(3x + 1)

4

Not factorable.

40

Multiple Choice

Factor completely.

2x3 - 3x2 - 14x

1

x(2x + 7)(x - 2)

2

2x(x + 7)(x - 1)

3

x(2x - 7)(r + 2)

4

(2x(x - 7)(x - 1)

41

Multiple Choice

Solve.

(x - 2)(x + 3) = 0

1

x = 2, -3

2

x = -2, 3

3

x = 1/2, 1/3

4

x = 6, 5

42

Multiple Choice

Solve by factoring.

x2 + 14 = 9x

1

x = -2, -7

2

x = -2, 7

3

x = 2, 7

4

no real solutions

43

Multiple Choice

Solve by factoring.

x2 = -25 - 10x

1

x = -5

2

x = -5, 5

3

x = 10, -5

4

no real solutions

44

Multiple Choice

Solve by factoring.

x2 + 10x = -16

1

x = -2, -8

2

x = 2, 8

3

x = 4, -4

4

no real solutions

45

Math Response

Find the value that completes the square.

x2 - 14x + _____

Type answer here
Deg°
Rad

46

Multiple Choice

Which choice is the expression written as a perfect square?

x2 - 14x + _____

1

(x - 7)2

2

(x + 7)2

3

(x - 14)2

4

(x + 49)2

47

Multiple Choice

Solve by completing the square.

x2 + 18x - 93 = -7

1

x = 8.274, -10.274

2

x = 3.923, -21.923

3

x = 1.646, -3.646

4

x = 4.221, 1.283

48

Multiple Choice

Solve by completing the square.

x2 - 8x - 6 = -9

1

x = 0.359, -8.359

2

x = 7.606, 0.394

3

x = 8.359, -0.359

4

x = 9, 3

49

Multiple Choice

Solve by completing the square.

x2 + 14x + 20 = 7

1

x = -1.126, -16.874

2

x = -1, -13

3

x = 1, -19

4

x = -1.241, 6.348

50

Multiple Choice

Find the discriminant and determine the type of solutions

-3x2 - 3x -7 = 0

1

-75; two imaginary solutions

2

13; two imaginary solutions

3

-75; two real solutions

4

93; two real solutions

51

Multiple Choice

Solve by using the quadratic formula.

7x2 - 20 = -9x

1

x = 0.419, -1.705

2

x = 1.166, -2.451

3

x = 1.844, -10.844

4

no real solutions

52

Multiple Choice

Solve by using the quadratic formula.

4x2 + 4x = 11

1

x = 8, -8

2

x = 1.232, -2.232

3

x = 1.599, -1.599

4

no real solutions

53

Multiple Choice

Solve by using the quadratic formula.

4x2 + 4x = 11

1

x = 8, -8

2

x = 1.232, -2.232

3

x = 1.599, -1.599

4

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

1

-75; two imaginary solutions

2

13; two imaginary solutions

3

-75; two real solutions

4

93; two real solutions

​Semester 1 Final Revie

​Math 2

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