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Unit 2 Assessment Review

Unit 2 Assessment Review

Assessment

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Mathematics

9th Grade

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Created by

Katrishia Ellis

Used 5+ times

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8 Slides • 18 Questions

1

Unit 2 Assessment Review

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2


Remember when simplifying a square root, you want to use groups of 2 when you break down your numbers and variables! Look at the example to the right!

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3

Multiple Choice

Simplify:

 120\sqrt{120}  select the correct answer.

1

 2302\sqrt{30}  

2

 252\sqrt{5}  

3

 30230\sqrt{2}  

4

 2152\sqrt{15}  

4

Multiple Choice

Simplify:

 50x12y5\sqrt{50x^{12}y^5}  

1

 5x6y22y5x^6y^2\sqrt{2y}  

2

 2x6y25y2x^6y^2\sqrt{5y}  

3

 5y2x6y25y\sqrt{2x^6y^2}  

4

 5x12y52y5x^{12}y^5\sqrt{2y}  

5

Multiple Choice

Simplify:

 81x24\sqrt{81x^{24}}  

1

 9x29x^2  

2

 9x249x^{24}  

3

 9x129x^{12}  

4

 81x1281x^{12}  

6

Multiple Choice

A square has an area of 45 square feet, what is the length of a side of the square in feet?

1

20252025

2

45\sqrt{45}

3

535\sqrt{3}

4

353\sqrt{5}

7

Cube Roots

Simplifying Cube Roots

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8

Fill in the Blanks

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Type answer...

9

Multiple Choice

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Choose the best answer.

1

40

2

20

3

10

4

30

10

Solving Inequalities

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11

Multiple Choice

Solve:  2(x5)<122\left(x-5\right)<12  

1

 x<1x<1  

2

 x>1x>1  

3

 x<11x<11  

4

 x>11x>11  

12

Multiple Select

Which value(s) are a part of the solution set for 12(x10)>x+11\frac{1}{2}\left(x-10\right)>x+11  ? Solve and then select the correct answers.


1

-35

2

-42

3

0

4

-33

5

-4

13

Multiple Choice

Which statement is true about the inequality: 4(x+8)<3x114\left(x+8\right)<3x-11  

1

The inequality is never true

2

The inequality is only true for numbers less than -43

3

The inequality is true for all values of x

4

The inequality is only true for numbers greater than -43

14

Evaluating an expression

  • Replace the variables with their numbers

  • Simplify expressions using Pemdas

  • Parenthesis

  • Exponents

  • Multiply and Divide from left to right

  • Add and Subtract from left to right

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15

Fill in the Blanks

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Type answer...

16

Fill in the Blanks

Type answer...

17

Translating using a real world problem

Make sure to look for key words.

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18

Multiple Choice

Susie bought a new car for $13,000. Four years later its value was $9,000. The car depreciates using the following linear formula where V is the value of the car, in dollars, after t years.

V = $13,000 - 1,000t

What is the value of the car 7 years after Susie bought it? pick the correct answer.

1

$11,000

2

$9,000

3

$6,000

4

$10,000

19

Multiple Choice

Nasir leased a car by paying a deposit of $700 and a monthly fee of $150. Which expression represents the total amount paid for n months? select the correct answer.

1

700n - 150

2

700n + 150

3

700 + 150n

4

700 - 150n

20

Multiple Choice

Dierra worked d hours each week. Mustapha wrote the following expression to represent the number of hours she worked each week compared to Dierra.

3d - 4

Which statement BEST explains this expression?

1

Dierra worked 4 hours more than 3 times the number Mustapha worked.

2

Dierra worked 4 hours less than 3 times the number Mustapha worked.

3

Mustapha worked 4 hours more than 3 times the number Dierra worked.

4

Mustapha worked 4 hours less than 3 times the number Dierra worked.

21

Literal Equations

Remember when completing Literal equations.

Identify which letter you are solving for.

Move letters or numbers to left side using the opposite operations!

22

Multiple Choice

Given:

 A=h3(b1+b2)A=\frac{h}{3}\left(b_1+b_2\right)  
Which equation correctly describes the height, h? select the correct answer

1

 h=b1+b23Ah=\frac{b_1+b_2}{3A}  

2

 h=3A(b1+b2)h=\frac{3A}{\left(b_1+b_2\right)}  

3

 h=A3(b1+b2)h=\frac{A}{3\left(b_1+b_2\right)}  

4

 h=A(b1+b2)h=\frac{A}{\left(b_1+b_2\right)}  

23

Multiple Choice

Find the height, h
Given:

 V=14πr2hV=\frac{1}{4}\pi r^2h  

1

 h=πr24Vh=\frac{\pi r^2}{4V}  

2

 h=4Vπr2h=\frac{4V\pi}{r^2}  

3

 h=V4πr2h=\frac{V}{4\pi r^2}  

4

 h=4Vπr2h=\frac{4V}{\pi r^2}  

24

Domain, Range and Intercepts

  • Domain(x) from left to right (remember if left and right end are extended domain is all real numbers)

  • Range(y) up or down( if graph goes up range is  

     y(yvalue at bottom)y\ge\left(y-value\ at\ bottom\right) 

  • Range(y) up or down (if graph goes down range is  y(yvalue at top)y\le\left(y-value\ at\ top\right) 

  • X-intercept( where graph crosses x -axis (x,0) y is always zero!

  • Y intercept (where graph crosses y -axis (0, y) x is always zero!

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Multiple Select

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What is true about the graph given? check all correct answers.

1

The Domain is all real numbers!

2

Domain is

2x3-2\le x\le3

3

Range y2.25y\ge-2.25

4

The x-intercepts are (-1,0) and (2,0)

5

The y-intercept is (-2,0)

26

Multiple Select

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What is true about the graph giving? Select all the correct answers.

1

The range is

2y4-2\le y\le4

2

The domain is all real numbers

3

The domain: 2x3-2\le x\le3

4

The y-intercept is (0, 0.5)

5

The x intercept is (0, -0.5)

Unit 2 Assessment Review

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