Number System
Expressions and Equations
Functions
Geometry
Statistics
100

Write the numbers in order from least to greatest.

5.6, square root 30, 4.7, square root 20

square root 20, 4.7, square root 30, 5.6

100

Solve the equation. y3=125

5

100

A function has _____output(s) for____input. 

one output for every input

100

What is the equation for the Pythagorean Theorem? 

a2+b2=c2

100

Give an example of categorical data and measurement data. Explain the definition of each.

Categorical-hair color, eye color, animals, etc. Data that does not give number answers.

Measurement-height, weight, length, etc. Data that gives number answers.

200

Which numbers are irrational?

Square root of: 25, 56, 14, 100

Square root of 56 and 14.

200

Solve: 2(x+2)=10. Explain what property you use. 

Distributive property; x=3

200

Mr. Zarbock left the cinema, drove towards his house, got gas, and then continued driving to his house. Let the x-axis represent time and y-axis represent the amount of gas in his gas tank. Sketch a graph that represents the relationship between the amount of gas and time.

Answers will vary.

200

Describe the difference between a reduction and enlargement of a dilation include what happens with the scale factor. 

Reduction-reduces the size of the shape (Scale factor is less than 1.)

Enlargement-enlarges the size of the shape (Scale factor is greater than 1.)

200

What is the equation used to determine the line of best fit for a scatter plot?

y=mx+b

300

Explain the difference between rational and irrational. Give an example of each. 

Rational numbers include whole numbers, integers, terminating and repeating decimals. Examples:1, 0.5, 0.353535 

Irrational numbers include non perfect square roots whose decimals never end. Examples: Square root of 31, 0.23589789654

300

What is the value of n when 7n-12=5n+6? Explain what your first step should be.

n=9; combine like terms (Subtract 5n from both sides.)

300

Draw a function with one increasing interval, two constant intervals, and one decreasing interval. 

Answers will vary. 

300

Define a translation, reflection, and rotation. 

Translation-slide

Reflection-flip

Rotation-turns 

300

Out of the points listed, which point(s) would be the outliers?

(10,20) (11, 25) (10,21) (24, 56) (10.5,19)

(24,56) 

400

On the number line, between which two consecutive whole numbers would the square root of 35 be located?

5 and 6

400

Classify the equation, 7(11x+10)=77x+70 as having one solution, no solution, infinitely many solutions. Explain why.

Infinitely many solutions because 70=70.

400

Find the rate of change of the linear function from the point (0,8) to the point (16,14). Simplify your answer. 

6/16=3/8

400

Solve for the measure of angle Q. Each angle of the triangle is listed. (Might help to draw a triangle.)

Angle Q=x+82

Angle P=x-16

Angle R=x

x=38

Angle Q= 120

400

List a pair of categories that would produce a scatter plot that has a negative association.

Answers will vary. 

Example: Time watching television and test grades, temperature and amount of clothing

500

If x = 55 and y =27, is the square root of x + y rational or irrational?

The square root of 82 is irrational.

500

A rental car company charges $240.00 per week plus $0.15 per mile to rent a car. How many miles can you travel in one week for $336.00? (Hint: Set up an equation.)

240 + 0.15m=336; 640 miles

500
Write a linear function with an initial value of 9.

Answers will vary. y=mx+9 (Initial value is the same as y-intercept.)

500

Angle A and angle B are remote interior angles. Angle C is an exterior angle. If angle B is 80 degrees and angle C is 125 degrees, what is angle A?

Angle A=45 degrees

500

What are the three types of relative frequency tables? Explain how to calculate each of them.

Total Relative Frequency-Divide each number by the total number

Row Relative Frequency-Divide each number by the row total

Column Relative Frequency-Divide each number by the column total

M
e
n
u