Properties of Equality
Solving Equations
Relations
Functions
Interpreting Graphs of Functions
100

Write an algebraic expresssion to represent the number of pens that can be bought with 30 cents if each pen costs c cents.

30c

100

Solve  r=(7(16-5))/(3+4(2)) 

7

100

Find the domain and range of this relation.

Domain: {0,1,2,3,4,5} 

Range:  {8, 11, 12, 23, 28} 

100

True or False: Relation is always a function

False

100

What is x and y intercepts?

x-intercept is where the graph crosses the x-axis and y-intercept is where the graph crosses the y-axis.

200

Evaluate  (7a+b)/(b+c) if  a=2 ,  b=6, and c=4 ?

2

200

Find the solution set of  3a+12=39 if the replacement set is  {6,7,8,9,10} .

{9}

200

 What is the domain of this relation?

 {-4,-2,-1,1,4} 

200

Is the given relation a function or not?

Not a Function

200

What is x and y intercepts?

 x=10 and y=500 

300

Evaluate  2[1/4+(1/2)^2] 

1

300

Candice is typing an average of 40 words per minute. Find the time it will take her to type 1000 words.

25 minutes

300

Identify the Independent and Dependent variable: How long you sleep affects your test score.

Independent: Number of hours of sleep

Dependent: Test score

300

If  f(x)=2x^2-4 , what is  f(-2) ?

4
300

What is y-intercept?

y=30

400

Simplify  4(6p+2q-2p) 

24p+8q-8p

400

Solve 

28/b+9=16

4

400

What is the independent and dependent variable?


Independent: Time

Dependent: Price

400

Is this a function?

No

400

Interpret the end behavior

As x increases, y also increases whereas the total cost increases.

500

Evaluate  (5^2*4-5*4^2)/(5(4) 

1

500

Gabriel pays $40 a month for basic cell phone service. In addition, Gabriel can send text messages for $0.20 each. Find the total amount Gabriel spent this month if he sends 40 text messages.

$48

500

Describe what is happening on the graph.


The price increases steadily, then it falls, then increases, then falls again.

500

If  f(x)=2x^2-6 , find  f(h+2) .

2h^2+8h+2

500

What is intercept/s and end behavior?

(y=1000)1000 computers were affected when time started.

As x increases, y also increases whereas the number of affected computers is expected to continue to increase.