Vocabulary
Domain & Range
Is it a function?
Evaluate Functions
Mixed Bag
100

Define domain.

What are the "x" values ?

100

Find the domain and range. {(-3,2),(-2,4),(-1,2),(5,4)}

D:{-3,-2,-1,5} R:{2,4}

100

Is the following relation a function? {(-3,2),(-2,4),(-1,2),(5,4)}

What is yes?

100


f(x)= x+3

Find f(5) 

What is 8?

100

Who has the higher heart rate 10 year old's or 30 year old's? 

Who are 10 year old's

200

Define Range

What are the "y" values or outputs?

200

Find the domain and range.

D:[-2,2] R:[0,4]

200

Is the following relation a function? {(-1,5),(2,3),(4,2),(10,2)}

What is yes?

200

f(x)=2x

Find

f(-3)


What is -6?

200

Elements of the domain

What is x?


300

Define vertical line test.

What is used to determine a function on a graph?

300

Find the domain and range.

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

D:[0, infinity)  R: all real values 

0r 

( negative infinity, positive infinity)

300

Is the following relation a function? {(-1,5),(2,3),(4,2),(-1,2)}

What is no?

300

f(x)=5x+3

Find f(x)=-1 

What is y=-2?

300

How do you read f(x)?

What is f of x


400

Define function.

What is a set of ordered pairs, x-value always different?

or

Are all "x" values different?

Does every output have a distinct output?

400

Find the domain and range of the DISCRETE function.


D:{0,1,2,3,4,5}  R:{0,20,40}

400

Is the following relation a function? If not state why.

What is not a function?  Fails vertical line test, since the 2's repeat.

400

Find f(-3) 

f(x)=x^2


What is f(-3)=9?

400

For what values of x is the graph decreasing?

What is 

2.5<=x<=5.5

500

Define independent variable.

What is input, domain, x-value?

500

Find the domain and range of the CONTINUOUS function?

D:[0,5] R:[0,120]

500

Is the following relation a function? If not state why.

What is yes it is a function

500

f(x)= -2x2+2x

Find f(-4)


What is f(-4)=-40?

500

 

What is exponential

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