Linear
Quadratics
Vertical Line Test/Functions
Domain & Range
Transforming Functions
100

Find h(15) for h(x)=4x-6

What is 54?

100

find f(2) for f(x) = x2 + 5x –24

What is -10

100

How do we know when something doesn't pass the vertical line test?

Multiple answers (Same x values with different y values, it hits on the graph twice within a vertical line)

100

What is the range of the relation y = 2x2 + 5x, if the domain is the set {-2, 0, 1, 2}?

{-2, 0, 7, 18}

100

How will the graph shift from f(x)= x2 to f(x) = x2-3

It shifts the vertex to the right

200

Find k(10) for -3(k)-42

What is -72?

200

What is f(5) for f(x) = 3x2 –4

What is 71?

200

(3,4) (6,9) (2,1) (3,4) (5,11); After graphing these numbers, would this pass a vertical line test?

Yes

200

What is the domain of the function  ?

x is greater than or equal to 0

200

How will the graph transform if its moved from y= abs(x) to y=abs(x) +4

The vertex will be moved up 4
300

Find m(164)= for m(x)=2(5x-13)

What is 1614

300

Find d(5) for d(p) =  p2 –20p + 125

What is 50?

300

(-11,2) (2,-11) (15,9) (4,12) (-11,3) (14,5); Would this pass the  vertical line test?

No

300


The domain of f (x) = 3x + 2 is {-1 < x < 4}.
Which integer is not in the range?

What is -5?

300

How will the graph transform from y=x2 to y=x2-5

It shifts the vertex down 5

400

f(x) = -15x + 14; Find out what f(-4) is.

74

400

F(x) = x-12x + 15; Find out what f(4) is.

-17

400

Provide an example of something that would not pass the vertical line test.

A Circle, multiple lines, sideways quadratic

400

A function is defined by the equation y = -3x - 4. If the domain is 1 < x < 5, what is the minimum value in the range of the function?

What is -19? 

400

How does the graph transform from y= x to 

y= 3(x-4)2 - 5?

It shrinks the graph, the vertex shifts right 4 and down 5

500
g(x) = -4/5x + 13; What is g(-5)?

17

500

g(x)= -x+14x -29 ; What is g(-4)?

-101

500

Does transforming a quadratic equation effect whether or not it is a function?


No

500

A function is defined by the equation y = -5x2 - 4. If the domain is 0 < x < 7, what is the minimum value in the range of the function?

-249

500

How does the graph transform from y= x to 

y= .5(x-9)2 +5?

It stretches or widens the graph and moves the vertex to the right 9 and up 5.

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