Transformation Rules
Graphing
Domain and Range
Vocabulary
Equation Details
100

What is the transformation rule for 

f(x) + k

shift up "k" units

100

This Graph is the parent function for ___________.


 x2

100

What is the domain and range for the quadratic function? 

D: (-∞, ∞) 

R: [0, ∞) 

100

What is Domain and how is it read? 

x-values; Left to Right

100

What is the parent function for this equation?

f(x) = 2|x|+3

          absolute value function

200

What is the transformation rule for 

f(x - h) ?

shift right "h" units

200

This Graph is the parent function for ___________


|x|

200

What is the domain and range for the absolute value function? 

D: (-∞, ∞) 

R: [0, ∞) 

200

What is Range and how is it read?

y-values; Bottom to Top

200

y=-2x2-9 opens in the direction.

What is opens downward?

300

What is the transformation for the function: f(x) = 2|x| 

Vertical Stretch by 2

300

The Graph the parent function is for  _______.


√x

300

What is the domain and range for the cubed function? 

D: (-∞, ∞) 

R: (-∞, ∞) 

300

What is a transformation?

An addition to the parent function that changes it is in some way

300

What is the vertex for this equation? 

f(x) = x2+5


(0, 5)

400

What is the transformation of the graph f(x) = -x3 + 8

Reflection over x-axis, shift up 8

400

The Graph is the parent function for _______.


x3

400

What is the domain and range for the square root function? 

D: [0, ∞) 

R: [0, ∞) 

400

What are the two types of Exponential Functions?

Growth and Decay

400

Vertex and axis of symmetry of y=2(x-3)2+5.

What is v(3, 5) and x=3.

500

What is the transformation of the graph f(x) = 1/(x+4) - 5

Vertical Compression by 1/; Horizontal Shift by -4 ; Vertical Shift by 5

500

The parent function  for this graph is named ______.


Exponential

500

What is the domain and range for a linear function? 

D: (-∞, ∞)

R: (-∞, ∞) 

500

123321 or Hannah is called.

What is a palendrome?

500

What determines whether an Exponential Function is growth or decay?

The Base   Example: 2x