Transformation Terms
Using Rule to Evaluate
Domain/Range
Evaluate From Graph
Transforming points
100
What type of transformation is the 2?
f(x) = |x|+2
Vertical Translation
100
f(x) = -2x-7
Find
f(3)
-13
100
Find the domain
(-4,6]
100
Find f(7)
f(7) =5
100
What is the new location of the point (1,1) and (3,3) after the transformation below
f(x) = |x+3|
(-4,1) and (0,3)
200
What type of transformation is the 1/2?
f(x) = 1/2x2
Vertical Compression
200
f(x) = -5x-10
Find
f(-3)
5
200
Find the range
[-6,4]
200
Find f(8)
f(8) = -4
200
What is the new location of the points (1,1) and (2,4) after the following transformation
f(x) = 2x2
(1,2) and (2,8)
300
what type of transformation is the -?
f(x) = (-x)3
Horizontal Reflection
300
f(x) = -x2+18
Find
f(-2)
14
300
Find the Domain
[-8,inf)
300
Find the value of f(x) =2
x=3,5
300
What is the new location of the points after the following transformations (-1,1) and (2,4)
f(x) = -(x+2)2
(-3,-1) and (0,-4)
400
What type of transformations are the 1/2 and the -
f(x) = -|1/2x|
Veritcal Reflection and Horizontal Stretch
400
g(x) =-x2+3x-7
Find f(-5)
-47
400
Find the range
[0,4]
400
Find f(x) = 7
x=2,6
400
What is the new location of the points (-2,2) and (-4,4) after the following transformations
f(x) = -|1/3x|+2
(-6,0) and (-12,-2)
500
What type of Transformation is the 2 and the 1/5
1/5(3)2x
Vertical Compression and horizontal Compression
500
h(x) = x3+4x2-6x+9
h(-2)
29
500
Find the range
(-inf,-1]
500
f(3)
f(3) = 3
500
What is the new location of the points after the following transformations (-3,3) and (6,6)
f(x) = -2|3x|-10
(-1,-16) and (2,-22)