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WorksheetsCh T Review
Total questions: 70
Worksheet time: 17hrs 1mins
My printed notes have section are taped/glued in my notebook in the proper locations with section titles.
YES
NO
What type of function is this?
quadratic
absolute value
linear
exponential
Which of the following is a function?
Which set of ordered pairs is a function?
{(9,5), (10,5), (9,-5), (10,-5)}
{(3,4), (4,-3), (7,4), (3, 8)}
{(6,-5), (7, -3), (8, -1), (9, 1)}
{(2, -2), (5, 9), (5, -7), (1, 4)}
Which is a function?
A
B
C
D
{(1,3) , (5,15) , (2,6), (4,12) , (3,9)}
What are the range values from least to greatest!
The following sets can be used to fill the blank spaces in the domain column.
Which set will make this table a Function.
What is the range of this set of data?
16
32
24
-32
-10
20
40
-15
What is the domain of f?
-2
2
1
7
If you have an x value that has 2 "y" values it is NOT a function!
Find the Range.
(-∞, +∞)
(0, 11)
[0, ∞)
(0, ∞)
What is the Domain of this linear function?
[-6, 6]
[0, 7]
[2, 7]
No Solution
f(x) = IxI -5
f(x) = 3 Ix+8I
What is the range to this graph?
y > 1
y > 1
y < 1
y < 1
From the parent function y=x2 , which answer shows the correct equation of the graph shown?
y=3(x−2)2−1
y=3(x+2)2+1
y=31(x−2)2+1
y=3(x−2)2+1
Write a function g whose graph represents the indicated transformation of the graph of f.
f(x)=3∣x+5∣ ; reflection in the x-axis
g(x)=−3∣x+5∣
g(x)=3∣x−5∣
g(x)=−3∣x−5∣
g(x)=3∣x+5∣
What transformations have been applied to the function
f(x)=−2(x+1)3 ? Select all that apply.X axis reflection
Y axis reflection
Left 1
Vertical stretch by 2
Horizontal shrink by 1/2
Which of the following equations represents the graph pictured?
f(x)=(x−3)2
f(x)=(x+3)2
f(x)=x2+3
f(x)=3x2
Which of the following equations represents the graph pictured?
f(x)=x3−2
f(x)=x3+2
f(x)=−2x3
f(x)=2x3
Which of the following graphs has NOT been shifted horizontally?
g(x) = 5x2 + 2
Down 2
Up 2
Up 2
Down 2
What is the correct domain and range for the parent function f(x)=x2
D: (0,∞) , R: (0,∞)
D: (−∞,∞) , R: (∞,0)
D: (−∞,∞) , R: [0,∞)
D: [0,∞) , R: (−∞,∞)
Describe the transformation to f(x) that results in g(x) given g(x)=f(x−1)−5
f(x) has been translated to the left one and down five.
f(x) has been translated to the right one and down five.
f(x) has been translated to the left one and up five.
f(x) has been translated to the right one and up five.
Which of the following is the graph of f(x)=(x−2)3+1
Describe the transformation from the parent graph
Reflect over x, right 3, down 4
Reflect over y, right 3, down 4
Reflect over x, right 3, up 4
Reflect over y, left 3, down 4
Describe the parent graph transformation
vertical stretch by 1/2, left 1, down 3
horizontal stretch by 1/2, right 1, down 3
vertical compression by 1/2, left 1, down 3
horizontal compression by 1/2, right 1, down 3
What transformations has the function undergone?
reflect over y, vertical compression by 2, right 5, up 1
reflect over x, horizontal compression by 2, left 5, up 1
reflect over x, vertical stretch by 2, right 5, up 1
reflect over y, horizontal stretch by -2, right 5, up 1
Which transformations are involved in the equation y=21x+1−1 ?
Horizontal translation left
Vertical compression
Vertical translation down
Horizontal translation right
Vertical stretch
If f(x)=a(x−h)2+k has a horiz. shift of -2, a vert. shift of 3 and a vert. stretch of 4, what is the equation for f(x) ?
f(x)=4(x+2)2+3
f(x)=4(x−2)2+3
f(x)=3(x+2)2+4
f(x)=2(x−4)2+3
f(x) = 2x
Vertical stretch
Vertical compression
Vertical translation up
Reflection over the x-axis
No Transformation
Which is the graph of
y=∣x∣ ?y=3|x+2|-2
y=⅓|x-2|-2
y=3(x-2)2-2
y=3|x-2|-2
y=(x2 -2) +1
y=(x-2)2+1
y=(x+1)2-2
y=|x+2| +1
Horizontal Translation of -3, Vertical Stretch of 3, Reflection over x axis
Horizontal Translation of +3, Horizontal Stretch of 3, Reflection over x axis
Horizontal Translation of +3, Vertical Stretch of 3, Reflection over x axis
Horizontal Stretch of -3, Vertical Stretch of 3, Reflection over x axis
What are the transformations?
y=3(x-4)2?
Horizontal translation of -4, Vertical Translation of 3
Horizontal translation of +4, Vertical Stretch by a factor of 3
Horizontal Translation of +4, Vertical Stretch by a factor of ⅓
Horizontal stretch by a factor of 4, Vertical translation of 3
Describe the transformation of y = f(x) for the new function
f(x) = 5x2 + 2
Vertical Stretch by a factor of 5, Vertical Translation of +2
Vertical Stretch by a factor of 5, Horizontal Translation of +2
Vertical Stretch by a factor of 5, Horizontal Translation of -2
Horizontal Stretch by a factor of 5, Horizontal Translation of +2
