
Transformations of Parabolas and Absolute
Authored by Anthony Clark
Mathematics
10th Grade
CCSS covered

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20 questions
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1.
MULTIPLE SELECT QUESTION
1 min • 1 pt
What is true about this graph?
It has a horizontal translation of right 2
It has a horizontal translation of left 2
It has a vertical translation of up 1
It has a vertical translation of down 1
2.
DROPDOWN QUESTION
1 min • 1 pt
The graph has a (a) (flip), a (b) (up/down slide), and a (c) (left/right slide).
The graph does not have a (d)
vertical reflection
vertical translation
dilation
rotation
horizontal reflection
3.
MATCH QUESTION
1 min • 1 pt
Match the parabolas to their proper transformations
Horizontal Translation
Vertical Translation
Dilation:
Stretch
Vertical Reflection
Dilation:
Squish
4.
DRAG AND DROP QUESTION
1 min • 1 pt
We know the following transformation is a (a) because it passes through the point (b)
stretch
squish
reflection
5.
DRAG AND DROP QUESTION
1 min • 1 pt
The graph of a quadratic function f is shown and the vertex is labeled with its coordinates. If g(x) = f(x - 1) + 2, what is the minimum value of g?
* The minimum value of g is (a) because the minimum value of f is (b) and the graph of g is shifted (c) from the graph of f by (d) .
6
4
up
2
1
3
5
down
left
right
6.
DROPDOWN QUESTION
1 min • 2 pts
The graph of a transformed squaring function is shown below. Which equation and description best describes the graph? Select the equation (a) and description (b)
; neither even nor odd function
; even function
neither even nor odd function
even function
odd function
Tags
CCSS.HSF.BF.B.3
7.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
Parent function, f(x) = x2. Write the equation that would produce the transformed function, h(x), when the parent function is translated three units left, vertically compressed with a scale factor of one-third, and vertically translated down one unit.
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