
Vertex Form of a Quadratic Function
Presentation
•
Mathematics
•
9th - 12th Grade
•
Medium
Standards-aligned
Bev Hermsen
Used 49+ times
FREE Resource
0 Slides • 17 Questions
1
Multiple Choice
Determine the vertex from the following equation: −3(x−4)2+1
Vertex: (4,1)
Vertex: (-4, -1)
Vertex: (4, -1)
Vertex: (-4, 1)
2
Multiple Choice
Determine the vertex from the following equation: −(x+1)2−1
Vertex: (1,-1)
Vertex: (-1, 1)
Vertex: (-1, -1)
Vertex: (1, 1)
3
Multiple Choice
Determine the vertex from the following equation: 21(x+4)2+1
Vertex: (-4, 1)
Vertex: (-4, -1)
Vertex: (4, 1)
Vertex: (4, -1)
4
Multiple Choice
Determine the y-intercept from the following equation: 21(x+4)2+1
(0, 1)
(0, 4
(0, 9)
(-4, 1)
5
Multiple Choice
Determine the axis of symmetry from the following equation: −(x−2)2+4
x = 2
x = 4
x = -2
x = -1
6
Multiple Choice
Determine if the parabola has a maximum or minimum, if it opens up (+) then it will have a minimum, if it opens down (-) then it will have a maximum. 3(x+3)2−2
Maximum
Minimum
7
Multiple Choice
Determine if the following equation has a maximum or minimum: −(x−2)2+7
Maximum
Minimum
8
Multiple Choice
Determine the maximum or minimum value: −(x−2)2+7
2
7
-2
-7
9
Multiple Choice
Find the vertex and axis of symmetry of the equation: y =−3(x+4)2+8
(-3, 4)
x = -3
(-4, 8)
x = -4
(8, -4)
x = 8
(-3, 8)
x = -3
10
Multiple Choice
Given: y = 2(x - 5)2 + 6, the vertex is
(2,-5)
(-5,6)
(2,6)
(5,6)
11
Multiple Choice
The axis of symmetry is a vertical line that passes through which point?
y-intercept
any random point
vertex
symmetrical point for the vertex
12
Multiple Choice
What is the green dashed line called?
roots or x-intercepts
parabola
axis of symmetry
line of dashes
13
Multiple Choice
14
Multiple Choice
Where is the axis of symmetry?
15
Multiple Choice
16
Multiple Choice
What is the domain of the function y = (x+5)2 + 3?
17
Multiple Choice
Explain the translation:
y = (x + 9)2 + 5
translated left 9, up 5
translated left 9, down 5
translated right 9, up 5
translated right 9, down 5
Determine the vertex from the following equation: −3(x−4)2+1
Vertex: (4,1)
Vertex: (-4, -1)
Vertex: (4, -1)
Vertex: (-4, 1)
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