Worksheets1314 - Final Review Questions - Test #3
Total questions: 30
Worksheet time: 1hrs 15mins
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These questions are formatted like the questions on the final exam. Good luck!
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What transformations happened to the following function?
2⋅f(x+3)−4
Let f(x)=x2 be the parent function.
Given the equation below, what transformations happened to the function?
f(x)=31(x−5)2
Let f(x) be the parent function. Determine which of the following equations represents the transformations below.
- Vertical Shift Down 2
- Vertical Stretch of 5/3
- Horizontal Shift Right 6
35⋅f(x−6)−2
35⋅f(x+6)−2
35⋅f(x+2)−6
35⋅f(x−2)−6
Let f(x) be the parent function. Determine which of the following equations represents the transformations below.
- Horizontal Shift Left 7
- Vertical Shift Up 4
- Vertical Shrink of 1/2
21⋅f(x+7)+4
21⋅f(x−7)+4
2⋅f(x+7)+4
2⋅f(x−7)+4
Use the graph to find the domain of function f.
(−∞,∞)
(−∞,−1]
(−∞, −4]
[−1,−∞)
Use the graph to find the range of function f.
(−∞,∞)
(−∞,−1]
(−∞, −4]
[−1,−∞)
What is the domain of this function?
f(x)=−3x2−24x−50
(−∞,∞)
(−∞,−2]
[−50,∞)
[−2,−∞)
Not enough information
What is the range of this function?
f(x)=−3x2−24x−50
(−∞,−50)
(−∞,−2]
[−2,∞)
(−50,−∞)
Not enough information
Does this function open up or open down?
f(x)=−3x2−24x−50
Opens Up
Opens Down
Not enough information
Does this function open up or down?
f(x)=−4(x+2)2−8
Up
Down
Will this function have a minimum or maximum?
f(x)=−4(x+2)2−8
Minimum
Maximum
Determine the coordinates of the vertex of the graph of f(x).
f(x)=−4(x+2)2−8
(2,−8)
(−2,−8)
(−8, 2)
(−8,−2)
Determine the coordinates of the vertex of the graph of f(x).
f(x)=21(x−6)2+4
(−6,4)
(6,4)
(6,−4)
(−6,−4)
Does this function open up or down?
f(x)=21(x−6)2+4
Up
Down
Does this function have a minimum or maximum?
f(x)=21(x−6)2+4
Minimum
Maximum
Use the graph to identify the vertex of function f.
(−2, 3)
(2, 3)
(3,−2)
(−3, 2)
On what interval is the function increasing?
(−2,∞)
(−∞,−2)
(−∞,3)
(3,∞)
On what interval is the function decreasing?
(−2,∞)
(−∞,−2)
(−∞,3)
(3,∞)
On what interval is the function increasing?
(−4,∞)
(−∞,−4)
(−∞,−1)
(−1,∞)
On what interval is the function decreasing?
(−1,∞)
(−∞,−1)
(−∞,−4)
(−4,∞)
Write this function in the form f(x)=ax2+bx+c .
−3x2−24x−50
−3x2−50
−3x2−24x−48
−3x2−24x−26
Write the following function in the form f(x)=ax2+bx+c .
f(x)=(3x+5)(x−2)
Write the following function in the form f(x)=ax2+bx+c .
f(x)=(4x−3)(x+7)
Solve the quadratic equation using the method of your choice. Write your answers in the blank provided with a comma to separate the answers.
8x2=4−4x
(a)
Solve the quadratic equation using the method of your choice. Write your answers in the blank provided with a comma to separate the answers.
4x2−x−16=3x+8
(a)
Scott kicks a soccer ball during a game. The height of the ball, in feet, can by modeled by this function: f(x)=−16x2+48x , where x is the time in seconds after he kicks the ball.
What is the maximum height achieved by the ball?
36ft
1.5ft
48ft
38ft
Scott kicks a soccer ball during a game. The height of the ball, in feet, can by modeled by this function: f(x)=−16x2+48x , where x is the time in seconds after he kicks the ball.
When did the ball reach the maximum height?
36 secs
1.5 secs
4.8 secs
3 secs
Scott kicks a soccer ball during a game. The height of the ball, in feet, can by modeled by this function: f(x)=−16x2+48x , where x is the time in seconds after he kicks the ball.
How long will the ball be in the air before it hits the ground?
36 secs
1.5 secs
4.8 secs
3 secs
Scott kicks a soccer ball during a game. The height of the ball, in feet, can by modeled by this function: f(x)=−16x2+48x , where x is the time in seconds after he kicks the ball.
How high is the ball after 2 seconds?
36ft
32ft
29ft
30ft
