
Test: Unit 6 (Graphs of Trig Functions)
Authored by Lindsey Justice
Mathematics
10th - 12th Grade
CCSS covered
Used 35+ times

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10 questions
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1.
MULTIPLE CHOICE QUESTION
2 mins • 1 pt
(a)What is the amplitude?
(b) What is the period?
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Tags
CCSS.HSF-IF.C.7E
2.
MULTIPLE CHOICE QUESTION
2 mins • 1 pt
What is the period of ? Give an exact value.
π/3 or 60 degrees
6π or 1080 degrees
2π/3 or 120 degrees
3π or 540 degrees
Tags
CCSS.HSF-IF.C.7E
3.
MULTIPLE CHOICE QUESTION
1 min • 1 pt
The ______________ measures the distance from the midline to the max or min of the function.
The _______________ is inversely proportional to the period of a sinusoidal function.
The _________________ represents the same value as the vertical translation.
A negative value of ______________ causes a _______________ in the graph of the function.
The amount of time for a function to complete its cycle is known as its _______________.
The horizontal translation is also known as a ________________.
Amplitude
Phase Shift
Vertical Translation
Horizantal Translation
Tags
CCSS.HSF-IF.C.7E
4.
MULTIPLE CHOICE QUESTION
3 mins • 1 pt
What is the equation of the graph?
Tags
CCSS.HSF-IF.C.7E
5.
MULTIPLE CHOICE QUESTION
2 mins • 1 pt
Write an equation for the cosine function with amplitude 3, period 2pi, phase shift of pi, and vertical shift of 5.
Tags
CCSS.HSF-IF.C.7E
6.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
Below is the graph of a trigonometric function. It intersects its midline at (-1.7,-10) and again at (5.1,-10). What is the period of the function? Give an exact value.
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Tags
CCSS.HSF-IF.C.7E
7.
MULTIPLE CHOICE QUESTION
30 sec • 1 pt
Valeria is playing with her accordion.
The length of the accordion A(t) after she starts playing as a function of time t (in seconds) can be modeled by a sinusoidal expression of the form a⋅cos(b⋅t)+d
At t= 0, when she starts playing, the accordion is 20 cm long, which is the shortest it gets. 1.8 seconds later the accordion is at its average length of 42 cm.
Find A(t). Also draw the graph of the function, clearly showing 5 critical points.
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