The table shows the highest daily temperature in degrees Fahrenheit averaged over the month for Cosine City, where m is the number of months since January 2001. (m = 0 represents January 2001.) m 0 3 50 6 33 f(m) A sine function is written to represent the data. What is the amplitude, period, and vertical shift of this equation? Drag a value into each box to correctly complete the statements. 50 9 The amplitude of the sine function is 12 67 50 15 33 18 50 The period of the sine function is 21 67 24 50 27 33 30 50 The vertical shift of the function is 33 67
The table shows the highest daily temperature in degrees Fahrenheit averaged over the month for Cosine City, where m is the number of months since January 2001. (m = 0 represents January 2001.) m 0 3 50 6 33 f(m) A sine function is written to represent the data. What is the amplitude, period, and vertical shift of this equation? Drag a value into each box to correctly complete the statements. 50 9 The amplitude of the sine function is 12 67 50 15 33 18 50 The period of the sine function is 21 67 24 50 27 33 30 50 The vertical shift of the function is 33 67
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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The table shows the highest daily temperature in degrees Fahrenheit averaged over the month for Cosine City, where m is the number of months since January 2001. (m = 0 represents January 2001.)
Transcribed Image Text:The table shows the highest daily temperature in degrees Fahrenheit averaged over the month for Cosine City, where m is the number
of months since January 2001. (m = 0 represents January 2001.)
m
f (m)
0
50
3
33
6
50
9
The amplitude of the sine function is!
O
67
12
A sine function is written to represent the data.
What is the amplitude, period, and vertical shift of this equation?
Drag a value into each box to correctly complete the statements.
50
6
15
33
18
The period of the sine function is
12 13 17
50
50
21
67
67
24
50
27
33
30
50
The vertical shift of the function is
33
67
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