17. The hourly temperature at Portland, Oregon, on a particular day is recorded below. LAM. 46 3. 8. 6. 10 11 12 Noon 44 43 41 40 40 41 43 46" 52" 1 PM. 74 75 75 77 75° 65° 69° 21 3. 8. 74 70 62" 55" 4 10 11 12 Midnight 48 72 51 a. Find the amplitude of a sinusoidal function that models this temperature variation. b. Find the vertical shift of a sinusoidal function that models this temperature variation. c. What is the period of a sinusoidal function that models this temperature variation? d. Use t 0 at 5 P.M. to write a sinusoidal function that models this temp. variation. e. What is the model's temperature at 10 A.M.? Compare this to the actual value?

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter4: Polynomial And Rational Functions
Section4.3: Zeros Of Polynomials
Problem 68E
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17. The hourly temperature at Portland, Oregon, on a particular day is recorded below.
LAM.
5.
9.
8.
6.
10
11
12 Noon
46
43 41"
44
1 P.M.
72
40
40 41"
43
46
52°
65
69
6.
10
11
12 Midnight
48°
74
75 75 77 75 74 70 62"
55°
51"
a. Find the amplitude of a sinusoidal function that models this temperature variation.
b. Find the vertical shift of a sinusoidal function that models this temperature variation.
e. What is the period of a sinusoidal function that models this temperature variation?
d. Use t 0 at 5 P.M. to write a sinusoidal function that models this temp, variation.
e. What is the model's temperature at 10 A.M.? Compare this to the actual value?
Transcribed Image Text:17. The hourly temperature at Portland, Oregon, on a particular day is recorded below. LAM. 5. 9. 8. 6. 10 11 12 Noon 46 43 41" 44 1 P.M. 72 40 40 41" 43 46 52° 65 69 6. 10 11 12 Midnight 48° 74 75 75 77 75 74 70 62" 55° 51" a. Find the amplitude of a sinusoidal function that models this temperature variation. b. Find the vertical shift of a sinusoidal function that models this temperature variation. e. What is the period of a sinusoidal function that models this temperature variation? d. Use t 0 at 5 P.M. to write a sinusoidal function that models this temp, variation. e. What is the model's temperature at 10 A.M.? Compare this to the actual value?
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