(a)
To find: The amplitude of a sinusoidal function that models the monthly temperatures.
(a)
Answer to Problem 13E
The amplitude of a sinusoidal function that models the monthly temperatures is
Explanation of Solution
Given information:
The given table is
Jan. | Feb. | march | April | May | June | July | Aug. | Sept. | Oct. | Nov. | Dec. |
Calculation:
Calculate the amplitude of a sinusoidal function that models the monthly temperatures.
Therefore, the amplitude of a sinusoidal function that models the monthly temperatures is
(b)
To find: The vertical shift of a sinusoidal function that models the monthly temperatures.
(b)
Answer to Problem 13E
The vertical shift of a sinusoidal function that models the monthly temperatures is
Explanation of Solution
Given information:
The given table is
Jan. | Feb. | march | April | May | June | July | Aug. | Sept. | Oct. | Nov. | Dec. |
Calculation:
Calculate the vertical shift of a sinusoidal function that models the monthly temperatures.
Therefore, the vertical shift of a sinusoidal function that models the monthly temperatures is
(c)
To find: The period of a sinusoidal function that models the monthly temperatures.
(c)
Answer to Problem 13E
The period of a sinusoidal function that models the monthly temperatures is
Explanation of Solution
Given information:
The given table is
Jan. | Feb. | march | April | May | June | July | Aug. | Sept. | Oct. | Nov. | Dec. |
Calculation:
The period is how often the function repeats itself which in this case is
Therefore, the period of a sinusoidal function that models the monthly temperatures is
Chapter 6 Solutions
Advanced Mathematical Concepts: Precalculus with Applications, Student Edition
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