y = 10+7.5cos(0.507t). How quickly is the tide rising or falling (in meters/hour) at each of the following times? Enter the changes as positive values rounded to two decimal places. The tide is falling v at i ! meters/hour. (a) 4:00 am: The tide is v at ! meters/hour. rising (b) 7:00 am: meters/hour. The tide is rising at (c) Noon: meters/hour. The tide is falling at (d) 4:00 pm:

Calculus: Early Transcendentals
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Author:James Stewart
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Chapter1: Functions And Models
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Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Can you explain how to do these problems
y = 10+7.5cos(0.507t).
How quickly is the tide rising or falling (in meters/hour) at each of the following times?
Enter the changes as positive values rounded to two decimal places.
(a) 4:00 am:
The tide is falling at
! meters/hour.
The tide is
! meters/hour.
rising
at
(b) 7:00 am:
meters/hour.
The tide is
rising
at
(c) Noon:
meters/hour.
The tide is
falling
at
(d) 4:00 pm:
Transcribed Image Text:y = 10+7.5cos(0.507t). How quickly is the tide rising or falling (in meters/hour) at each of the following times? Enter the changes as positive values rounded to two decimal places. (a) 4:00 am: The tide is falling at ! meters/hour. The tide is ! meters/hour. rising at (b) 7:00 am: meters/hour. The tide is rising at (c) Noon: meters/hour. The tide is falling at (d) 4:00 pm:
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