3. (Rainfall) Recall from Calculus 1 that if f(x) is a continuous function, then ff(x)dx is the amount of net change in f(x). The normal monthly rain fall at the Seattle-Tacoma Airport can be approximated by the model R(t) = 3.121 + 2.399 sin(.524t + 1.377). where R is measured in inches and t is measured in months from the beginning of the year. a. Find and interpret ¹2 R(t)dt. 4 b. Use integration with R(t) to find the rainfall in September, October, and November.

3. (Rainfall) Recall from Calculus 1 that if f(x) is a continuous function, then ff(x)dx is the amount of net change in f(x). The normal monthly rain fall at the Seattle-Tacoma Airport can be approximated by the model R(t) = 3.121 + 2.399 sin(.524t + 1.377). where R is measured in inches and t is measured in months from the beginning of the year. a. Find and interpret ¹2 R(t)dt. 4 b. Use integration with R(t) to find the rainfall in September, October, and November.

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

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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Question

Please show steps on how to do this both a and b. Explain what rules and how you got there. Thank you

3. (Rainfall) Recall from Calculus 1 that if f(x) is a continuous function, then f f(x)dx is the amount of
net change in f(x). The normal monthly rain fall at the Seattle-Tacoma Airport can be approximated by
the model R(t) = 3.121 +2.399 sin(.524t + 1.377). where R is measured in inches and t is measured in
months from the beginning of the year.
-12
a. Find and interpret ,¹2 R(t)dt.
A
b. Use integration with R(t) to find the rainfall in September, October, and November.

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