3. It is a fact that if you take a tube and fill it with liquid, the liquid will rise and fall based on the temperature. Assume that we have a tube of liquid, and we have a function h(T), where h is the height of the liquid in cm at temperature T in °F. I. It is true that h(32)=1. What does that mean in physical terms (interpret the units)? Describe the inverse function h'. What are its inputs? What are its outputs? What would the function notation look like (don't use h' because that would be confusing)? What does it measure? II. There is a devise, currently available at your local drug store, that measures the function h'. What is the name of this devise? III.

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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3. It is a fact that if you take a tube and fill it with liquid, the liquid will rise and fall based on the temperature.
Assume that we have a tube of liquid, and we have a function h(T), where h is the height of the liquid in cm at
temperature T in °F.
I.
It is true that h(32)=1. What does that mean in physical terms (interpret the units)?
Describe the inverse function h'. What are its inputs? What are its outputs? What would the function
notation look like (don't use h' because that would be confusing)? What does it measure?
II.
There is a devise, currently available at your local drug store, that measures the function h'. What is the
name of this devise?
III.
Transcribed Image Text:3. It is a fact that if you take a tube and fill it with liquid, the liquid will rise and fall based on the temperature. Assume that we have a tube of liquid, and we have a function h(T), where h is the height of the liquid in cm at temperature T in °F. I. It is true that h(32)=1. What does that mean in physical terms (interpret the units)? Describe the inverse function h'. What are its inputs? What are its outputs? What would the function notation look like (don't use h' because that would be confusing)? What does it measure? II. There is a devise, currently available at your local drug store, that measures the function h'. What is the name of this devise? III.
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