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The amount of fuel remaining in the gasoline tank of an SUV is a function of the number of hours, h, that the SUV has been driven at 65 mph. This relationship can be expressed by the function shown. f(h) = 40 – 6 Źh What is the domain and range of the problem situation? Domain: 0 s h s 6, h e whole numbers Range: 0 < f(h) < 40, f(h) e whole numbers F G Domain: 0 < h < 6 Range: 0 < f(h) < 40 H Domain: 0 shs 40 Range: 0 s f(h) <6 J Domain: 0 shs6 Range: 0 < f(h) < 40

The amount of fuel remaining in the gasoline tank of an SUV is a function of the number of hours, h, that the SUV has been driven at 65 mph. This relationship can be expressed by the function shown. f(h) = 40 – 6 Źh What is the domain and range of the problem situation? Domain: 0 s h s 6, h e whole numbers Range: 0 < f(h) < 40, f(h) e whole numbers F G Domain: 0 < h < 6 Range: 0 < f(h) < 40 H Domain: 0 shs 40 Range: 0 s f(h) <6 J Domain: 0 shs6 Range: 0 < f(h) < 40

Algebra and Trigonometry (6th Edition)
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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2 The amount of fuel remaining in the gasoline tank of an SUV is a function of the number of hours, h, that the SUV has been driven at 65 mph. This relationship can be expressed by the function shown. f(h) = 40 – 6. 3 What is the domain and range of the problem situation? F Domain: 0 < hs 6, h e whole numbers Range: 0 < f(h) < 40, f(h) e whole numbers G Domain: 0 < h < 6 Range: 0 < f(h) < 40 H Domain: 0 < h< 40 Range: 0 < f(h) < 6 J Domain: 0 <hs6 Range: 0 < f(h) < 40
Transcribed Image Text:2 The amount of fuel remaining in the gasoline tank of an SUV is a function of the number of hours, h, that the SUV has been driven at 65 mph. This relationship can be expressed by the function shown. f(h) = 40 – 6. 3 What is the domain and range of the problem situation? F Domain: 0 < hs 6, h e whole numbers Range: 0 < f(h) < 40, f(h) e whole numbers G Domain: 0 < h < 6 Range: 0 < f(h) < 40 H Domain: 0 < h< 40 Range: 0 < f(h) < 6 J Domain: 0 <hs6 Range: 0 < f(h) < 40
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