In Exercises 37-40, draw the graphs of each of the piecewise-defined functions. when x <0 +3 when x >0 37. f(x) = (x +1 whenx < 0 x when x > 0 38. f(x)= Sx² 39. f(x)= when x < 0 when x > 0 [2x – 2 when x < 0 40. f(x)= when x > 0 41. Let f(x) = Å (a) What are the domain and range of f? (b) Sketch the graph of f. (c) Express f as a piecewise-defined function where each of the "pieces" is a constant.

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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In Exercises 37-40, draw the graphs of each of the piecewise-defined
functions.
when x <0
+3 when x >0
37. f(x) =
Transcribed Image Text:In Exercises 37-40, draw the graphs of each of the piecewise-defined functions. when x <0 +3 when x >0 37. f(x) =
(x +1 whenx < 0
x when x > 0
38. f(x)=
Sx²
39. f(x)=
when x < 0
when x > 0
[2x – 2 when x < 0
40. f(x)=
when x > 0
41. Let f(x) = Å
(a) What are the domain and range of f?
(b) Sketch the graph of f.
(c) Express f as a piecewise-defined function where each of the "pieces"
is a constant.
Transcribed Image Text:(x +1 whenx < 0 x when x > 0 38. f(x)= Sx² 39. f(x)= when x < 0 when x > 0 [2x – 2 when x < 0 40. f(x)= when x > 0 41. Let f(x) = Å (a) What are the domain and range of f? (b) Sketch the graph of f. (c) Express f as a piecewise-defined function where each of the "pieces" is a constant.
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