on’t graph. Just what are the inflection points and relative min/max?

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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Don’t graph. Just what are the inflection points and relative min/max?
2:08
5GE
f(-2)=-1. f(-1)= -2, f(0)-0, f(2)=2
f(z) >0 on (-1.1)
f'(z) <0 on (-∞, -1), (1,00)
f'(x)=0 at z=-1
f"(z) >0 on (-2,1),(1,00)
f"(x) <0 on (-∞, -2)
f"(x)=0 atz--2.
Sketch the graph of f(z).
×
Consider a function of which is continuous on (-00, 1) and (1,00), has a vertical
asymptote z= 1, has a horizontal asymptote y = 0, and for which the following conditions
hold:
Transcribed Image Text:2:08 5GE f(-2)=-1. f(-1)= -2, f(0)-0, f(2)=2 f(z) >0 on (-1.1) f'(z) <0 on (-∞, -1), (1,00) f'(x)=0 at z=-1 f"(z) >0 on (-2,1),(1,00) f"(x) <0 on (-∞, -2) f"(x)=0 atz--2. Sketch the graph of f(z). × Consider a function of which is continuous on (-00, 1) and (1,00), has a vertical asymptote z= 1, has a horizontal asymptote y = 0, and for which the following conditions hold:
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