18 Oct 2021
Problem 50ce
Page 158
Section 2.7: The Derivative As a Function
Chapter 2: Limits and Derivatives
Textbook ExpertVerified Tutor
18 Oct 2021
Given information
Given:- 
To show :- Show that the given equation is vertical tangent line at 
.
Step-by-step explanation
Step 1.
The work in part (a) with the one-sided limits shows that when 
, the slope of the tangent line is negative and the tangent line becomes steeper with negative slope as we get closer to 
. Similarly, when 
, the slope of the tangent line is positive and becomes the tangent line becomes steeper with positive slope the close we get to . Thus, there is a vertical tangent line at 
.
Single Variable Calculus: Early Transcendentals
4th Edition, 2018
Stewart
ISBN: 9781337687805
Solutions
Chapter
Section
- Problem 1a
- Problem 1b
- Problem 1c
- Problem 1d
- Problem 1e
- Problem 1f
- Problem 1g
- Problem 2a
- Problem 2b
- Problem 2c
- Problem 2d
- Problem 2e
- Problem 2f
- Problem 2g
- Problem 2h
- Problem 3a
- Problem 3b
- Problem 3c
- Problem 3d
- Problem 4
- Problem 5
- Problem 6
- Problem 7
- Problem 8
- Problem 9
- Problem 10
- Problem 11
- Problem 12
- Problem 13
- Problem 14
- Problem 15
- Problem 16
- Problem 17a
- Problem 17b
- Problem 17c
- Problem 17d
- Problem 18
- Problem 18a
- Problem 18b
- Problem 18c
- Problem 18d
- Problem 18e
- Problem 19
- Problem 20
- Problem 21
- Problem 22
- Problem 23
- Problem 24
- Problem 25
- Problem 26
- Problem 27
- Problem 28
- Problem 29
- Problem 30
- Problem 31
- Problem 32
- Problem 33a
- Problem 33b
- Problem 34a
- Problem 34b
- Problem 34c
- Problem 34d
- Problem 35
- Problem 36
- Problem 37
- Problem 38
- Problem 39
- Problem 40
- Problem 41
- Problem 42
- Problem 43
- Problem 44
- Problem 45
- Problem 46
- Problem 47
- Problem 48a
- Problem 48b
- Problem 49a
- Problem 49b
- Problem 49c
- Problem 50a
- Problem 50b
- Problem 50c
- Problem 50ce
- Problem 50d
- Problem 50de
- Problem 51
- Problem 52
- Problem 53a
- Problem 53b
- Problem 54a
- Problem 54b
- Problem 54c
- Problem 55