For Problems 27-30, sketch a possible graph of y = f(r), using the given information about the derivatives y = f'(x) and y" %3D f"(x). Assume that the function is defined and continuous for all real x. 27. y' = 0 y' > 0 ! y' = 0 ! y' <0 %3D y' > 0 x1 x2 13 y" = 0 y" = 0 %3| %3D yl <0 y" >0 y" < 0 28. y' < 0 x1 X2 x3 y" = 0 y" = 0 y" = 0 y" > 0} y" < 0 | y" > 0 } y'" < 0

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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= is
I if
Figure 4.15
ts
For Problems 27-30, sketch a possible graph of y =
f (x),
using the given information about the derivatives y' = f'(x)
f"(x). Assume that the function is defined and
%3D
and y"
continuous for all real .
27.
y' = 0
! y' < 0
y' = 0
y' > 0 !
y' > 0
1.
x1
X2
x3
y" = 0
y" = 0
y" < 0 y" > 0
y" < 0
28.
y' < 0
x1
x2
y" = 0 y" = 0 y" = 0
y" > 0 y" < 0
y" >0 y" < 0
Transcribed Image Text:= is I if Figure 4.15 ts For Problems 27-30, sketch a possible graph of y = f (x), using the given information about the derivatives y' = f'(x) f"(x). Assume that the function is defined and %3D and y" continuous for all real . 27. y' = 0 ! y' < 0 y' = 0 y' > 0 ! y' > 0 1. x1 X2 x3 y" = 0 y" = 0 y" < 0 y" > 0 y" < 0 28. y' < 0 x1 x2 y" = 0 y" = 0 y" = 0 y" > 0 y" < 0 y" >0 y" < 0
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