Let f(r) be a differentiable function on R. The figure below is the graph of the derivative of f(r). Which of the following is true for the extrema of the function f(2)?

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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Let f(r) be a differentiable function on R. The figure
below is the graph of the derivative of f(r). Which of
the following is true for the extrema of the function
f(z)?
f(x)
3
3.
Local maximum at r = -2, local minimum
at r = 2 and r = 0, and there is no other
critical point with an extremum.
-3, local mini-
Local maximum at r
mum at r = -1, and critical points at
I = -2, x = 0, x = 2 with no extremum.
!!
Local maximum at r = 1, local minimum at
I= -1, and a critical point at r = 2 with no
extremum.
Local maximum at a = 0, local minimum at
I= -2, and a critical point at r 2 with no
extremum.
Local maximum at r = -2, local minimum
at z = 0, and a critical point at z= 2 with
no extremum.
2020-2021-Bahar-500..
MAT103E21BV (page.
Transcribed Image Text:Let f(r) be a differentiable function on R. The figure below is the graph of the derivative of f(r). Which of the following is true for the extrema of the function f(z)? f(x) 3 3. Local maximum at r = -2, local minimum at r = 2 and r = 0, and there is no other critical point with an extremum. -3, local mini- Local maximum at r mum at r = -1, and critical points at I = -2, x = 0, x = 2 with no extremum. !! Local maximum at r = 1, local minimum at I= -1, and a critical point at r = 2 with no extremum. Local maximum at a = 0, local minimum at I= -2, and a critical point at r 2 with no extremum. Local maximum at r = -2, local minimum at z = 0, and a critical point at z= 2 with no extremum. 2020-2021-Bahar-500.. MAT103E21BV (page.
If the line y
curve y = f(x) given by the implicit equation
sin(y) + I = ctan(ry) +
= I + 1 is normal to the
at the point P(-1,0),
then c=?
-1
3
-2
1.
Transcribed Image Text:If the line y curve y = f(x) given by the implicit equation sin(y) + I = ctan(ry) + = I + 1 is normal to the at the point P(-1,0), then c=? -1 3 -2 1.
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