1.What are the possible values for f"(x) if f"(x) exists and Ax,) > Ax,) for every x1 0 c. f'(x) = 0 d. f'(x) 2 0 2. What is the behaviour of f"(x) if f"(x) > 0? a. Increasing b. Stationary c. Decreasing d. Need more information 3. For what values of x is Ax) = x + 3x- 1 increasing? c. x<-1 and x > 1 d. all real numbers a. -1 1 4. Let Ax) = x + 3x+ 4. What are the critical number(s)? a. x--1 b. x-1 c. x--1 and x = 1 d. None 5. Let fx) = x² – 3x² + 3x – 1. What type of critical point is located at x = 1? a. Local maximum b. Local minimum c. Neither a local max or local min d. Unknown 6. Let Ax) be a continuous function. If f'(x) > 0 for x > c and f"(x) < 0 for x
1.What are the possible values for f"(x) if f"(x) exists and Ax,) > Ax,) for every x1 0 c. f'(x) = 0 d. f'(x) 2 0 2. What is the behaviour of f"(x) if f"(x) > 0? a. Increasing b. Stationary c. Decreasing d. Need more information 3. For what values of x is Ax) = x + 3x- 1 increasing? c. x<-1 and x > 1 d. all real numbers a. -1 1 4. Let Ax) = x + 3x+ 4. What are the critical number(s)? a. x--1 b. x-1 c. x--1 and x = 1 d. None 5. Let fx) = x² – 3x² + 3x – 1. What type of critical point is located at x = 1? a. Local maximum b. Local minimum c. Neither a local max or local min d. Unknown 6. Let Ax) be a continuous function. If f'(x) > 0 for x > c and f"(x) < 0 for x
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.6: The Inverse Trigonometric Functions
Problem 94E
Related questions
Question
![1.What are the possible values for f"(x) if f"(x) exists and Ax1) > Ax2) for every x1 <x,?
a. f"(x) < 0
b. f"(x) > 0
c. f'(x) = 0
d. f"(x) 20
2. What is the behaviour of f"(x) if f"(x) > 0?
a. Increasing
b. Stationary
c. Decreasing
d. Need more information
3. For what values of x is Ax) = x + 3x -1 increasing?
a. -1 <x <1
b. x>1
c. x<-1 and x > 1
d. all real numbers
4. Let Az) = x + 3x + 4. What are the critical number(s)?
a. X=-1
b. x= 1
c. x = -1 and x = 1
d. None
5. Let Ax) = x - 3x² + 3x- 1. What type of critical point is located at x = 1?
c. Neither a local max or local min
d. Unknown
a. Local maximum
b. Local minimum
6. Let Ax) be a continuous function. If f(x) > 0 for x > c and f"(x) < 0 for x <c then what type of critical point is
(c,c))?
a. Local maximum
c. Neither a local max or local min
b. Local minimum
d. Unknown
7. Let Ax) be a polynomial of degree 3 and (c) = 0. Let g(x) be a polynomial of degree 2 and g(c) + 0. What type of
g(x).
-?
asymptote is located at x = c for
Az)
a. horizontal asymptote
b. vertical asymptote
c. oblique asymptote
d. None](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F722bc3f4-44a7-4693-b266-aea554b1a84a%2Fb5032f06-0bce-4417-9703-1818125a43e4%2Fkewtlbq_processed.png&w=3840&q=75)
Transcribed Image Text:1.What are the possible values for f"(x) if f"(x) exists and Ax1) > Ax2) for every x1 <x,?
a. f"(x) < 0
b. f"(x) > 0
c. f'(x) = 0
d. f"(x) 20
2. What is the behaviour of f"(x) if f"(x) > 0?
a. Increasing
b. Stationary
c. Decreasing
d. Need more information
3. For what values of x is Ax) = x + 3x -1 increasing?
a. -1 <x <1
b. x>1
c. x<-1 and x > 1
d. all real numbers
4. Let Az) = x + 3x + 4. What are the critical number(s)?
a. X=-1
b. x= 1
c. x = -1 and x = 1
d. None
5. Let Ax) = x - 3x² + 3x- 1. What type of critical point is located at x = 1?
c. Neither a local max or local min
d. Unknown
a. Local maximum
b. Local minimum
6. Let Ax) be a continuous function. If f(x) > 0 for x > c and f"(x) < 0 for x <c then what type of critical point is
(c,c))?
a. Local maximum
c. Neither a local max or local min
b. Local minimum
d. Unknown
7. Let Ax) be a polynomial of degree 3 and (c) = 0. Let g(x) be a polynomial of degree 2 and g(c) + 0. What type of
g(x).
-?
asymptote is located at x = c for
Az)
a. horizontal asymptote
b. vertical asymptote
c. oblique asymptote
d. None
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