12. Find the first derivative of y = 2cos(2 + x*). A. -4x sin (2 + x2) B. 4x cos (2 + x*) C. x sin (2+ x2) D. x cos (2 + x) 13. Find the derivative of arc csc (3x). A.-vor-1 В. D. vox-1) [3xV9x-1] 14. Find the derivative of arc sec (2x) C. A. B. D. rV1-A
12. Find the first derivative of y = 2cos(2 + x*). A. -4x sin (2 + x2) B. 4x cos (2 + x*) C. x sin (2+ x2) D. x cos (2 + x) 13. Find the derivative of arc csc (3x). A.-vor-1 В. D. vox-1) [3xV9x-1] 14. Find the derivative of arc sec (2x) C. A. B. D. rV1-A
Functions and Change: A Modeling Approach to College Algebra (MindTap Course List)
6th Edition
ISBN:9781337111348
Author:Bruce Crauder, Benny Evans, Alan Noell
Publisher:Bruce Crauder, Benny Evans, Alan Noell
Chapter2: Graphical And Tabular Analysis
Section2.1: Tables And Trends
Problem 1TU: If a coffee filter is dropped, its velocity after t seconds is given by v(t)=4(10.0003t) feet per...
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![12. Find the first derivative of y = 2cos(2 +x?).
A. -4x sin (2 + x²)
B. 4x cos (2+ x*)
C. x sin (2 + x*)
D. x cos (2 + x2)
13. Find the derivative of arc csc (3x).
3
A.-
[xV9x÷=1]
C.
[rv1-9x*|
3
В.
D.
[3xV9x-1]
xV9x-1]
14. Find the derivative of arc sec (2x)
А.
xV4x=1]
С.
[zxv1-4x-|
2
В.
"xv4x-1]
D.
From 15-17 determine what type of discontinuity is presented
A. Jump
B. Essential
C. Remove
D. No Discontinuity
Jg(x) if r+ 1,
G(z) =
if r= 1.
16.
S(x) = tan a
17.
15.
18. It states that for each value between the least upper bound and greatest lower
bound of the image of a continuous function there is at least one point in its
domain that the function maps to that value.
A. Extreme Value Theorem
C. Fundamentals of Calculus
B. Intermediate Value Theorem D. Fundamentals of Continuity
19. Evaluate lim,» (x + e*)²/*.
В. 1
(1-)
* nina
В. 1
A. 0
С. e2
D. e?
lim
20. Evaluate
A. O
C. -0
d. -1
48](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F7be491ed-7c09-4229-9f41-296703f4dd97%2F98a0696a-7dab-4ff2-ae03-d469d2380a3b%2Fj5d15_processed.jpeg&w=3840&q=75)
Transcribed Image Text:12. Find the first derivative of y = 2cos(2 +x?).
A. -4x sin (2 + x²)
B. 4x cos (2+ x*)
C. x sin (2 + x*)
D. x cos (2 + x2)
13. Find the derivative of arc csc (3x).
3
A.-
[xV9x÷=1]
C.
[rv1-9x*|
3
В.
D.
[3xV9x-1]
xV9x-1]
14. Find the derivative of arc sec (2x)
А.
xV4x=1]
С.
[zxv1-4x-|
2
В.
"xv4x-1]
D.
From 15-17 determine what type of discontinuity is presented
A. Jump
B. Essential
C. Remove
D. No Discontinuity
Jg(x) if r+ 1,
G(z) =
if r= 1.
16.
S(x) = tan a
17.
15.
18. It states that for each value between the least upper bound and greatest lower
bound of the image of a continuous function there is at least one point in its
domain that the function maps to that value.
A. Extreme Value Theorem
C. Fundamentals of Calculus
B. Intermediate Value Theorem D. Fundamentals of Continuity
19. Evaluate lim,» (x + e*)²/*.
В. 1
(1-)
* nina
В. 1
A. 0
С. e2
D. e?
lim
20. Evaluate
A. O
C. -0
d. -1
48
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