Match each integral in column A with the corresponding antiderivative in column B. [4.1, 4.5] Column A Column B 6. a) In x + C |(1 + 2x)-2 dx fa+ 7. b) -x-1 + C dk. x>0 c) -(1 + x²)-1 + c 8. 2x dx 1 + x d) - (1 + 2x)¬ + C 9. 10. dx e) 2x1/2 + C 2x 11. f) In (1 + x²) + c dx (1 + x2)2
Match each integral in column A with the corresponding antiderivative in column B. [4.1, 4.5] Column A Column B 6. a) In x + C |(1 + 2x)-2 dx fa+ 7. b) -x-1 + C dk. x>0 c) -(1 + x²)-1 + c 8. 2x dx 1 + x d) - (1 + 2x)¬ + C 9. 10. dx e) 2x1/2 + C 2x 11. f) In (1 + x²) + c dx (1 + x2)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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Question
![Match each integral in column A with the corresponding
antiderivative in column B. [4.1, 4.5]
Column A
Column B
6.
a) In x + C
|(1 + 2x)-2 dx
fa+
7.
b) -x-1 + C
dk. x>0
c) -(1 + x²)-1 + c
8.
2x
dx
1 + x
d) -
(1 + 2x)¬ + C
9.
10.
dx
e) 2x1/2 + C
2x
11.
f) In (1 + x²) + c
dx
(1 + x2)2](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F8e0a5a15-c69c-423c-acc8-c0553b805628%2F1b66d7ff-5c6e-4913-b3e1-03efc6ec2a3f%2Fq7zh0fe_processed.png&w=3840&q=75)
Transcribed Image Text:Match each integral in column A with the corresponding
antiderivative in column B. [4.1, 4.5]
Column A
Column B
6.
a) In x + C
|(1 + 2x)-2 dx
fa+
7.
b) -x-1 + C
dk. x>0
c) -(1 + x²)-1 + c
8.
2x
dx
1 + x
d) -
(1 + 2x)¬ + C
9.
10.
dx
e) 2x1/2 + C
2x
11.
f) In (1 + x²) + c
dx
(1 + x2)2
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