33) In Problems 33) through 35), given MB ' (x) = HD(x), HD' (x) = PR (x) , PR' (x) = RB(x) with the vaules : MB(x) HD(x) PR(x) RB(x) - 2 - 4 3 3 9. 14 12 Find the value of the 3nd derivative of MB(x) at x = 3, MB '' ' (x) Ix = 3=. A) 5 В) 7 C) 12 D) 14 34) J RB(x)dx =- A) MB(x) + C B) HD(x) + C C) PR(x) + C D) MB ' (x) 35) Find the AREA under the curve of y = HD(x) over [ – 2, 3], A = Ay y = HD(x) A = ? A) 12 B) 13 C) 14 D) 17
33) In Problems 33) through 35), given MB ' (x) = HD(x), HD' (x) = PR (x) , PR' (x) = RB(x) with the vaules : MB(x) HD(x) PR(x) RB(x) - 2 - 4 3 3 9. 14 12 Find the value of the 3nd derivative of MB(x) at x = 3, MB '' ' (x) Ix = 3=. A) 5 В) 7 C) 12 D) 14 34) J RB(x)dx =- A) MB(x) + C B) HD(x) + C C) PR(x) + C D) MB ' (x) 35) Find the AREA under the curve of y = HD(x) over [ – 2, 3], A = Ay y = HD(x) A = ? A) 12 B) 13 C) 14 D) 17
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
![33) In Problems 33) through 35), given MB ' (x) =HD(x), HD' (x) = PR (x) , PR' (x) = RB(x) with the
vaules :
MB(x)
HD(x)
PR(x)
RB(x)
- 2
- 4
3
3
9.
14
12
7
Find the value of the 3nd derivative of MB(x) at x = 3, MB '' '(x) Ix = 3=.
A) 5
B) 7
C) 12
D) 14
34) J RB(x)dx =,
A) MB(x) + C
B) HD(x) + C
C) PR(x) + C
D) MB ' (x)
35) Find the AREA under the curve of y = HD(x) over [ - 2, 3], A = .
Ay
y = HD(x)
A = ?
A) 12
B) 13
C) 14
D) 17](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F72a720b9-38b2-4beb-ae1b-56a99a6fccf3%2F9edfa1ec-284c-4d91-9fa6-15eada8e83c5%2Fntau92_processed.jpeg&w=3840&q=75)
Transcribed Image Text:33) In Problems 33) through 35), given MB ' (x) =HD(x), HD' (x) = PR (x) , PR' (x) = RB(x) with the
vaules :
MB(x)
HD(x)
PR(x)
RB(x)
- 2
- 4
3
3
9.
14
12
7
Find the value of the 3nd derivative of MB(x) at x = 3, MB '' '(x) Ix = 3=.
A) 5
B) 7
C) 12
D) 14
34) J RB(x)dx =,
A) MB(x) + C
B) HD(x) + C
C) PR(x) + C
D) MB ' (x)
35) Find the AREA under the curve of y = HD(x) over [ - 2, 3], A = .
Ay
y = HD(x)
A = ?
A) 12
B) 13
C) 14
D) 17
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