Find the volume V generated by rotated the region 30) Figure 1 for Problem 30 Figure 2 for Pro fuに 2e fle)= E 4 2. 下 0.5 A = V= ? Region A is bounded by ftop(x) = 2e2x, and TI-Calculator, Window Xmin =0, Xmax =0. A) 3. 89r B) 4. 89r Solve the problem.
Find the volume V generated by rotated the region 30) Figure 1 for Problem 30 Figure 2 for Pro fuに 2e fle)= E 4 2. 下 0.5 A = V= ? Region A is bounded by ftop(x) = 2e2x, and TI-Calculator, Window Xmin =0, Xmax =0. A) 3. 89r B) 4. 89r Solve the problem.
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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![Find the volume V generated by rotated the region A about the x-axis as shown in the Figure 1.
30) Figure 1 for Problem 30
Figure 2 for Problem 31
Figure 3 for Problem 32
ze
6
fix)= 6-x²
4
2.
* go)=2
0,5
A = ?
A= ?
V=?
Region A is bounded by ftop(x) = 2e2x, and gbot(x) =1, over [0, 0. 5]. V=,
TI-Calculator, Window Xmin=0, Xmax =0. 5, Ymin = 0, Ymax = 30]
A) 3. 89t
[Hint By
B) 4. 89T
C) 5. 89n
D) 6. 89T
Solve the problem.
31) Find the shaded Area A between two curves ftop(x) = 6 – x2 and gbot(x) = 2, over [0, 2] as
shown in the Figure 2 above.
A) A =16/3
B) A =15/2
C) A =17/3
D) A =27/5
32) Find the shaded Area A under the curve f(x) = 3× ln 3 over [1, 3] as shown in the Figure 3
above.
A) A = 24
B) A = 27
C) A = 29ln3
D) A = 27ln3](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F72a720b9-38b2-4beb-ae1b-56a99a6fccf3%2F33957301-2e56-491d-a628-fcbcd038f8d1%2Fwgm8k55_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Find the volume V generated by rotated the region A about the x-axis as shown in the Figure 1.
30) Figure 1 for Problem 30
Figure 2 for Problem 31
Figure 3 for Problem 32
ze
6
fix)= 6-x²
4
2.
* go)=2
0,5
A = ?
A= ?
V=?
Region A is bounded by ftop(x) = 2e2x, and gbot(x) =1, over [0, 0. 5]. V=,
TI-Calculator, Window Xmin=0, Xmax =0. 5, Ymin = 0, Ymax = 30]
A) 3. 89t
[Hint By
B) 4. 89T
C) 5. 89n
D) 6. 89T
Solve the problem.
31) Find the shaded Area A between two curves ftop(x) = 6 – x2 and gbot(x) = 2, over [0, 2] as
shown in the Figure 2 above.
A) A =16/3
B) A =15/2
C) A =17/3
D) A =27/5
32) Find the shaded Area A under the curve f(x) = 3× ln 3 over [1, 3] as shown in the Figure 3
above.
A) A = 24
B) A = 27
C) A = 29ln3
D) A = 27ln3
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