390 Chapter 5 / Applications of the Definite Integral in Geometry, Science, ar 24. It follows from 14. A cylindrical tank of radius 5 ft and height 9 ft is two-thirds filled with water. Find the work required to pump all the trostatic chan proportional Suppose that water over the upper rim. 15. Solve Exercise 14 assuming that the tank is half-filled with newtons whe water. 16. A cone-shaped water reservoir is 20 ft in diameter across the top and 15 ft deep. If the reservoir is filled to a depth of 10 ft, how much work is required to pump all the water to B(a,0), whe required to r charge B ren the top of the reservoir? 25. It follows fro the gravitati 17. The vat shown in the accompanying figure contains water to a depth of 2 m. Find the work required to pump all the water to the top of the vat. [Use 9810 N/m' as the weight density of water.] above the E its distance w(x) is relat formula of t 18.
390 Chapter 5 / Applications of the Definite Integral in Geometry, Science, ar 24. It follows from 14. A cylindrical tank of radius 5 ft and height 9 ft is two-thirds filled with water. Find the work required to pump all the trostatic chan proportional Suppose that water over the upper rim. 15. Solve Exercise 14 assuming that the tank is half-filled with newtons whe water. 16. A cone-shaped water reservoir is 20 ft in diameter across the top and 15 ft deep. If the reservoir is filled to a depth of 10 ft, how much work is required to pump all the water to B(a,0), whe required to r charge B ren the top of the reservoir? 25. It follows fro the gravitati 17. The vat shown in the accompanying figure contains water to a depth of 2 m. Find the work required to pump all the water to the top of the vat. [Use 9810 N/m' as the weight density of water.] above the E its distance w(x) is relat formula of t 18.
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
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How does one do 14?
![390
Chapter 5 / Applications of the Definite Integral in Geometry, Science, ar
24. It follows from
14. A cylindrical tank of radius 5 ft and height 9 ft is two-thirds
filled with water. Find the work required to pump all the
trostatic chan
proportional
Suppose that
water over the upper rim.
15. Solve Exercise 14 assuming that the tank is half-filled with
newtons whe
water.
16. A cone-shaped water reservoir is 20 ft in diameter across
the top and 15 ft deep. If the reservoir is filled to a depth of
10 ft, how much work is required to pump all the water to
B(a,0), whe
required to r
charge B ren
the top of the reservoir?
25. It follows fro
the gravitati
17. The vat shown in the accompanying figure contains water
to a depth of 2 m. Find the work required to pump all the
water to the top of the vat. [Use 9810 N/m' as the weight
density of water.]
above the E
its distance
w(x) is relat
formula of t
18.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fbf8e5918-074a-439a-9048-1cc7ae90f98c%2Fca4244a0-bd7d-4352-b16d-7289d7577914%2Fvbhj3kl.jpeg&w=3840&q=75)
Transcribed Image Text:390
Chapter 5 / Applications of the Definite Integral in Geometry, Science, ar
24. It follows from
14. A cylindrical tank of radius 5 ft and height 9 ft is two-thirds
filled with water. Find the work required to pump all the
trostatic chan
proportional
Suppose that
water over the upper rim.
15. Solve Exercise 14 assuming that the tank is half-filled with
newtons whe
water.
16. A cone-shaped water reservoir is 20 ft in diameter across
the top and 15 ft deep. If the reservoir is filled to a depth of
10 ft, how much work is required to pump all the water to
B(a,0), whe
required to r
charge B ren
the top of the reservoir?
25. It follows fro
the gravitati
17. The vat shown in the accompanying figure contains water
to a depth of 2 m. Find the work required to pump all the
water to the top of the vat. [Use 9810 N/m' as the weight
density of water.]
above the E
its distance
w(x) is relat
formula of t
18.
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