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Pumping a conical tank A right- circular conical tank, point
down, with top radius 5 ft...
A conical container of radius 6 ft and height 24 ft is filled to a height of 20 ft of a liquid weighing 62.4 lb/ft....
A conical container of radius 6 ft and height 24 ft is filled to a height of 20 ft of a liquid weighing 62.4 lb/ft. How much work will it take to pump the contents to the rim? How much work will it take to pump the liquid to a level of 4 ft above the cone's rim? The amount of work required to pump the liquid to the rim of the tank is ft-lb. (Round to the nearest whole...
The conical tank (inverted – think of an ice cream cone) with height of 5 ft...
The conical tank (inverted – think of an ice cream cone) with height of 5 ft and the top base radius of 3 ft is fully filled with gasoline weighing 42 lb/ft?. How much work does it take to pump the gas to the level 2 ft above the cone's rim? (Imagine the top of the tank is 2 ft below the ground and you want to pump gas to the ground level).
must show all work please 9. How much time (in minutes) will it take a 0.20...
must show all work please
9. How much time (in minutes) will it take a 0.20 hp engine to empty a conical tank filled with oil to adepth of 12 ft? The tank is 15 ft high and the diameter across the top is 6 ft. (1 hp does 550 ft-lb/sec) (Density of oil is 4708 N/m' or 30 lb/ft')
9. How much time (in minutes) will it take a 0.20 hp engine to empty a conical tank filled with...
(1 point) Book Problem 9 A heavy rope, 20 ft long, weighs 0.9 lb/ft and hangs...
(1 point) Book Problem 9 A heavy rope, 20 ft long, weighs 0.9 lb/ft and hangs over the edge of a building 130 ft high a) How much work is done in pulling the rope to the top of the building? Work ft-lb. a) How much work is done in pulling half the rope to the top of the building? Work ft-lb. (1 point) Book Problem 15 An aquarium 10m long, 5m wide, and 9m deep is full of water....
(10 pts) 2. The conical tank (inverted – think of an ice cream cone) with height...
(10 pts) 2. The conical tank (inverted – think of an ice cream cone) with height of 5 ft and the top base radius of 3 ft is fully filled with gasoline weighing 42 lb/ft?. How much work does it take to pump the gas to the level 2 ft above the cone's rim? (Imagine the top of the tank is 2 ft below the ground and you want to pump gas to the ground level).
A water tank is shaped like a right, circular cylinder with height 6 ft and radius...
A water tank is shaped like a right, circular cylinder with height 6 ft and radius 3 ft. If the tank is filled to 1 ft below the top, find the work required to pump all of the water to the level of the top and let flow over the edge. The density of water is 62.5 lbs per cubic foot.
4. A 10 foot conical tank with a radius 5 feet is filled with oil weighing...
4. A 10 foot conical tank with a radius 5 feet is filled with oil weighing 57 pounds/ft? (a)-(c): Do not integrate. Just set up the integral so that I can see the differences in each expression. (a) Set up the integral to find the work to pump the oil to the top of the tank. (b) Set up the integral to find the work to lift the top 3 feet of olive oil over the top of the tank....
(1 point) A tank in the shape of an inverted right circular cone has height 5...
(1 point) A tank in the shape of an inverted right circular cone has height 5 meters and radius 2 meters. It is filled with 4 meters of hot chocolate. Find the work required to empty the tank by pumping the hot chocolate over the top of the tank. The density of hot chocolate is 8 = 1010 kg/m3. Your answer must include the correct units. Work =
A crude oil storage tank in the shape of a right cylinder of radius 4 ft...
A crude oil storage tank in the shape of a right cylinder of radius 4 ft and length 10 ft is buried in the ground in the horizontal position. If the top of the tank is 5 ft below the surface, find the work required to empty a full tank of oil weighing 50 lb/ft' by pumping it though a pipe that extends to a height of 2 ft above the ground. You only need to set-up the integral. (Assume...
Help! thanks! :) A tank is created by revolving the enclosed region below about the y-axis....
Help! thanks! :)
A tank is created by revolving the enclosed region below about the y-axis. The tank is filled with a liquid of weight-density 70 lb/ft? . (2,4) 2+ O Setup the integral that would give the work done in pumping the liquid to a height 3 ft. above the top of the tank. (Setup Only) O Give the units the answer would have.
A conical container of radius 6 ft and height 24 ft is filled to a height of 20 ft of a liquid weighing 62.4 lb/ft. How much work will it take to pump the contents to the rim? How much work will it take to pump the liquid to a level of 4 ft above the cone's rim? The amount of work required to pump the liquid to the rim of the tank is ft-lb. (Round to the nearest whole...
The conical tank (inverted – think of an ice cream cone) with height of 5 ft and the top base radius of 3 ft is fully filled with gasoline weighing 42 lb/ft?. How much work does it take to pump the gas to the level 2 ft above the cone's rim? (Imagine the top of the tank is 2 ft below the ground and you want to pump gas to the ground level).
must show all work please
9. How much time (in minutes) will it take a 0.20 hp engine to empty a conical tank filled with oil to adepth of 12 ft? The tank is 15 ft high and the diameter across the top is 6 ft. (1 hp does 550 ft-lb/sec) (Density of oil is 4708 N/m' or 30 lb/ft')
9. How much time (in minutes) will it take a 0.20 hp engine to empty a conical tank filled with...
(1 point) Book Problem 9 A heavy rope, 20 ft long, weighs 0.9 lb/ft and hangs over the edge of a building 130 ft high a) How much work is done in pulling the rope to the top of the building? Work ft-lb. a) How much work is done in pulling half the rope to the top of the building? Work ft-lb. (1 point) Book Problem 15 An aquarium 10m long, 5m wide, and 9m deep is full of water....
(10 pts) 2. The conical tank (inverted – think of an ice cream cone) with height of 5 ft and the top base radius of 3 ft is fully filled with gasoline weighing 42 lb/ft?. How much work does it take to pump the gas to the level 2 ft above the cone's rim? (Imagine the top of the tank is 2 ft below the ground and you want to pump gas to the ground level).
A water tank is shaped like a right, circular cylinder with height 6 ft and radius 3 ft. If the tank is filled to 1 ft below the top, find the work required to pump all of the water to the level of the top and let flow over the edge. The density of water is 62.5 lbs per cubic foot.
4. A 10 foot conical tank with a radius 5 feet is filled with oil weighing 57 pounds/ft? (a)-(c): Do not integrate. Just set up the integral so that I can see the differences in each expression. (a) Set up the integral to find the work to pump the oil to the top of the tank. (b) Set up the integral to find the work to lift the top 3 feet of olive oil over the top of the tank....
(1 point) A tank in the shape of an inverted right circular cone has height 5 meters and radius 2 meters. It is filled with 4 meters of hot chocolate. Find the work required to empty the tank by pumping the hot chocolate over the top of the tank. The density of hot chocolate is 8 = 1010 kg/m3. Your answer must include the correct units. Work =
A crude oil storage tank in the shape of a right cylinder of radius 4 ft and length 10 ft is buried in the ground in the horizontal position. If the top of the tank is 5 ft below the surface, find the work required to empty a full tank of oil weighing 50 lb/ft' by pumping it though a pipe that extends to a height of 2 ft above the ground. You only need to set-up the integral. (Assume...
Help! thanks! :)
A tank is created by revolving the enclosed region below about the y-axis. The tank is filled with a liquid of weight-density 70 lb/ft? . (2,4) 2+ O Setup the integral that would give the work done in pumping the liquid to a height 3 ft. above the top of the tank. (Setup Only) O Give the units the answer would have.
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