Given that water is pumped out at a rate of 36 cubic feet per minute.
So, we have to find the volume of the cylindrical tank
We know that volume of the cylinder is given as V = πr2h
where V is volume, r is the radius and his height of the cylinder
Given that
r = 2.8 feet and h = 5.6 feet
Therefore,
Volume, V = π × 2.82 × 5.6
V = 137.93 cubic feet
Pumped out rate = 36 cubic feet per minute
Therefore, time is taken to empty the water tank
t = volume/rate
t = 137.93/36 min
t = 3.83 minutes
Hence, as per the given option, time = 4 minutes
Answer:
C. 4 minutes
A cylindrical water tank has a radius of 2.8 feet and a height of 5.6 feet
Water in a vertical cylindrical tank of height 29 it and radius 4 ft is to be pumped out. The density of water is 62.4 lb/R. (6) The tank is full of water and all of the water is to be pumped over the top of the tank. Find the approximate work for the slice as shown. Use Delta or A from the CalcPad. Leave in your answer. 32118.5281 ( 29 - y) Ay Find the endpoints for the integral...
A cylindrical tank or radius 2 meters and height 7 meters is filled with water to a depth of 4 meters. How much work does it take to pump all the water over the top edge of the tank? Note: The weight-density of water is 9800 N Select the correct answer below: 985 kJ 2,463 kJ 4,926k 9,852 k)
A cylindrical tank is being filled with water. The tank is initially empty but then water begins to flow into it at a rate of 62.00 kg/min. There is a small hole of radius r = 0.7000 cm at the bottom of the tank where water can escape. Because the flow rate of water leaving the hole is initially at a slower rate than water entering the tank, the water level rises. The average velocity of water leaving through the...
Water is leaking out of an inverted conical tank at a rate of 11700 cubic centimeters per min at the same time that water is being pumped into the tank at a constant rate. The tank has height 8 meters and the diameter at the top is 6 meters. If the water level is rising at a rate of 26 centimeters per minute when the height of the water is 5 meters, find the rate at which water is being...
Problem 4. A cylindrical tank laying on its side is buried under the ground so that the top of it is 15 feet below ground. The tank is 12 feet long and has a radius of 5 feet. The tank is filled with gasoline which has a density of 42 pounds per cubic foot. Write a Riemann sum to approximate the work required to empty the tank. Then pass to a limit and find the work that would be required.
10. A full cylindrical tank has a depth of 9 feet. After draining for 30 minutes, the tank has a depth of 4 feet. How long does it take to empty if the rate at which the depth of the liquid drops is directly proportional to the square root of the depth of the liquid? Derive any formula you use by solving a differential equation. 10. A full cylindrical tank has a depth of 9 feet. After draining for 30...
A cylindrical tank (height h, radius r) is full to the brim of water and its top is open to the outside air. What expression describes the speed of fluid flowing out of a hole that is opened up at height h′ above the bottom of the tank?
>Assessment Due in 14 hours, 5 minutes. Due Thu 04/04/2019 12:00 pm er is leaking out of an inverted conical tank at a rate of 10500 cubic centimeters per min at the same time that water Wat is being pumped into the tank at a constant rate. The tank has height 15 meters and the diameter at the top is 6 meters. If r level is rising at a rate of 25 centimeters per minute when the height of the...
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.
I need all the answers with your procedure 19. A cylindrical shaped tank that is 30 feet tall and 16 feet in diameter is filling with oil at a rate of 4 cubic feet per second. The speed with which the oil depth increases when the oil depth is 9 feet is 20. A spherical balloon filled with water is emptying at a rate of 4 cubic centimeters per second. The speed with which the radius of the water is...