Question

You have a spherical water tank that is exactly half-full. In order to empty the tank,...

You have a spherical water tank that is exactly half-full. In order to empty the tank, the water must be sent through a spout at the top that extends 2 meters above the top of the tank. The radius of the tank is 9 meters. How much work is required to empty the tank? Include every step and write your solution out very clearly.

Engineering   Civil-Engineering   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
A spherical tank with radius 2m is half full. Set up, but DO NOT evaluate, an...
A spherical tank with radius 2m is half full. Set up, but DO NOT evaluate, an integral that determines the work required to pump the water out of the tank through a valve 1m above the top of the tank.
A spherical tank of radius 10 meters is completely full of liquefied petroleum gas. All the...
A spherical tank of radius 10 meters is completely full of liquefied petroleum gas. All the petroleum must be used emptied out of the tank and converted to alkylate. Compute the work needed to push all the petroleum out of the tank and out a 4 meter spout out of the top of the sphere. Liquefied petroleum gas has density 495 kg/m^3
Suppose you have a cylindrical water tank with a height of S meters with a height...
Suppose you have a cylindrical water tank with a height of S meters with a height of 8 meters and a radius of 2 meters and that it stands upright on its circular base and is half-full of water. Determine the work required to empty the tank by pumping the water to a level of 2 meters above the top of the tank.
Consider a hemispherical tank with a radius of 3 meters that is resting upright on its...
Consider a hemispherical tank with a radius of 3 meters that is resting upright on its curved side. Using 9.8 m/s^2 for the acceleration due to gravity and 1,000 kg/m^3 as the density of water, Set up the integral for the work required to pump the water out of the tank if: (a) the tank is full of water and it is being pumped out of a 1-meter long vertical spout at the top of the tank. (b) the tank...
A triangular tank with height 3 meters, width 4 meters and length 8 meters is full...
A triangular tank with height 3 meters, width 4 meters and length 8 meters is full of water. How much work is required to pump the water out through a spout 2.5 meter above the top of the tank? (The density of water is approximately 1000 kg m3 .)
Calculate the work (in joules) required to pump all of the water out of a full...
Calculate the work (in joules) required to pump all of the water out of a full tank. The density of water is 1000 kilograms per cubic meter. Assume the tank (a) is shaped like an inverted cone of radius 5 meters and height 10 meters where the spout is connected to a 2 meter tube extending vertically above the tank. (b) is shaped like a horizontal cylinder of radius R and height H where the spout is connected directly to...
A tank in the shape of a sphere with radius 4 ft. is half full of...
A tank in the shape of a sphere with radius 4 ft. is half full of a liquid weighing 82 lbs./ft3. Find the work done in pumping the liquid up, then to, then out of a spigot 2 ft. in length located at the very top of the tank.
Calculate the work (in joules) required to pump all of the water out of a full...
Calculate the work (in joules) required to pump all of the water out of a full tank. The density of water is 1000 kilograms per cubic meter. Assume the tank (b) is shaped like a horizontal cylinder of radius R and height H where the spout is connected directly to the top of the tank.
A water tank has the shape of an inverted cone with a height of 6 meters...
A water tank has the shape of an inverted cone with a height of 6 meters and a radius of 4 meters. The tank is not completely full; at its deepest point, the water is 5 meters deep. How much work is required to pump out the water? Assume the water is pumped out to the level of the top of the tank.
a tank is filled half-full of a mixture 100 liters of water and 50kg of salt....
a tank is filled half-full of a mixture 100 liters of water and 50kg of salt. water runs in to the tank at a rate of 10 liters per second. the mixture is kept uniform by stirring, runs out at the same rate. what is the amount of salt inside the tank after 10 seconds? from the solution of the formulated differential equation, sketch the amount of salt as time approaches infinity.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT