Ask a New Question

Question

A spherical tank of radius a feet is buried in the ground. The top of the tank lies b feet below the surface of the ground.(δ=64lbs/ft^3)Find a definite integral whose value equals total work done in emptying the tank through a pipe whose opening is at ground level. I have W=62.4π*int([-(a+a),0](a^2-y^2)(b-y)dy)
Not sure if the limits [-(a+a),0] are correct.
9 years ago

Answers

Steve
I'd integrate from -a to a
9 years ago

Related Questions

A spherical water tank has a diameter of 10 feet. How much water does it hold when half full? (Use 3... the radius of a spherical tank 0.7 meter. how many liters of water can the tank hold? A spherical tank with radius of 5 feet is set on a coloumn 15 feet above the ground. How much work i... A spherical fish tank of radius 8 meters is being filled with at a constant rate of Rπ meters cube o... A spherical oil tank with a radius of 10 feet is half full of oil that weighs 60 pounds per cubic fo... A spherical tank has a radius of 60 centimeter. Find the maximum volume of water the tank can hold. A spherical tank of radius 100ft is full of gasoline weighing 40 pounds per cubic feet how much work... Consider a spherical tank of radius 4 m that is filling with water. Let V be the volume of water in... A spherical tank has a radius of 6 yards. It is filled with a liquid that costs $7.15 per cubic yard...
Ask a New Question
Archives Contact Us Privacy Policy Terms of Use