(2,4 A water tank is formed by revolving this graph about It is 4 feet wide...
(2,4) 7) (12 pts.) A water tank is formed by revolving this graph about the y-axis: It is 4 feet wide and 4 ft high, as shown in the picture. If all the water is to be pumped to a level one foot above the top, how much work will be required? Let w be the weight density, measured in lb per ft", so that your answer will be an expression in w, not a number. y = x 1...
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.
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...
(Setup Only) 2) 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) 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.
work step by step! FINAL EXAM Problem 9: A tank full of water with dimension 20 feet long, 10 feet wide, and 6 feet deep is situated right below the floor of a house. Water from this tank is use through a faucet (outlet) 3 feet above the ground that half of the water is used up in the morning and half is used up in the evening by midnight. Find the work done by the water pump by midnight...
2) A tank is created by revolving the region enclosed by y=Vx,x=0, and y= 2 about the y-axis. The tank is filled with a liquid of weight-density 70 lb/ft? . 3 3 o Setup the integral that would give the work done in pumping the liquid to a height 1 ft. above the top of the tank. (Setup Only) o Give the units the answer would have.
a rectangular water tank 10' wide 10' long and 6' tall is buried underground so that its top is 4' below ground level. assume water weighs 62.4 pounds per foot cube and the tank is full of water. how much work does it take to pump out 2/3 of the water in the tank to a height 2' above ground level?
A pool is 9 feet wide by 15 feet long and is uniformly 6 feet deep. suppose there are 3 feet of water in the pool. (density of water is 65 lb/ft^3). what would be the work required to move a 20 lb rock from the bottom of the pool to the top.
6) (15 points) A spherical storage tank extends from y=-4 to y=4. It is filled with a fluid weighing w lb per cubic foot. The equation of the circle is x+y=16 All of the fluid will be pumped up to the y=6 feet level. Calculate the work done. (Your answer will be an expression containing w.)
• HOOKE'S LAW says that (CIRCLE responses as appropriate) WORK HOLD the required to a spring x units beyond its natural length FORCE STRETCH DIRECTLY proportional to a. INVERSELY • Fuel is to be pumped from a tank in the shape of a half-cylinder. Its length is 10 feet, and its radius is 4 feet. The tank is filled to a level 1 foot below the top of the tank, and the fuel is to be pumped to a spigot...