A right circular cylindrical tank of radius 3 m, and a height of 9 is full of water. Find the work done in pumping the water to the top of the tank. Assume water to weigh 9800 N/m³

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A: Given Data: Radius of the container (r) = 5 ft.Height of the container (H) = 20 ft.Height of the…

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Q: I need help on this question:The pump in a water tower raises water with a density of ρw = 1.00…

A: Approach to solving the question: Detailed explanation:Examples: Key references:

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A: Given, Diameter=12m Side's are 4m high. Depth of water=3m Workdone=?

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Q: 1. The potential energy of water in a cylindrical tank located on toe of a building 15 m high is 150…

A: Height (h) of building = 15 m Potential energy = 150 kJ height of water level = 3 m

Q: A tank in the shape of an inverted frustum of a cylinder with diameters 4 ft and 6 ft and 4 ft deep,…

A: in this question we simply  find work by intigration of work equation.

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A: Given data: The radius of tank is r=4 ft. The height of tank is h=4 ft. The work needed to pump out…

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Q: 8. A water tank has the shape of a box that is 3 m wide, 2 m long and 4 m high. If the tank is full,…

A: Given : l=3 m b=2 m h=4 m We have to find the work done to pump the water to the level of the top of…

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Q: 5. A semicircular cylindrical tank holds water. The semicircular cross sections have radius 3m and…

A: Given Data: Radius of tank, r=3 m Length of the tank, L=10 m Density of water, ρ=997 kg/m3 volume of…

Q: conical container of radius 9 ft and height 36 ft is filled to a height of 33 ft with a liquid…

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Q: A tank is full of water. Find the work W required to pump the water out of the spout. (Use 9.8 m/s2…

A: Step 1:Step 2:Step 3:

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A: Work done is given by   W =∫FdsWhere ds =displacement vectorF = force

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A: We know that work done =Force×Displacement                    So, W=F×d

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Q: For a given cylindrical tank, the radius is 8 m and the height is 18 m. The tank is filled to a…

A: Solution: Given that r = 8 m, h = 18 m water filled H = 10 m

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Q: A tank is full of water. Find the work W required to pump the water out of the spout. (Use 9.8 m/s²…

A: