30/8/2014· water flows through a 4cm diameter garden hose at a velocity of 2m/s. what is the velocity of the water if a nozzle is used with a diameter o 0.5 cm flow rate q = fluid volume v x cross sectional area of hose q = v A q = v (πd²/4) To maintain same flow rate we have

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Amount of water contained within a well or borehole from the water depth and hole diameter The volume of metal bars or cables from the length and diameter, which can then be used to calculate the weight if the material density is known Quantity of water that

We are given: diameter of hose pipe, D = 1.4 cm diameter of holes of sprinkler, d = 0.13 cm Nuer of holes in the sprinkler, N = 28 speed of water through the hose, v = 0.98 m/s Finding the speed

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A long horizontal hose of diameter 4.6 cm is connected to a faucet. At the other end, there is a nozzle of diameter 1 cm. Water squirts from the nozzle at velocity 20 m/sec. Assume that the water has no viscosity or other form of energy dissipation. a) What is

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Water enters a 4-cm-diameter pipe at a velocity of 1 m/s. The diameter of the pipe is reduced to 3 cm at the exit. The velocity of the water at the exit is (a) 1.78 m/s …

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Solution for OpenStax College Physics #13 (Problems & Exercises), Chapter 12 - Fluid Dynamics and its Biological and Medical Appliions. Water is moving at a velocity of 2.00 m/s through a hose with an internal diameter of 1.60 cm. (a) What is the flow rate in

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If the diameter of the nozzle is one third of the diameter of the hose, then,since area is directly proportional to the square of the diameter, Therefore, Thus, the speed of water leaving the hose is 0.471 m/s and the speed of water leaving the nozzle is 4.24 m/s.

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A cylindrical pipe has inner diameter of 4 cm and water flows through it at the rate of 20m per min . How long would it take to fill a conical tank of - 7424191 Answer: 48 minutes Step-by-step explanation: Speed of flow: 20m/min or 200cm/minRadius of the pipe : 2cm

Question: A fire hose has an inside diameter of 4.5 cm. Suppose such a hose carries a water flow of 40.5 L/s starting at a gauge pressure of {eq}\rm 1.65 \times 10^6 \ N/m^2 {/eq}. The hose

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