Summary: volume flow rate is equal to the product of cross sectional area of pipe and velocity of water flow.
And mass flow rate is the product of volume flow rate and density of water.
One end of a cylindrical pipe has a radius R = 2.5 cm. Water (density =...
6A pipe has a cross-sectional diameter of 3 cm, which narrows to 1.5 cm. Water flows into the larger end of the pipe with a velocity of 2 m/s. a. What is the velocity (v) of water through the narrower end? b. If the "flow rate" (R) into the larger end is 10 cm3/s, prove what is the "flow rate" (out) if the pipe is further narrowed from 1.5 cm to 0.75 cm?
5. A horizontal cylindrical pipe has a diameter of 3 cm at point A and a diameter of 6 cm at point B. If the velocity of water flowing at point A is 15 m/s, determine (a) the velocity of fluid flow at B, (b) the volumetric flow rate at A, (c) the mass flow rate at B
20. A cylindrical water tower of diameter 3.0 m supplies water to a house. The level of water in the water tower is 35 m above the point where the water enters the house through a pipe that has an inside diameter 5.0 cm. The pressure at the top of the water tower is I ATM and the water in the cylindrical tank flows slowly at a speed of 0.01 cm/s. At what speed does the water flow in the...
Water with density 1000 kg/m3 is flowing in a horizontal pipe with vi 10 m/s to the right. The radius of the pipe is 5.0 cm. The ratio of radius at point 1 to point 2 is ri/ 2, and ri equals to r3. The flow is laminar. Ignore friction (a) Find the flow rate at point 1, 2, and 3 3 Rank the pressure P, P2, and P3, from largest to smallest, at point 1, 2, and 3. Exlpain...
Water is flowing through a 10-cm diameter water pipe at a rate of 0.2 m^3/s. Now a diffuser with an outlet diameter of 20 cm is bolted to the pipe in order to slow down water that exits into the atmosphere, as shown. Disregarding frictional effects, determine the force exerted on the flange due to the water flow. Density of water = 1,000 kg/m^3. + d = 10 cm D = 20 cm Diffuser
Question 5: Water is traveling in a horizontal pipe of radius 1.0 cm with speed 2.0 m/s. a) What is the volumetric flow rate in the pipe? b) What is the speed of flow where the pipe constricts to radius 0.50 cm?
There is an oil of 730 kg/m3 density is streaming in an horizontal pipe of variable cross area. The oil is siphoned through the pipe at a constant volume flow rate of 2.8 l/s. How long will it take to siphon 1700 kg of oil through the pipe? t = Unit in min The left‑end cross segment of the pipe has a range of 6.1 cm, what is the speed of the oil at which it streams trough this cross...
A cylindrical tank is being filled with water. The tank is initially empty but then water begins to flow into it at a rate of 62.00 kg/min. There is a small hole of radius r = 0.7000 cm at the bottom of the tank where water can escape. Because the flow rate of water leaving the hole is initially at a slower rate than water entering the tank, the water level rises. The average velocity of water leaving through the...
water is flowing in a cylindrical pipe of varying circular cross sectional area and at all points the water completely fills the pipe a. at one point in the pipe, the radius is 0.150 m what is the speed of thecwater at this point if the volume flow rate in the pipe is 1.20 m^3/s ? b. at a second point in the pipe the water spped is 3.80 m/s What is the radius of the pipe at this point?...
The next three questions refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm3. The volume of a cylinder is LaTeX: \piπR2H, where R is the radius of the cylinder and H is the height. If the beaker holds 1.44 kg of water and the bottom of the container has a diameter of 6.0 cm, what is the weight of the water in Newton's? If the beaker holds 2.0 kg of water and the bottom...