Reynolds number is the ratio between the inertial forces in the fluid and the viscous forces. for water in a pipe it can be reduced to -
Now, using this in equation c we can calculate-
Re =
= 1.194 X 106
(b) flow in the pipe is laminar when Reynolds value is less than 2100.
so, using this value in equation (c) we can find out the rate flow at which flow is leminar
2100 = 4 X Q / 3.14 x 0.09 x 0.475 x 10-6
Q = 2100 x 3.14 x 0.09 x 0.475 x 10-6 / 4
= 70.4 x 10-6 m3/s
QUESTION 3 Water at a temperature of 60°C flows through a pipe of diameter 90 mm...
Question 3 (a) Water flows through a horizontal pipeline of constant 400 mm diameter in a water treatment plant. The pipe bends through a 70° angle. In order to design a thrust block for the bend, calculate the magnitude and line of action of the force exerted by the water on the pipe. The discharge through the pipe is 0.4 m/s. The water pressure at the inlet is equivalent to 22 m head of water. [10 marks] (b) Oil of...
(40 points) Engine oil flows at a rate of 1 kg/s through a 5-mm diameter smooth straight tube. The oil has an inlet temperature of 47°C and it is desired to heat the oil to a mean temperature of 87°C at the exit of the tube. The surface of the tube is maintained at 150°C. Assuming the flow is fully developed both hydrodynamically and thermally, determine the required length of the tube. Note: by calculating Reynolds number at the entrance...
The measured flow rate of water through a 20 mm diameter pipe is 75 L/min. What is the Reynolds (Re) number?
Water flows through a cast iron pipe at a velocity of 4.2 m/s. The pipe is 400 m long and has a diameter of 150 mm. The friction factor is 0.00593. Determine the Reynolds number and head loss due to friction.
Water at 20°C flows in a steel pipe whose diameter is 26.65 mm. The volume flow rate of the water in the pipe is measured to be 3.155 x 10-4 3/s. The density at this temperature is given as 998.2 kg/m3. The mass flow rate is: m 0.315 kg/s | 1.22 kg/s O 0.522 kg/s O 0.575 kg/s 0.419 kg/s Previous Page Next Page Page 8 of 25
mn=3.14 Water at T = 30°C flows through the 400-mm-diameter concrete pipe from the reservoir at A to the one at B. Determine the flow. The length of the concrete pipe is 100 m. The roughness of the concrete pipe is e=0.8 mm. A mn +15 m B
Water flows through the pipe in the figure below and exits to the atmosphere at the right end of section C. The diameter of the pipe is 2.12 cm at A, 4.24 cm at B, and 0.880 cm at C. The gauge pressure in the pipe at the center of section A is 1.25 atm and the flow rate is 0.856 L/s. The vertical pipes are open to the air. Find the level (above the flow midline as shown) of...
24.) (2) point Water at T = 30°C flows through the 400-mm-diameter concrete pipe from the reservoir at A to the one at B. Determine the flow. The length of the concrete pipe is 100 m. The roughness of the concrete pipe is e = 0.8 mm. А +15 m B
Water is to be heated from 20 ℃ to 40 ℃ as it flows through a 1-cm diameter. The tube is kept at Ts=60 ℃ on the surface. Assume there’s no energy loss to the environment. If the system is requried to provide hot water at 1L/min. Determine the rate of heat transfer. Determine the length of the pipe. Assume turbulent flow if Reynolds number is larger than 2100 (this problem should have turbulent flow)
QUESTION 6 A long 6-cm-diameter steam pipe whose external surface temperature is 90°C passes through some open area that is not protected against the winds. Determine the rate of heat loss from the pipe per unit of its length when the air is at 1 atm pressure and 7"C and the wind is blowing across the pipe at a velocity of 30 km/h. Use k 0.02724 W/m.°C; v- 1.78 x 10 m-/s; Pr 0.7232. Calculate Reynolds Number O 100896.9 O...