Elements Of Electromagnetics
7th Edition
ISBN: 9780190698614
Author: Sadiku, Matthew N. O.
Publisher: Oxford University Press
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- Problem Consider a cylindrical pipe of length L and diameter D = 2R. The angle that the axis of the pipe forms with the vertical direction is a. Assume that when the fluid enters the pipe its velocity is uniform (i.e., it has the same value over the entire cross-section of the pipe) and equal to U in the axial direction. In the radial and angular directions, the velocity is zero. So, it is: 2 =0: v(r, 0, 2) = Ue, (1.1) Here v is the fluid velocity and e, is a vector of unit magnitude parallel to the coordinate axis z; furthermore, we have assumed that the pipe inlet is located at z = 0. Near the entrance of the pipe, the velocity profile varies in the axial direction. But after a certain entrance length, the profile becomes fully developed, no longer changing with z. The evolution of the velocity profile is sketched in Fig. 1, where, for clarity, the pipe inclination is not shown. The entrance length is denoted by L.. For z > L., the fluid velocity is no longer a function of the axial…arrow_forwardAn elbow deflects water upward and discharges it to the atmosphere at a specific rate. Determine the gage pressure at the inlet of the elbow and the anchoring force needed to hold the elbow in place. (gage pressure at the outlet is zero)arrow_forwardAn engineer must design the support system to hold the pipe junction. Determine the reactions to design this system. The system into the discharges (15%) atmosphere. V2=7m/s 45° V1=16m/s 18 cm 4D1-> P=60 kPa 20 cm V3-33 m/sarrow_forward
- The pump shown in the figure below produces a steady flow of 12 gal/s through the nozzle. Determine the nozzle exit diameter, D2, if the exit velocity is to be V₂ = 109 ft/s. D₂ = Pump i Section (1) Section (2) V₂ inarrow_forward3 - Oil flows through the horizontal pipe under a pressure of 400 kPa and a velocity of 2.5 m/s at A. Determine the pressure in the pipe at B if the pressure at C is 150 kPa.Disregard any difference in elevation. Consider the specific mass of the oil equal to 880 kg/m3.arrow_forwardprove that the flow is physically possible : v = Hzyarrow_forward
- 4. Two reservoirs, A and B, are connected by a pipeline which is 1300 m long. The surface of reservoir B is 10 m lower than that of reservoir A. There is a small hill between the two reservoirs with the highest point at 500 m along the pipe from A. If the pipeline has a diameter of 300 mm and a friction factor of λ = 0.008 then determine the following: (Ignore the minor losses and assume that the pipe is already flowing full and at a steady flow) (a) The flow in the pipe (b) If the lowest permissible absolute pressure head in the pipeline is 2.5 m of water, determine how high above reservoir A surface level the pipe can be laid so that the minimum pressure condition is satisfied. (Assume atmospheric pressure of 105 Pa.)arrow_forwardWater flows into the pipe connection shown at '6' and '2' and leaves the system at '1'. It is not open to the atmosphere at any connection. The gauge pressure at both inlets is 12 psig and the velocity at both inlets is 9.5 ft/sec. Determine the horizontal force (lbf) needed to hold the fittings in place. 2 7.5" 1 2.5" 3 4 5 6 1.0"arrow_forward
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