Problem 3 Pictured to the right is a pipe with a 90 degree bend and an annulus (a solid pipe on t...
Problem 3 Pictured to the right is a pipe with a 90 degree bend and an annulus (a solid pipe on the inside). An important consideration in pipe flow is the losses due to friction, which is called head loss, h, and is mea sured in meters. Dimesnionlessly, we can say the following: Where the pipe dimensions are listed on the diagram, V is average flow velocity, H is viscosity, and p is density A) Assume you have a real...
Water flows through the pipe contraction shown in Figure 1. For the given difference in piezometer levels, determine the flow rate in L/s. Assume that: H=0.80 m, DI = 8 cm, oil D2 = 5 cm & S.G. of oil = 0.7 -- --3 Figure 1
Problem The relation between pressure drop and flow rate of laminar flows in a pipe is given by l bar 50 m 20° 128u dz PS Flow rate Q is the product of the average velocity and the cross-sectional area of the pipe What is the pressure needed to drive a viscous oil flow upslope through a 12 cm diameter pipe? The length of the pipe is 50 meters. The slope is 20°. At the end of the pipe, the...
3. (a) For the flow of a real fluid (p, u) in a rough (e measures losses lead to a pressure gradient along the pipe - Ap/L. Determine an expression for the pressure roughness) horizontal pipe energy Ap ( L pV2 gradient for a pipe of diameter - d, flowing with a mean velocity - V. pVd'd d (b) If for a 75mm diameter pipe flowing with water at 0.25m/s the measured pressure drop is 120Pa/m What will be the...
(5) Oil is being pumped from a refinery to a distribution center. The pipe has a length L 1000 m, diameter D-30 cm, and friction factor f-0.015. The change in elevation between the refinery and distribution center is H-10 m up. The pump power required to pump Q-o2 m3/s is P-70 kW. Calculate the pump efficiency and the power required to pump 2Q (i.e. 0.4 m'/s). Ignore local losses including the inlet and outlet velocity head and assume that the...
Twenty [kw] of heat is to be removed from 375 [k] water flowing at 0.15 [kg/s] into the inner pipe of concentric tube heat exchanger. Cooling water enters the annulus at 290 [k] and leaves at 320 [k] with a flow in the opposite direction of the inner flow. The diameter of the thin- walled inner pipe is 2.5 [cm] a) b) c) Calculate the exit temperature of the hot fluid and the mass flow rate of the cold fluid...
Prob em 1 pts in Lab 03 water friction, for the dark blue circuit the head loss h h1-h2 across bend "C" at 30% and 40% flow are recorded in the table 3 I below. The actual flow rates, Reynolds number, Blasius friction factor, and required water and pipe properties are included in the table. From the given information, complete cells L16, M10, M12, M16, NI0, N12,NI6,010, 012 and O16 in table 3.1 and determine the average minor loss coefficient...
Prob em 1 pts in Lab 03 water friction, for the dark blue circuit the head loss h h1-h2 across bend "C" at 30% and 40% flow are recorded in the table 3 I below. The actual flow rates, Reynolds number, Blasius friction factor, and required water and pipe properties are included in the table. From the given information, complete cells L16, M10, M12, M16, NI0, N12,NI6,010, 012 and O16 in table 3.1 and determine the average minor loss coefficient...
Consider the viscous pipe flow. The relevant variables for the problem are summarized as follows: P (pressure drop) f (p density, U = velocity, D diameter, viscosity in kg/m.s, E= roughness, L length). You need to determine Number of variables is a. (5) b. (6) ) с. (7) Number of the dimensions is d. (3) e. (4) 5 Number of the groups is g. (3) h. (4) i. (5) If the first group is represented as: n1- Lpa vo DC...
Please show all the steps and calculations, thanks Problem 5.4 A short circular pipe with diameter D, has water (p,u) flowing through it from left to right at a volumetric flow rate Q. At the exit a plug with diameter D2 that partially blocks the water flow is inserted (to provide upstream pressure pı (gage) to the pipe and/or to reduce flow rate). Both upstream pressure and flow rate can be measured. (a) Using the conservation equations (mass, momentum) in...