For pressure-driven, steady, fully developed laminar flow of an incompressible fluid through a straight channel of length L , we can define the hydraulic resistance as R hyd = Δ p / Q , where Δ p is the pressure drop and Q is the flow rate (analogous to the electrical resistance R elec = Δ V / I , where Δ V is the electrical potential drop and I is the electric current). The following table summarizes the hydraulic resistance of channels with different cross sectional shapes [30]: Calculate the hydraulic resistance of a straight channel with the listed cross-sectional shapes using the following parameters for water flow: μ = 1 mPa_s, L = 10 mm, a = 100 μ m, b = 33 μ m, h = 100 μ m, and w = 300 μ m. Based on the calculated hydraulic resistance, which shape is the most energy efficient to pump water?
For pressure-driven, steady, fully developed laminar flow of an incompressible fluid through a straight channel of length L , we can define the hydraulic resistance as R hyd = Δ p / Q , where Δ p is the pressure drop and Q is the flow rate (analogous to the electrical resistance R elec = Δ V / I , where Δ V is the electrical potential drop and I is the electric current). The following table summarizes the hydraulic resistance of channels with different cross sectional shapes [30]: Calculate the hydraulic resistance of a straight channel with the listed cross-sectional shapes using the following parameters for water flow: μ = 1 mPa_s, L = 10 mm, a = 100 μ m, b = 33 μ m, h = 100 μ m, and w = 300 μ m. Based on the calculated hydraulic resistance, which shape is the most energy efficient to pump water?
For pressure-driven, steady, fully developed laminar flow of an incompressible fluid through a straight channel of length L, we can define the hydraulic resistance as Rhyd = Δp/Q, where Δp is the pressure drop and Q is the flow rate (analogous to the electrical resistance Relec = ΔV/I, where ΔV is the electrical potential drop and I is the electric current). The following table summarizes the hydraulic resistance of channels with different cross sectional shapes [30]:
Calculate the hydraulic resistance of a straight channel with the listed cross-sectional shapes using the following parameters for water flow: μ = 1 mPa_s, L = 10 mm,a = 100 μm, b = 33 μm, h = 100μm, and w = 300 μm. Based on the calculated hydraulic resistance, which shape is the most energy efficient to pump water?
PP:PE
ميكانيك نضري محاضرة 15 .pdf
crease of the flowrate by a factor of
Qu, G tan(e/2) VTe (3H, A
On C, tan(a/2) VE (HYA
= 15.6
(Ans)
H.W1:Water flows steadily through the large tanks shown in fig.
below. What is the water depth, h, ?
Page 5
Northern Technical University
Technical college of Engineering / Mosul
Engineering Mechanics (II)(second year)
FIGURE P3.58
(1)
0.03 -m diameter
(2)
(3)
0.05 - m diameter
2 m
here
(4)
1. h,=50.4 m
2. h,=15.4 m
3. h,=5.4 m
4. h,-25.4
m.
H.W:What is the manometer reading, h, for the flow shown in fig.
below?
0.37
0.08 m
diametar
0.05 m diameter
1. h=0.73 m
2. h=0.54 m
3. h=0.25 m
4. h=0.37 m
H.W3: What is flowrate through the submerged orifice shown in fig.
below, if the contraction coefficient C,=0.63 ?
(1)
3dn.
diameter
1. Q=0.351 ft'is 2. Q=0.351 m'is 3. Q=0.451 ft'/s
fe'/s.
4. Q=0.351
Page 6
i need help with the calculations. i am messing up something in the math
Water ( density 1000kg/m3) flows downward naturally through a vertical pipeline of diameter D=25 cm and length L= 100 m . Determine the pressure gradient causing flow ( USE π = 3 ; g = 10 m2/s )
ANSWER: 10 kPa/m
(Although I wrote this is the answer under the question in some of the questions I posted before. Different answers were found from the answer. The exact answer to this question is 10kPa / m.)
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Fox And Mcdonald's Introduction To Fluid Mechanics
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