ven the below conditions are given for a partially circular channel shown in Figure 2. ▪ Flow = uniform ▪ Density, ρ = 998.0 kg/m3 ▪ Dynamic viscosity, μ = 1.002 x 10^-3 kg/m∙s Calculate the hydraulic radius, Reynolds number, and the type of flow.

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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b) Given the below conditions are given for a partially circular channel shown in Figure
2.
▪ Flow = uniform
▪ Density, ρ = 998.0 kg/m3
▪ Dynamic viscosity, μ = 1.002 x 10^-3 kg/m∙s
Calculate the hydraulic radius, Reynolds number, and the type of flow.

b) Given the below conditions are given for a partially circular channel shown in Figure
2.
• Flow = uniform
• Density, p = 998.0 kg/m3
Dynamic viscosity, µ = 1.002 x 10-3 kg/m-s
Calculate the hydraulic radius, Reynolds number, and the type of flow.
R = 1.5 m
(0.75 m
Figure 2
Transcribed Image Text:b) Given the below conditions are given for a partially circular channel shown in Figure 2. • Flow = uniform • Density, p = 998.0 kg/m3 Dynamic viscosity, µ = 1.002 x 10-3 kg/m-s Calculate the hydraulic radius, Reynolds number, and the type of flow. R = 1.5 m (0.75 m Figure 2
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