Mechanical Engineering - Hydraulics and Fluid Mechanics - Discussion
Discussion Forum : Hydraulics and Fluid Mechanics - Section 2 (Q.No. 29)
29.
The loss of pressure head in case of laminar flow is proportional to
Discussion:
15 comments Page 2 of 2.
Muhammad Waqas said:
9 years ago
For Laminar flow
hL =(32μLVavg)/(ρgD^2 ) -------------> (i)
For Laminar or turbulent flows, circular or noncircular pipes, smooth or rough surfaces, horizontal or inclined pipes.
hL =f L/D (Vavg^2)/2g -------------> (ii)
Now, value of friction factor, f is different for different flows
In case of laminar flow
friction factor, f = 64μ/(ρDVavg )=64/Re ------------> (iii)
By putting the value of friction factor (laminar given above) in equation (ii) we will get the equation (i) which conclude that loss of pressure head (hL) is directly proportional to velocity, Vavg (Not V^2).
hL =(32μLVavg)/(ρgD^2 ) -------------> (i)
For Laminar or turbulent flows, circular or noncircular pipes, smooth or rough surfaces, horizontal or inclined pipes.
hL =f L/D (Vavg^2)/2g -------------> (ii)
Now, value of friction factor, f is different for different flows
In case of laminar flow
friction factor, f = 64μ/(ρDVavg )=64/Re ------------> (iii)
By putting the value of friction factor (laminar given above) in equation (ii) we will get the equation (i) which conclude that loss of pressure head (hL) is directly proportional to velocity, Vavg (Not V^2).
Anurup paul said:
8 years ago
It is according to Hagen Poisennus Law.
Kuku chauhan said:
8 years ago
Yeah, the answer is right del. p =32mu vl /r^2.
Rakesh said:
6 years ago
Why so confusing. It's simply asking head loss and is directly proportional to the square of the velocity that's it.
Suhail said:
5 years ago
Laminar directly proportional to velocity (hagen poisellea eqn} and in case turbulent proportional to square of velocity (darcy formula).
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