jonathanfp123
Mechanical
- Sep 9, 2013
- 6
Hi, I am new to the forum so forgive me if i have put this thread in the wrong location.
I am looking for some help and advice on a calculation i have transposed in order to help size cooling lines on a diesl firewater pump package.
The calculation takes the pipe size in inches, and the pipe velocity limit in m/s and provides the maximum allowable flow in L/S (messed up i know but that's just the units i have to work with haha!)
Anyway, this is what i have got:
=((((2*0.0254)^2)*5)/1.274)*1000 2 = the pipe size 5 = the volocity limit.
(Apologies for the layout, i grabbed it out of my excel spreadsheet)
I originally started with the volocity calculation v=1.274q/d^2 and transposed to get to my formula, adding in sections to change units along the way.
Does my transposition look correct or is there something i am missing? I ask because we have a pipeline velocity slide rule from a supplier of ours and it appears to give quite different values to those that my calculation has provided:
pipe size my calc sliderule
1/2" 0.63 0.975
3/4" 1.42 1.7
1" 2.53 2.75
1 1/4" 3.96 4.8
1 1.2" 5.7 6.5
2" 10.13 10.8
2 1/2" 15.83 15.2
3" 22.79 23.5
4" 40.51 32.25
6" 91.15 91
8" 162.05 160
I accept that the values read off of the sliderule are not going to be absolutely accuraute but there is quite a considerable difference on some of the pipe sizes. (ie the difference betweenthe values for 1/2" equates to around 2.5 m/s on the slide rule)
Basically i am after a sanity check. Is my calculation correct, and the sliderule wrong; or is there a flaw in my calc somewhere?
Additionaly, a colleague has a comment on another formuala of mine for calculating pipe size, given velocity and flow rate. He has suggested that maybe i should consider temperature or density for my calculations. Will this have much of an effect on the velocity/pipe size/ flow rate, or is any efefct negligable.
If they do need to be included, could anybody suggest a transposition of the velocity formula to include for this?
Apologies for rambling on, i hope i've not been too hard to understand!
Thanks
I am looking for some help and advice on a calculation i have transposed in order to help size cooling lines on a diesl firewater pump package.
The calculation takes the pipe size in inches, and the pipe velocity limit in m/s and provides the maximum allowable flow in L/S (messed up i know but that's just the units i have to work with haha!)
Anyway, this is what i have got:
=((((2*0.0254)^2)*5)/1.274)*1000 2 = the pipe size 5 = the volocity limit.
(Apologies for the layout, i grabbed it out of my excel spreadsheet)
I originally started with the volocity calculation v=1.274q/d^2 and transposed to get to my formula, adding in sections to change units along the way.
Does my transposition look correct or is there something i am missing? I ask because we have a pipeline velocity slide rule from a supplier of ours and it appears to give quite different values to those that my calculation has provided:
pipe size my calc sliderule
1/2" 0.63 0.975
3/4" 1.42 1.7
1" 2.53 2.75
1 1/4" 3.96 4.8
1 1.2" 5.7 6.5
2" 10.13 10.8
2 1/2" 15.83 15.2
3" 22.79 23.5
4" 40.51 32.25
6" 91.15 91
8" 162.05 160
I accept that the values read off of the sliderule are not going to be absolutely accuraute but there is quite a considerable difference on some of the pipe sizes. (ie the difference betweenthe values for 1/2" equates to around 2.5 m/s on the slide rule)
Basically i am after a sanity check. Is my calculation correct, and the sliderule wrong; or is there a flaw in my calc somewhere?
Additionaly, a colleague has a comment on another formuala of mine for calculating pipe size, given velocity and flow rate. He has suggested that maybe i should consider temperature or density for my calculations. Will this have much of an effect on the velocity/pipe size/ flow rate, or is any efefct negligable.
If they do need to be included, could anybody suggest a transposition of the velocity formula to include for this?
Apologies for rambling on, i hope i've not been too hard to understand!
Thanks