Rafleonard
Mechanical
- Oct 7, 2020
- 16
Im new working with API620 and need some guidance.
Im designing several storage and mixing vertical cylindrical tanks base on API 620.
One of the tanks has the following data:
Radius = 40 in
Wshell = 3800 lbs.
Wroof = 550 lbs.
Wimpeller = 300 lbs.
Density = 998 kg/m3
Cone bottom.
Opened to atmosphere.
Base on eq. 10 and 11 from 5.10.2.5 section.
T1 = (Rcyl/2)*[P + (W + F)/A]
T2 = P*Rcyl
P is defined as "total pressure" which includes "pressure resulting from the liquid head at the level under consideration in the tank" and "gas pressure." "W" is defined as "total weight of that portion of the tank and its contents.
Base on that P = Pliq + Pair where Pair = O since is opened to atm.
W = Wliq + Wshell + Wroof
F = Wimpeller.
Doing the free body analysis at the point where the cone intersects with the tank shell. Having all loads acting down as negative we can eliminate P and Wliq (am I correct?).
We end up with T1 = -[(Wshell + Wroof + Wimpeller)/2]
Doing the calculations I ended up with T1 = -18.34 Lb/in and T2 = 10.55 lb/in
According to the standard, since T1 is under compression and T2 under tension I have to use Figure 5-1 to find N.
I do not know how to find the computed compression stress to compare it to the allowable compression stress to see if the thickness at that particular point used is ok.
Other doubt is as long as you have a cylindrical tank opened to atmosphere T1 will always be negative?
Thank you for your help.
Im designing several storage and mixing vertical cylindrical tanks base on API 620.
One of the tanks has the following data:
Radius = 40 in
Wshell = 3800 lbs.
Wroof = 550 lbs.
Wimpeller = 300 lbs.
Density = 998 kg/m3
Cone bottom.
Opened to atmosphere.
Base on eq. 10 and 11 from 5.10.2.5 section.
T1 = (Rcyl/2)*[P + (W + F)/A]
T2 = P*Rcyl
P is defined as "total pressure" which includes "pressure resulting from the liquid head at the level under consideration in the tank" and "gas pressure." "W" is defined as "total weight of that portion of the tank and its contents.
Base on that P = Pliq + Pair where Pair = O since is opened to atm.
W = Wliq + Wshell + Wroof
F = Wimpeller.
Doing the free body analysis at the point where the cone intersects with the tank shell. Having all loads acting down as negative we can eliminate P and Wliq (am I correct?).
We end up with T1 = -[(Wshell + Wroof + Wimpeller)/2]
Doing the calculations I ended up with T1 = -18.34 Lb/in and T2 = 10.55 lb/in
According to the standard, since T1 is under compression and T2 under tension I have to use Figure 5-1 to find N.
I do not know how to find the computed compression stress to compare it to the allowable compression stress to see if the thickness at that particular point used is ok.
Other doubt is as long as you have a cylindrical tank opened to atmosphere T1 will always be negative?
Thank you for your help.