Rafleonard
Mechanical
- Oct 7, 2020
- 16
Hi,
Im new working with API620 and need some guidance.
Im designing several storage vertical cylindrical tanks base on API 620.
One of the tanks has the following data:
Radius = 72 in
Shell Height = 34ft.
Wshell = 12,500 lbs.
Wroof = 831 lbs.
Density = 62.4lbs.ft3
Cone bottom.
Cone Radius = 72in
Cone Height = 6in.
Opened to atmosphere.
If I'm analyzing at the bottom of the shell where it connects to the cone, this are my numbers:
T1 = (Rc/2)(P + ((W+f)/A)))
Since i dont have external forces, F = 0
I end up with the following:
Rc = 72
P = Pliq + Pair, since the tank is open to atmosphere, Pair = 0.
Pliq at that point is = 14.84 PSI
W = Wroof + WShell + Wliq)
W = 831 + 12,500 + 239,947.31....... Wliq = 62.4*Pi*6^2*34
A = 16,286.. Area = Pi*r^2 = Pi*(72)^2
All the forces acting up are positive on my diagram.
I end up with:
T1 = (72/2)(14.84 + (-(831+12,500+239,947)/16,286))
T1 = -25.63 lb/in
T2 = PR/Sin(Theta)
Theta = 4.76 degrees
T2 = (14.84 * 72)/0.0829
T2 = 12,888.78 lb/in
I believe my calculations are correct, but im not sure.
This is where I start having questions.
Since my T1 is under compression and T2 under tension I have to use Figure 5.1 to calculate the the computed compressive stress, scc, shall not exceed a value of the allowable compressive stress, sca, determined from Figure 5-1 by entering the computed value of N and the value of t/R associated with the compressive unit stress and reading the value of sc that corresponds to that point. The value of sc will be the limiting value of sca for the given conditions
I thinking of using a t = 0.25in.
t/R = 0.25/72
t/R = 0.0034
With that number i get a value of N close to 0.74
using that N, my Sta = 16,000 x 0.74
Sta = 11,840 PSI
Now, to calculate my Scc I used the following formula.
Scc = T2/t
Im using T2 to compare against my Sta because T2 is my highest number.
Scc = 12,888.78/0.25
It gives me close to 52,000 PSI, that is way bigger than 11,840, which mean it will fail.
I either change the thickness of my cone or increase my Theta.
Am i correct?
Thank you
Im new working with API620 and need some guidance.
Im designing several storage vertical cylindrical tanks base on API 620.
One of the tanks has the following data:
Radius = 72 in
Shell Height = 34ft.
Wshell = 12,500 lbs.
Wroof = 831 lbs.
Density = 62.4lbs.ft3
Cone bottom.
Cone Radius = 72in
Cone Height = 6in.
Opened to atmosphere.
If I'm analyzing at the bottom of the shell where it connects to the cone, this are my numbers:
T1 = (Rc/2)(P + ((W+f)/A)))
Since i dont have external forces, F = 0
I end up with the following:
Rc = 72
P = Pliq + Pair, since the tank is open to atmosphere, Pair = 0.
Pliq at that point is = 14.84 PSI
W = Wroof + WShell + Wliq)
W = 831 + 12,500 + 239,947.31....... Wliq = 62.4*Pi*6^2*34
A = 16,286.. Area = Pi*r^2 = Pi*(72)^2
All the forces acting up are positive on my diagram.
I end up with:
T1 = (72/2)(14.84 + (-(831+12,500+239,947)/16,286))
T1 = -25.63 lb/in
T2 = PR/Sin(Theta)
Theta = 4.76 degrees
T2 = (14.84 * 72)/0.0829
T2 = 12,888.78 lb/in
I believe my calculations are correct, but im not sure.
This is where I start having questions.
Since my T1 is under compression and T2 under tension I have to use Figure 5.1 to calculate the the computed compressive stress, scc, shall not exceed a value of the allowable compressive stress, sca, determined from Figure 5-1 by entering the computed value of N and the value of t/R associated with the compressive unit stress and reading the value of sc that corresponds to that point. The value of sc will be the limiting value of sca for the given conditions
I thinking of using a t = 0.25in.
t/R = 0.25/72
t/R = 0.0034
With that number i get a value of N close to 0.74
using that N, my Sta = 16,000 x 0.74
Sta = 11,840 PSI
Now, to calculate my Scc I used the following formula.
Scc = T2/t
Im using T2 to compare against my Sta because T2 is my highest number.
Scc = 12,888.78/0.25
It gives me close to 52,000 PSI, that is way bigger than 11,840, which mean it will fail.
I either change the thickness of my cone or increase my Theta.
Am i correct?
Thank you