dimension stack-up sheet
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Tolerance Stack Up of Critical Features
Assuming that the measured dimensions of a production part fall within a bell curve and assuming
the standard deviation to the maximum allowable tolerance = 3, the Root Square Sum theorem canbe used to estimate the standards deviation of the total assembly and then therefore the 3rddeviation value (Ttotal)
Assume that maxium tolerance for a part = 3
Using the Root Squared Sum Method
For components that are in parallel with other features that determine the placement of the same
mating
parts, the tolerance needs to be adjusted using the average tolerance using the equation below
T_ave=T/(n)
T_total=3((T/3)^2 +(T/3)^2+(T/3)^2+...))
T_total=Total tolerance
T=individual tolerance of part
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Prepared By: Cameron Staunch
Stack Description: To determine the tolerance between the flange hard stop and sensor surface for the Cmount Cover.Starting Point: Flange Hard Stop
Ending Point: Sensor Surface
From To
Upper
Tolerance
Lower
Tolerance
Upper
Limit
Lower
Limit
1 Flange Hard Stop Sensor Mount Front + 16.150 0.050 -0.050 16.200 16.100 16.200
2 Sensor Mount Front Sensor Mount Rear + 2.000 0.050 -0.050 2.050 1.950 2.050
3 Sensor Mount Rear Shim Rear + 0.127 0.000 0.000 0.127 0.127 0.127
4 Shim Rear Sensor Surface - 0.750 0.060 -0.060 0.810 0.690 -0.690
A positive or negative Max or Min total indicates only the DIRECTIONfrom the STARTING point to the END point of the stack. Totals: 17.687
0.093
Mean + Statistical Tolerance = 17.620
Mean - Statistical Tolerance = 17.434
Total Target Dimension= -17.527
Statistical tolerance [sqrt(sum of sqrd tol)*3] =
STACK-UP SPREADSHEET
Bi/Unilateral DimensionDescriptionTarget
Dimension
Limit Dimension+ Max
- MinStack Direction +/-
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Date: 20-Dec-13
16.100 0.100
1.950 0.100
0.127 0.000
-0.810 0.120
17.367
+ Min
- MaxTolerance