Question: When a process is capable, the following is going to happen CL-3=0 USL-3=0 Max[((USL- )/3) ; ( - LSL)/ 3 ] >1 Min[((USL- )/3) ;
- When a process is capable, the following is going to happen
- CL-3=0
- USL-3=0
- Max[((USL- )/3) ; ( - LSL)/ 3 ] >1
- Min[((USL- )/3) ; ( - LSL)/ 3 ] >1
- None of the above
- The X chart shows all the sample averages within control limits. The R chart does the same but there is a constant positive trend for the ranges as time goes by. This means
- The process is out of control
- The process is under control
- The process is under control but I should be vigilant and watch it closely
- The process is under control but I should increase the sample size from now on and keep checking because with a larger sample chances are I will see there is assignable variation
- I made a mistake in choosing factors D3 and D4
- The demand forecast overestimates demand and there is a safety stock. Then the CSL will be
- CSL = 50%
- CSL < 50%
- CSL >50%
- CSL = 100%
- More information is needed to decide
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