In X chart ,
UCLx=Xdbar +z*std dev
LCLx=Xdbar -z*std dev
Xbar bar =Average of all the sample means=AVERAGE(B9:G9)=80.083
For 98% ,z=NORMSINV(0.98)=2.053
UCLx=B11+B10*C13=81.78
LCLx=B11-C13*B10=78.39
All the xbar values lie within the control limits and hence the process is in control.
Q1[10 pts]. Computer upgrades have a targeted time of 80 minutes. Six samples of 5 observations each have been taken, and the results are listed below. Determine the appropriate 98% control chart(s)...
Computer upgrades have a nominal time of 80 minutes. Samples of five observations each have been taken, and the results are as listed. SAMPLE 1 2 3 4 5 6 79.2 80.5 79.6 78.9 80.5 79.7 78.8 78.7 79.6 79.4 79.6 80.6 80.0 81.0 80.4 79.7 80.4 80.5 78.4 80.4 80.3 79.4 80.8 80.0 81.0 80.1 80.8 80.6 78.8 81.1 Factors for three-sigma control limits for x¯ and R charts FACTORS FOR R CHARTS Number of Observations in Subgroup, n...
6.15. Parts manufactured by an injection molding process are subjected to a compressive strength test. Twenty samples of five parts each are collected, and the compressive strengths (in psi) are shown in Table 6E.11. (a) Establish 7 and R control charts for compressive strength using these data. Is the process in statis- tical control? (b) After establishing the control charts in part (a), 15 new subgroups were collected and the com- pressive strengths are shown in Table GE.12. Plot the...