Mathematics
Mathematics, 18.02.2020 01:15, CoolRahim9090

One of New England Air’s top competitive priorities is on time arrivals. Quality VP Clair Bond decided to person-ally monitor New England Air’s performance. Each week for the past 30 weeks, Bond checked a random sample of 100 flight arrivals for on- time performance. The table that follows contains the number of flights that did not meet New England Air’s definition of "on time":
Sample (week) Late Flights Sample (week) Late Flights
1 2 16 2
2 4 17 3
3 10 18 7
4 4 19 3
5 1 20 2
6 1 21 3
7 13 22 7
8 9 23 4
9 11 24 3
10 0 25 2
11 3 26 2
12 4 27 0
13 2 28 1
14 2 29 3
15 8 30 4
a) Using a 95% confidence level, plot the overall percentage of late flights ( p ) and the upper and lower control limits on a control chart.
b) Assume that the airline industry’s upper and lower control limits for flights that are not on time are .1000 and .0400, respectively. Draw them on your control chart.
c) Plot the percentage of late flights in each sample. Do all samples fall within New England Air’s control limits? When one falls out-side the control limits, what should be done?
d) What can Clair Bond report about the quality of service?

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