In: Statistics and Probability
A manufacturer of dustless chalk instituted a quality control
program to monitor chalk density. The sample standard deviations of
densities for 24 different subgroups, each consisting of n
= 8 chalk specimens, were as follows:
This data has been coded so that you may copy and paste it
into R with the name k.sdevs.
k.sdevs = c(0.203, | 0.312, | 0.098, | 0.183, | 0.227, | 0.210, | 0.323, | 0.284, |
0.146, | 0.214, | 0.053, | 0.145, | 0.272, | 0.350, | 0.158, | 0.217, |
0.387, | 0.187, | 0.147, | 0.226, | 0.278, | 0.119, | 0.091, | 0.053) |
mean(k.sdevs)
# Construct your own Control Chart.
LCL = 0.15 ##### change this value to be the same as your
calculated LCL
UCL = 0.35 ##### change this value to be the same as your
calculated UCL
plot(k.sdevs)
abline(h = mean(k.sdevs))
abline(h = LCL, lty = 2)
abline(h = UCL, lty = 2)
Calculate limits for an S chart. (Round your answers to
four decimal places.)
s | = |
an | = |
LCL | = |
UCL | = |