10.29 The quality control department of a motorcycle company classifies new motorcycles according to the number of defective components per motorcycle at an initial inspection. An improvement to the production process has been implemented, and, hopefully, there will be a change from the historical defective distribution: π": .80, π,-.10, π,-05, π4-03, and π,-.02. A random sample of 300 motorcycles produced under the new system is classified as follows: Number of Defectives Number of Motorcycles, n, 238 32 12 13 0 2 4 or more Total a.05 level, does there appear to be a change in the historical proportions of defectives? Refer to Exercise 10.29. 300 At the 10.30 a. Place 95% confidence intervals on the proportions of the production falling into the five classifications b. Do the confidence intervals support the conclusion reached in Exercise 10.29? c. Why may the conclusion reached using the confidence intervals differ from the conclusion reached in Exercise 10.29?

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Answer question 10.30 in the picture and use 10.29 for reference.

10.29 The quality control department of a motorcycle company classifies new motorcycles
according to the number of defective components per motorcycle at an initial inspection. An
improvement to the production process has been implemented, and, hopefully, there will be a change
from the historical defective distribution: π": .80, π,-.10, π,-05, π4-03, and π,-.02. A
random sample of 300 motorcycles produced under the new system is classified as follows:
Number of Defectives
Number of Motorcycles, n,
238
32
12
13
0
2
4 or more
Total
a.05 level, does there appear to be a change in the historical proportions of defectives?
Refer to Exercise 10.29.
300
At the
10.30
a. Place 95% confidence intervals on the proportions of the production falling into
the five classifications
b. Do the confidence intervals support the conclusion reached in Exercise 10.29?
c. Why may the conclusion reached using the confidence intervals differ from the
conclusion reached in Exercise 10.29?
Transcribed Image Text:10.29 The quality control department of a motorcycle company classifies new motorcycles according to the number of defective components per motorcycle at an initial inspection. An improvement to the production process has been implemented, and, hopefully, there will be a change from the historical defective distribution: π": .80, π,-.10, π,-05, π4-03, and π,-.02. A random sample of 300 motorcycles produced under the new system is classified as follows: Number of Defectives Number of Motorcycles, n, 238 32 12 13 0 2 4 or more Total a.05 level, does there appear to be a change in the historical proportions of defectives? Refer to Exercise 10.29. 300 At the 10.30 a. Place 95% confidence intervals on the proportions of the production falling into the five classifications b. Do the confidence intervals support the conclusion reached in Exercise 10.29? c. Why may the conclusion reached using the confidence intervals differ from the conclusion reached in Exercise 10.29?
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