17. Over a period of 12 consecutive production hours, samples of size 50 resulted in the following proportions of defective items: Proportion Defective Proportion Defective Sample Number Sample Number 1 .04 7 .10 .02 .06 .08 8 .10 3 9 10 .06 4 .08 5 6 .08 .04 .04 .04 11 12 a. What are the three-sigma control limits for this process? b. Do any of the sample points fall outside of the control limits? c. The company claims a defect rate of 3 percent for these items. Are the observed proportions consistent with a target value of 3 percent defectives? What diffi- culty would arise if the control limits were based on a target value of 0.03? In view of the company's claims, what difficulty would arise if the control limits computed in part (a) were used?
17. Over a period of 12 consecutive production hours, samples of size 50 resulted in the following proportions of defective items: Proportion Defective Proportion Defective Sample Number Sample Number 1 .04 7 .10 .02 .06 .08 8 .10 3 9 10 .06 4 .08 5 6 .08 .04 .04 .04 11 12 a. What are the three-sigma control limits for this process? b. Do any of the sample points fall outside of the control limits? c. The company claims a defect rate of 3 percent for these items. Are the observed proportions consistent with a target value of 3 percent defectives? What diffi- culty would arise if the control limits were based on a target value of 0.03? In view of the company's claims, what difficulty would arise if the control limits computed in part (a) were used?
Practical Management Science
6th Edition
ISBN:9781337406659
Author:WINSTON, Wayne L.
Publisher:WINSTON, Wayne L.
Chapter2: Introduction To Spreadsheet Modeling
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Question
![17. Over a period of 12 consecutive production hours, samples of size 50 resulted in
the following proportions of defective items:
Proportion
Defective
Proportion
Defective
Sample Number
Sample Number
1
.04
7
.10
.02
.06
.08
8
.10
3
9
10
.06
4
.08
5
6
.08
.04
.04
.04
11
12
a. What are the three-sigma control limits for this process?
b. Do any of the sample points fall outside of the control limits?
c. The company claims a defect rate of 3 percent for these items. Are the observed
proportions consistent with a target value of 3 percent defectives? What diffi-
culty would arise if the control limits were based on a target value of 0.03? In
view of the company's claims, what difficulty would arise if the control limits
computed in part (a) were used?](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa11c0cf6-9649-4556-9330-71e063d0199c%2F5e5ae532-0d0c-4c33-9c40-c3739818c76d%2F4j4vbif.png&w=3840&q=75)
Transcribed Image Text:17. Over a period of 12 consecutive production hours, samples of size 50 resulted in
the following proportions of defective items:
Proportion
Defective
Proportion
Defective
Sample Number
Sample Number
1
.04
7
.10
.02
.06
.08
8
.10
3
9
10
.06
4
.08
5
6
.08
.04
.04
.04
11
12
a. What are the three-sigma control limits for this process?
b. Do any of the sample points fall outside of the control limits?
c. The company claims a defect rate of 3 percent for these items. Are the observed
proportions consistent with a target value of 3 percent defectives? What diffi-
culty would arise if the control limits were based on a target value of 0.03? In
view of the company's claims, what difficulty would arise if the control limits
computed in part (a) were used?
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