Deck 3: Statistical Process Control
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Deck 3: Statistical Process Control
1
The average outgoing quality (AOQ) is a measure of the expected number of defective items that will pass on to the customer with the sampling plan selected.
True
2
The simplest form of a sampling plan is a single-sample attribute plan.
True
3
Choosing among a single-, double- and multiple-sampling plans is a strategic versus an economic decision.
False
4
The probability of rejecting a lot that has an acceptable quality level is referred to as the
A) producer's risk.
B) consumer's risk.
C) lot tolerance percent defective.
D) acceptable quality level.
A) producer's risk.
B) consumer's risk.
C) lot tolerance percent defective.
D) acceptable quality level.
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5
With a single-sample attribute plan, only one of the items randomly sampled from a lot is inspected.
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6
A sampling plan provides a set of guidelines for accepting a lot.
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7
Six Sigma companies report
A) defective parts per million.
B) defective parts per thousand.
C) defective parts per hundred.
D) no defective parts.
A) defective parts per million.
B) defective parts per thousand.
C) defective parts per hundred.
D) no defective parts.
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8
A multiple-sampling plan uses the smallest sample size of any sampling plan.
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9
Acceptance sampling is based on the premise that a lot contains some acceptable number of defective items.
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10
With acceptance sampling, a lot is either rejected or accepted depending on the number of defects found in a sample.
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11
Double-sampling plans are often less costly than single-sampling plans.
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12
Acceptance sampling involves the inspection of a non-random sample of units selected from a lot.
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13
A lot is rejected if the number of defective units found in a random sample exceeds a predetermined acceptable number of defective units.
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14
Acceptance sampling is consistent with TQM's philosophy of zero defects.
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15
The probability of accepting a lot that has a higher percentage of defective items than the lot tolerance percent defective is referred to as the
A) producer's risk.
B) sampling plan.
C) consumer's risk.
D) average outgoing quality.
A) producer's risk.
B) sampling plan.
C) consumer's risk.
D) average outgoing quality.
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16
The consumer's risk is the probability of rejecting a lot that meets the acceptable quality level (AQL).
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17
Acceptance sampling is still used today for all the following reasons except
A) government regulations.
B) contractual requirements.
C) industry standards.
D) total quality management principles.
A) government regulations.
B) contractual requirements.
C) industry standards.
D) total quality management principles.
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18
An operating characteristics (OC) curve is a graph that measures the probability of accepting a lot with no defective items.
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19
The consumer's risk is the probability of accepting a lot in which the fraction of defective items exceeds the lot tolerance percent defective (LTPD).
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20
Six Sigma companies report defective parts per million (PPM) versus the more traditional defective parts per hundred.
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21
A(n) ___ curve is a graph showing the probability of accepting a lot for different quality levels with a specific sampling plan.
A) operating characteristic (OC)
B) average outgoing quality
C) lot tolerance percent defective
D) single-sample attribute
A) operating characteristic (OC)
B) average outgoing quality
C) lot tolerance percent defective
D) single-sample attribute
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22
Unique or special cause variation reflects the random variation associated with the output of a process.
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23
Discuss the rationale and procedure for the initial construction of a control chart.
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24
Statistical process control involves monitoring and controlling a process to prevent poor quality.
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25
Is acceptance sampling consistent with TQM?
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26
Which sampling plans are typically the least expensive?
A) single-sampling plans.
B) double -sampling plans.
C) multiple-sampling plans.
D) cannot be determined without further information.
A) single-sampling plans.
B) double -sampling plans.
C) multiple-sampling plans.
D) cannot be determined without further information.
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27
Describe a double-sampling plan and explain its objective.
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28
Evaluate the process capability of a process.
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29
The ___ is the maximum number of defective items a customer will accept in a lot.
A) producer's risk
B) consumer's risk
C) average outgoing quality
D) lot tolerance percent defective
A) producer's risk
B) consumer's risk
C) average outgoing quality
D) lot tolerance percent defective
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30
Use variable control charts Variable control charts are used for continuous variables that can be measured, such as weight or volume.
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31
Typically, the operating characteristic curve shows the following on the horizontal and vertical axis (answers are given as horizontal axis and vertical axis respectively):
A) proportion defective and probability of acceptance.
B) proportion non-defective and probability of acceptance.
C) proportion defective and probability of rejection.
D) proportion non-defective and probability of rejection.
A) proportion defective and probability of acceptance.
B) proportion non-defective and probability of acceptance.
C) proportion defective and probability of rejection.
D) proportion non-defective and probability of rejection.
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32
Use attribute control charts. The quality measures used in attribute control charts are discrete values reflecting a simple decision criterion such as good or bad.
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33
The expected number of defective items that will pass on to the customer with a sampling plan is known as the
A) lot tolerance percent defective.
B) acceptable quality level.
C) average outgoing quality.
D) sampling plan.
A) lot tolerance percent defective.
B) acceptable quality level.
C) average outgoing quality.
D) sampling plan.
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34
An operating characteristic (OC) curve is a graph that measures
A) the acceptable proportion of defects in a lot to the consumer.
B) the probability of accepting a lot for different quality levels with a specific sampling plan.
C) the probability of accepting a lot in which the fraction of defectives exceeds the lot tolerance percent defective.
D) the maximum number of defective items a consumer will accept in a lot.
A) the acceptable proportion of defects in a lot to the consumer.
B) the probability of accepting a lot for different quality levels with a specific sampling plan.
C) the probability of accepting a lot in which the fraction of defectives exceeds the lot tolerance percent defective.
D) the maximum number of defective items a consumer will accept in a lot.
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35
What is the advantage of a multiple-sampling plan?
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36
Explain the basics of applying statistical process control (SPC) in production and services.
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37
Identify control chart patterns and describe appropriate data collection.
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38
The acceptable quality level is
A) the maximum number of defective items a consumer will accept in a lot.
B) an acceptable proportion of defective items in a lot to the consumer.
C) the minimum number of defective items a consumer will accept in a lot.
D) none of the above.
A) the maximum number of defective items a consumer will accept in a lot.
B) an acceptable proportion of defective items in a lot to the consumer.
C) the minimum number of defective items a consumer will accept in a lot.
D) none of the above.
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39
The consumer's willingness to accept lots with a small proportion of defective items is known as the acceptable
A) sampling plan.
B) quality level.
C) consumer's risk.
D) producer's risk.
A) sampling plan.
B) quality level.
C) consumer's risk.
D) producer's risk.
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40
The average outgoing quality is
A) the expected number of non-defective items that will pass on to the customer with a sampling plan.
B) the number of defective items in a lot that the customer is willing to accept.
C) the expected number of defective items that will pass on to the customer with a sampling plan.
D) the number of defective items in a lot that the customer is not willing to accept.
A) the expected number of non-defective items that will pass on to the customer with a sampling plan.
B) the number of defective items in a lot that the customer is willing to accept.
C) the expected number of defective items that will pass on to the customer with a sampling plan.
D) the number of defective items in a lot that the customer is not willing to accept.
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41
Process control charts are rarely useful for monitoring and controlling the output of service processes.
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42
Statistical process control is a tool used to monitor and improve quality.
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43
The individual that detects special cause variation in a process is not allowed to diagnose the root cause and correct it.
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44
Common cause (random) variation provides evidence that the process is not in control.
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45
All processes contain a certain amount of variation in their output.
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46
One goal of statistical process control is to prevent a process from producing items that have to be scrapped or reworked.
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47
After special cause variation is detected, the focus changes to identifying the root cause of the variation and eliminating it.
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48
Statistical process control is based on a philosophy of inspection as opposed to prevention.
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49
One reason some companies fail in their attempt to apply statistical process control is lack of training.
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50
Process control charts are often used at a critical point after which it is difficult to correct or rework the process output.
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51
Employee training in statistical process control is a fundamental principle in total quality management programs.
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52
Control limits are based on the special cause variation inherent in a process.
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53
A process that is determined to be in control contains no variation.
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54
Special cause variation can be identified using statistical process control.
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55
Two types of variation associated with the output of a process are common (random) cause and special cause.
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56
Process control is achieved by taking periodic samples from a process and plotting the sample points on a chart to determine if the process is within control limits.
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57
A quantitative variable classifies while a qualitative variable (attribute) measures.
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58
Control charts visually show when a process is not within statistical control limits.
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59
Statistical process control is a subset of statistical quality control.
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60
Statistical process control is only effective for service processes.
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61
A c-chart monitors the number of defects in small samples.
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62
When special cause variation is detected, it is normally eliminated by increasing the number of standard deviations (z value) used to calculate the control limits.
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63
When monitoring a process's output with a quantitative variable either an R-chart or an
-chart is used, but never both.

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64
A p-chart is used to monitor the proportion defective in the output of a process.
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65
Construction and use of an
-chart is based on an assumption that the sample points are normally distributed around the centre line.

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66
When calculating control limits for a process, the number of standard deviations (z value) is typically six.
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67
The R-chart is used for monitoring and controlling variation within samples.
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68
Attribute (qualitative) control charts are used to monitor descriptive characteristics of the output of a process.
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69
The smaller the historical proportion defective reported for a process, the larger the sample size required to detect special cause variation with a p-chart.
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70
Control charts are never implemented until special cause variation has been detected in a process.
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71
The range is the difference between the smallest and largest values in a sample.
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72
With a c-chart, the sample size is small and often contains only one item.
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73
It is possible to have low variation within samples while at the same time having high variation between sample means.
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74
The range measures the variation within samples versus the variation between samples.
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75
The formula used to determine the upper and lower control limits is based on specification limits.
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76
It is sometimes not necessary to determine new control limits after special cause variation has been identified if the source has been eliminated without changing the process.
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77
Variable control charts are used for quantitative measures such as weight or time.
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78
Variable (quantitative) control charts are used to monitor measurable characteristics of a process's outputs.
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79
Defect and defective mean the same thing for attribute (qualitative) control charts.
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80
When a control chart detects no special cause variation in a process, the upper and lower control limits are the same value.
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