Principles of Operations Management

Chapter 8
Quality Management and Statistical Process Control

Graduate Program in Operation Management (GPOM)
Principles of Operations Management   •   Graduate

Quality Management and Statistical Process Control

Introduction

Quality management is the coordinated system through which an organization defines customer requirements, designs capable processes, controls variation, prevents defects, and improves performance. In operations management, quality is not merely an inspection activity. It is a strategic capability linking customer value, process design, supplier relationships, employee work, technology, cost, risk, and organizational learning.

A contemporary operations manager must answer five connected questions:

  1. What does quality mean for the customer and other stakeholders?
  2. Which process characteristics determine that quality?
  3. How much does poor quality cost?
  4. Is the process stable and capable of meeting requirements?
  5. How should improvement priorities be selected, implemented, and governed?

This chapter integrates total quality management (TQM), ISO 9001, Six Sigma, statistical process control (SPC), process capability, acceptance sampling, and root-cause analysis. These approaches are complementary, although they differ in purpose. SPC monitors process behavior over time; capability analysis compares a stable process with specifications; acceptance sampling makes decisions about lots; root-cause analysis investigates why problems occur; and quality-management systems institutionalize responsibilities and improvement.

Learning Objectives

By the end of this chapter, students should be able to:

  • define quality from customer, process, conformance, and strategic perspectives;
  • distinguish prevention, appraisal, internal-failure, and external-failure costs;
  • explain TQM, ISO 9001, Six Sigma, Lean, and continuous-improvement principles;
  • select and interpret appropriate control charts;
  • calculate and interpret process capability indices;
  • explain acceptance sampling risks and limitations;
  • conduct structured root-cause analysis;
  • evaluate quality governance, ethics, and digital-quality practices; and
  • design an integrated quality-improvement response to an operational problem.

1. The Meaning and Dimensions of Quality

Quality is multidimensional. A manufactured component may conform precisely to its drawing yet be difficult to install. A hotel may provide a clean room but fail through slow service. A software system may contain few defects but be unusable. Thus, quality should be defined in relation to intended use and stakeholder expectations.

Garvin’s commonly used dimensions include performance, features, reliability, conformance, durability, serviceability, aesthetics, and perceived quality. These dimensions are not equally important in every market. A hospital values safety and reliability more heavily than aesthetic variation; a luxury product may compete strongly on appearance and experience.

Three distinctions are especially important:

  • Quality of design concerns how well the product or service concept addresses needs.
  • Quality of conformance concerns how consistently operations deliver the design.
  • Quality of experience concerns the customer’s actual interaction, including delivery, support, and recovery.

Quality is therefore customer-defined, but customer requirements must be translated into measurable operational characteristics. Voice-of-the-customer research, complaint analysis, service data, interviews, and quality-function deployment can convert vague expectations into specifications. A requirement such as “fast delivery” must become an operational target such as delivery within two business days, with a stated reliability level.

A specification has a nominal or target value and permitted limits. The target is the desired value; the upper and lower specification limits (USL and LSL) define acceptable output. Specifications are not the same as control limits. Specification limits come from customers, designers, regulators, or contracts. Control limits are calculated from process data and describe expected process variation. Confusing the two can lead to incorrect decisions.

2. Cost of Quality

The cost of quality (COQ) is the economic consequence of achieving, or failing to achieve, requirements. It is commonly organized into four categories:

CategoryMeaningExamples
PreventionSpending to avoid defectsTraining, robust design, supplier qualification, mistake-proofing
AppraisalSpending to assess conformanceInspection, testing, audits, calibration
Internal failureDefects found before deliveryScrap, rework, retesting, downtime
External failureDefects found after deliveryReturns, warranty, recalls, complaints, reputation loss

The first two categories are often called the cost of conformance; the last two are the cost of nonconformance. A narrow accounting view may understate external failure because lost trust, future sales, regulatory exposure, and managerial time are difficult to measure.

A useful identity is:

COQ = Prevention + Appraisal + Internal Failure + External Failure

The expression is an analytical classification rather than a claim that all quality costs are perfectly measurable. Managers should examine trends and trade-offs. Increasing prevention expenditure can reduce failure costs, but excessive or poorly designed inspection may add cost without addressing causes. The objective is not maximum inspection; it is dependable process performance at an economically justified level.

3. Quality Management Philosophies and Systems

Total Quality Management

TQM is an organization-wide philosophy emphasizing customer focus, process thinking, employee involvement, leadership, fact-based decisions, supplier partnership, and continual improvement. It treats quality as the responsibility of every function rather than a specialist department.

The Deming cycle—Plan, Do, Study, Act (PDSA)—provides a learning structure. In the planning stage, the team defines the problem, customer requirements, measures, and proposed change. It then tests the change on a suitable scale, studies evidence, and acts by standardizing, revising, or abandoning the change. The cycle is iterative: improvement is a managed experiment, not an isolated event.

TQM has managerial implications. Senior leaders must align objectives and resources; middle managers must remove barriers; frontline employees must be able to identify abnormalities without fear. A culture that punishes the messenger can suppress quality information and increase operational risk.

ISO 9001 and the process approach

ISO 9001 specifies requirements for a quality-management system (QMS). It does not prescribe one product design or guarantee that every output is excellent. Instead, it requires a systematic approach to processes, customer requirements, documented information, competence, risk-based thinking, performance evaluation, corrective action, and continual improvement.

A process approach identifies inputs, activities, outputs, resources, controls, owners, and measures. A process map can reveal handoff failures that departmental charts conceal. ISO 9001 certification is evidence that an organization’s QMS has been assessed against the standard; it is not a substitute for customer satisfaction or operational capability.

Effective governance includes controlled procedures, appropriate records, internal audits, management review, nonconformity control, corrective action, and change management. Documentation should support reliable work rather than become an administrative objective in itself.

Six Sigma and Lean

Six Sigma is a data-driven improvement approach focused on reducing process variation and defects. The DMAIC sequence—Define, Measure, Analyze, Improve, Control—is used for improving an existing process. Design for Six Sigma methods address quality during product or process design.

Six Sigma emphasizes operational definitions, measurement-system evaluation, statistical reasoning, and financial impact. A “defect” must be defined in relation to a requirement, and a “defective unit” may contain one or more defects. These terms must not be interchanged casually.

Lean focuses on customer value, flow, pull, short lead time, and elimination of waste. Lean and Six Sigma are complementary: Lean can expose delays and unnecessary work, while Six Sigma can reduce variation and recurring defects. Neither should be implemented as a collection of fashionable tools detached from strategic problems.

4. Variation and Statistical Process Control

Every process contains variation. Common-cause variation arises from the normal configuration of the system—for example, routine equipment, materials, methods, and environmental differences. Special-cause variation results from an identifiable, unusual influence such as a broken tool, incorrect setup, contaminated material, or measurement failure.

SPC uses time-ordered data to distinguish routine variation from evidence of a special cause. A control chart contains a center line, an upper control limit (UCL), and a lower control limit (LCL). For a statistic plotted at time t:

LCL ≤ statistict ≤ UCL

The limits are estimated from process data and usually correspond to approximately three standard deviations from the center line under appropriate assumptions. They are not customer specifications and do not indicate whether the process is capable of meeting them.

A control chart should be designed by defining the process, selecting a meaningful characteristic, choosing rational subgroups, ensuring measurement adequacy, collecting data in time order, calculating limits, and establishing a response plan. Rational subgroups should contain observations produced under essentially similar conditions so that within-subgroup variation represents short-term common-cause variation.

Variables charts

For continuous measurements, the X̄–R chart is common when subgroup sizes are small. For subgroup i with n observations xᵢⱼ:

x̄i = (1/n) ∑(j=1 to n) xij

The subgroup range is:

Ri = max(xij) − min(xij)

Let X̄̄ be the average of subgroup means and R̄ the average subgroup range. The limits are:

UCLX̄ = X̄̄ + A₂R̄
LCLX̄ = X̄̄ − A₂R̄
UCLR = D₄R̄
LCLR = D₃R̄

A₂, D₃, and D₄ are control-chart constants determined by subgroup size and the assumed distributional model. For subgroup size n = 5, commonly used constants are A₂ = 0.577, D₃ = 0, and D₄ = 2.114. These constants should be taken from an authoritative table; they are not universal for every chart or subgroup design.

For larger subgroups or when standard deviation is preferred, an X̄–S chart uses subgroup standard deviations and corresponding constants. If individual observations are available and rational subgroups are not practical, an Individuals–Moving Range chart may be appropriate, but its assumptions and sensitivity differ.

Attribute charts

Attribute data classify units or count events. A p chart monitors the fraction nonconforming when sample sizes may vary. If p̄ is the average fraction nonconforming in samples of size n:

UCLp = p̄ + 3√[p̄(1 − p̄)/n]
LCLp = p̄ − 3√[p̄(1 − p̄)/n]

The lower limit is set to zero if the computed value is negative. For varying sample size, n is replaced by the relevant sample size for each sample. The formula assumes independent Bernoulli classifications and is most appropriate when the binomial model is reasonable.

An np chart monitors the number of nonconforming units when sample size is constant. A c chart monitors the number of defects per constant inspection unit, while a u chart monitors defects per unit when the opportunity or sample size varies. A unit can contain multiple defects, so defect counts and defective-unit counts require different charts.

Interpreting patterns

A point outside a limit is evidence requiring investigation, not automatic proof of a cause. Other signals include a long run on one side of the center line, a sustained trend, cycles, or unusual clustering. Organizations should define rules in advance because repeatedly changing rules after seeing data increases false alarms and weakens governance.

When a special cause is found, the team should contain affected output, identify the cause using evidence, correct the process, and document the decision. Limits should not be recalculated simply to hide an out-of-control point. Recalculation is justified only after a verified, sustained process change or an improved sampling design.

5. Process Capability and Performance

A stable process can still be incapable of meeting specifications. Capability analysis should therefore follow evidence of statistical control. If the process is unstable, a capability index combines changing causes and has little predictive meaning.

For a stable approximately normal process with mean μ, standard deviation σ, and specification limits USL and LSL, the capability index is:

Cp = (USL − LSL)/(6σ)

Cp compares the specification width with the natural process spread, conventionally represented by 6σ. It does not account for centering. The centered capability index is:

Cpk = min[(USL − μ)/(3σ), (μ − LSL)/(3σ)]

Both indices are dimensionless. They assume that σ is an appropriate estimate of within-process variation and that the process distribution and specification interpretation support the analysis. For nonnormal data, transformations, distribution-based methods, percentile measures, or other capability approaches may be needed.

Worked example

A shaft diameter has LSL = 49.80 mm and USL = 50.20 mm. A stable process has μ = 50.08 mm and σ = 0.05 mm.

Cp = (50.20 − 49.80)/(6 × 0.05) = 0.40/0.30 = 1.33
Cpk = min[(50.20 − 50.08)/(3 × 0.05), (50.08 − 49.80)/(3 × 0.05)]
Cpk = min[0.12/0.15, 0.28/0.15] = min[0.80, 1.87] = 0.80

The process spread could fit within the specification width at Cp = 1.33, but the process is poorly centered toward the upper limit, yielding Cpk = 0.80. Reducing variation alone may not be the best first action; centering the process and then reducing variation should be considered. Organizational acceptance thresholds such as 1.33 are management conventions, not universal laws, and critical applications may require more stringent criteria.

6. Acceptance Sampling

Acceptance sampling evaluates a sample from a lot and decides whether to accept or reject the lot. It is useful when destructive testing is required, inspection is costly, delivery must be assessed, or 100% inspection is impractical. It does not improve the process and does not guarantee that an accepted lot contains no defects.

A single-sampling plan is commonly represented by (n, c), where n is sample size and c is the maximum number of nonconforming units permitted for acceptance. A sample of n units is inspected; the lot is accepted if the number of nonconforming units is at most c.

Important risks are:

  • Producer’s risk (α): rejecting a lot that is actually of acceptable quality.
  • Consumer’s risk (β): accepting a lot that is actually of unacceptable quality.

The operating characteristic (OC) curve shows the probability of acceptance at different lot quality levels. For a binomial approximation with defect probability p, the probability of accepting a single-sampling plan (n, c) is:

Pa = ∑(d=0 to c) [C(n,d) pd (1 − p)^(n−d)]

Here, d is the number of defectives in the sample and C(n,d) is the binomial coefficient. The approximation assumes independent sampling from a sufficiently large lot. For finite lots sampled without replacement, the hypergeometric distribution is more appropriate.

Sampling plans should be selected using agreed quality levels, lot definitions, inspection methods, and risk priorities. A plan based only on a convenient sample size may provide misleading protection. Process control and supplier capability are generally preferable to relying on end-of-lot acceptance decisions.

7. Root-Cause Analysis and Corrective Action

A symptom is an observed problem; a root cause is a sufficiently fundamental, evidence-supported condition whose removal prevents recurrence. “Operator error” is rarely an adequate root cause unless the investigation shows why the system allowed or induced the error.

A disciplined investigation typically follows these steps:

  1. define the problem in measurable terms;
  2. contain affected material or service exposure;
  3. verify the measurement system and data;
  4. map the process and identify where the problem enters;
  5. generate possible causes using a cause-and-effect diagram;
  6. test causes with stratification, experiments, or focused data;
  7. implement corrective and preventive actions;
  8. verify effectiveness over an appropriate period; and
  9. update standard work, training, controls, and risk documentation.

The five-whys technique can deepen inquiry, but it should not be used as a ritual. A causal chain must be supported by evidence. A fishbone diagram can organize hypotheses under categories such as people, methods, machines, materials, measurement, and environment. Pareto analysis helps prioritize categories when a small number of causes account for a large share of observed effects, but the Pareto principle is a heuristic, not a guarantee.

Failure Mode and Effects Analysis (FMEA) anticipates risks by examining failure modes, effects, causes, and controls. Traditional risk-priority-number scoring multiplies ordinal ratings for severity, occurrence, and detection; because ordinal multiplication can mask important differences, teams should also discuss high-severity risks directly and use clear escalation rules.

8. An Integrated Improvement Method

A robust improvement project combines strategic and statistical reasoning.

Define: Identify the customer, critical-to-quality characteristics, business impact, scope, and project charter.

Measure: Establish operational definitions, validate the measurement system, collect representative time-ordered data, and establish a baseline.

Analyze: Determine stability, stratify the problem by product, shift, supplier, machine, or location, and test plausible causes.

Improve: Select countermeasures, conduct designed trials where appropriate, assess cost and risk, and prevent unintended consequences.

Control: Standardize the improved method, monitor key measures with appropriate charts, assign ownership, audit adherence, and define escalation rules.

The method should remain proportionate. A simple recurring defect may require a clear standard and mistake-proofing rather than a lengthy statistical project. Conversely, a high-risk, high-variation process may require designed experiments, advanced modeling, and formal validation.

9. Applied Case: Reducing Medication-Label Errors

The following is an illustrative case, not a report of a real organization.

Background and problem

A hospital pharmacy prepares outpatient medication packages. A monthly audit found that label errors—incorrect strength, timing, or patient information—had risen from 0.7% to 2.1%. No patient harm had occurred, but the risk was serious. Management initially proposed 100% visual inspection.

Analysis

The team defined a defective package as one with any incorrect or missing required label element. It verified the audit method using independent reviewers and found acceptable agreement. A p chart was constructed using daily samples, with sample sizes varying by workload. The chart showed a sustained shift beginning after a software update rather than random isolated errors.

Process mapping identified three relevant changes: the update altered default field behavior, temporary staff received informal training, and the final verification screen displayed similar medication strengths in adjacent fields. Stratification showed that most errors occurred on one workstation and during late shifts. The investigation therefore rejected the simplistic conclusion that “staff were careless.”

Approach and solution

The pharmacy disabled unsafe defaults, redesigned the verification screen, added barcode confirmation, and introduced a short competency check for temporary staff. A mistake-proofing rule prevented completion when mandatory fields were inconsistent. Supervisors used a daily p chart during the first month and reviewed exceptions immediately. The team also created a controlled software-change procedure requiring user testing and risk review before deployment.

Outcome

After implementation, the error fraction declined and the chart showed a stable process at a lower level. The team did not claim success from one favorable week; it required sustained evidence over several workload conditions. Audits confirmed that the new control did not create excessive delays or workarounds.

Learning points

The case demonstrates that inspection alone would have detected errors without preventing them. Effective quality management combined customer and patient risk, measurement-system validation, statistical monitoring, human-factors design, software governance, training, and sustained control. It also illustrates why root-cause analysis must examine systems rather than assign blame prematurely.

10. Technology, AI, and Quality Governance

Sensors, manufacturing-execution systems, digital traceability, and real-time dashboards can improve visibility. Machine learning can detect complex patterns, predict equipment failure, classify defects, or identify drift. However, predictive accuracy does not establish causal understanding, and an algorithm can reproduce biased labels or measurement errors.

Digital quality systems require data integrity controls: access management, audit trails, version control, calibration records, cybersecurity, validated models, and clear ownership of automated decisions. A model should be monitored for data drift and false alarms. Human review remains important when decisions affect safety, employment, compliance, or customer rights.

Managers should distinguish correlation from cause, assess whether data are representative, protect personal and proprietary information, and ensure that automation does not conceal deteriorating conditions. Quality analytics should strengthen accountability, not merely increase surveillance.

11. Challenges, Limitations, and Ethical Issues

Quality methods can fail when leaders pursue certificates, sigma labels, or dashboard targets instead of customer value. Common problems include:

  • optimizing local measures while damaging overall flow;
  • tampering with a stable process in response to ordinary variation;
  • confusing control limits with specifications;
  • using capability indices on unstable or nonnormal data without qualification;
  • manipulating sampling or inspection records;
  • rewarding low reported defect counts, thereby encouraging concealment;
  • treating documentation as proof of effective work; and
  • implementing improvement without considering worker workload, safety, or dignity.

Quality decisions may involve trade-offs among cost, speed, sustainability, accessibility, and safety. Regulatory requirements define minimum obligations, but ethical quality management often demands more than legal compliance. Leaders must provide safe escalation channels, protect whistleblowers, and disclose material risks. Supplier quality programs should avoid shifting unreasonable costs or unsafe conditions onto vulnerable suppliers.

12. Best-Practice Guidelines

An effective quality system generally follows these principles:

  1. Translate customer and regulatory needs into measurable critical-to-quality requirements.
  2. Design quality into products and processes rather than relying primarily on final inspection.
  3. Validate measurement systems before trusting the data.
  4. Use time-ordered control charts and rational subgroups where appropriate.
  5. Investigate special causes without blaming individuals prematurely.
  6. Assess stability before capability.
  7. Use acceptance sampling transparently, with explicit producer and consumer risks.
  8. Combine statistical evidence with process knowledge and human judgment.
  9. Make corrective actions specific, owned, time-bound, and effectiveness-checked.
  10. Govern digital tools, models, records, and changes with the same rigor as physical processes.
  11. Align quality metrics with customer outcomes and system performance.
  12. Treat continuous improvement as organizational learning, not a one-time project.

Chapter Summary

Quality management integrates customer requirements, process design, variation reduction, economic analysis, and organizational governance. Quality includes design, conformance, reliability, service, and customer experience. The cost of quality consists of prevention, appraisal, internal failure, and external failure costs.

TQM establishes an organization-wide philosophy of customer focus, employee involvement, process thinking, leadership, and continuous improvement. ISO 9001 provides requirements for a quality-management system but does not guarantee product excellence by itself. Six Sigma offers structured, data-driven improvement through DMAIC, while Lean emphasizes value, flow, and waste reduction.

SPC distinguishes common-cause from special-cause variation using time-ordered control charts. Variables charts address measurements; attribute charts address classifications or counts. Control limits describe process behavior and are not specification limits. Capability indices such as Cp and Cpk are meaningful only when the process is adequately stable and the assumptions are appropriate.

Acceptance sampling makes lot decisions while exposing producers and consumers to risks; it is not a substitute for process control. Root-cause analysis requires verified data, causal investigation, corrective action, and effectiveness checks. Modern digital and AI-enabled quality systems can improve detection and prediction, but they require validation, data integrity, cybersecurity, ethical governance, and human accountability.

Key Terms

Acceptance sampling: Inspection of a sample to decide whether to accept or reject a lot.

Appraisal cost: Cost of measuring, inspecting, or testing conformance.

Capability: The ability of a stable process to meet specification requirements.

Common-cause variation: Routine variation generated by the normal process system.

Control chart: A time-ordered graph used to distinguish ordinary variation from potential special causes.

Control limit: A statistically calculated boundary describing expected process behavior.

Corrective action: Action intended to eliminate the cause of a detected nonconformity.

Cp: Index comparing specification width with six standard deviations, without considering centering.

Cpk: Capability index accounting for the nearer specification limit and process centering.

Critical-to-quality characteristic: A measurable characteristic important to customer or stakeholder requirements.

DMAIC: Define, Measure, Analyze, Improve, and Control improvement framework.

External failure cost: Cost arising after a defect reaches the customer or external stakeholder.

ISO 9001: An international standard specifying quality-management-system requirements.

Nonconforming unit: A unit that fails to meet one or more specified requirements.

Prevention cost: Cost incurred to avoid defects and nonconformities.

Process capability: The relationship between stable process variation and specification limits.

Root cause: An evidence-supported underlying condition whose removal prevents recurrence.

Special-cause variation: Unusual, assignable variation arising from a specific influence.

Statistical process control: Use of statistical methods to monitor and improve process behavior.

Total Quality Management: Organization-wide management philosophy centered on customer value and continual improvement.

Review Questions

Short Answer Questions

  1. Distinguish quality of design from quality of conformance.
  2. What is the difference between a control limit and a specification limit?
  3. Name and define the four categories in the cost of quality.
  4. Why should capability analysis normally follow evidence of process stability?
  5. Distinguish a defective unit from a defect.

Long Answer Questions

  1. Explain how TQM, ISO 9001, Six Sigma, and Lean can be integrated without treating them as interchangeable approaches.
  2. Describe the design and interpretation of an X̄–R control-chart system, including rational subgroups and response to special causes.
  3. Explain Cp and Cpk, state their assumptions, and discuss why a process may have a relatively high Cp but a low Cpk.
  4. Evaluate the benefits and limitations of acceptance sampling compared with process control and prevention.
  5. Develop a governance framework for an AI-enabled quality-monitoring system.

Analytical / Application Questions

  1. A stable process has LSL = 98, USL = 102, μ = 101, and σ = 0.5 units. Calculate Cp and Cpk, interpret the result, and recommend a priority for improvement.
  2. A factory’s p chart shows a sudden sustained increase in nonconforming units after a software or method change. Design an investigation using measurement validation, stratification, root-cause analysis, and control actions.
  3. A supplier proposes replacing process improvement with a larger acceptance-sampling plan. Analyze the proposal from producer-risk, consumer-risk, cost-of-quality, and long-term capability perspectives.

Multiple Choice Questions with Answers

Question 1

Which statement best distinguishes control limits from specification limits?

A. Control limits are set by customers, whereas specification limits are calculated from process data.

B. Control limits describe expected process variation, whereas specification limits define acceptable requirements.

C. Control limits apply only to attribute data, whereas specification limits apply only to variables data.

D. Control limits and specification limits are two names for the same concept.

Correct Answer: B. Control limits describe expected process variation, whereas specification limits define acceptable requirements.

Question 2

A process has USL = 50.20, LSL = 49.80, and σ = 0.05. What is Cp?

A. 0.80

B. 1.00

C. 1.33

D. 2.00

Correct Answer: C. 1.33

Question 3

In the cost-of-quality framework, warranty claims and product recalls are primarily classified as which cost?

A. Prevention cost

B. Appraisal cost

C. Internal-failure cost

D. External-failure cost

Correct Answer: D. External-failure cost

Question 4

Which chart is generally appropriate for monitoring the fraction of nonconforming units when sample sizes may vary?

A. p chart

B. c chart

C. X̄ chart

D. R chart

Correct Answer: A. p chart

Question 5

Why is a stable process normally required before capability analysis?

A. Capability indices require zero defects in the sample.

B. Instability makes the estimated process distribution and variation unreliable for prediction.

C. Stable processes cannot have specification limits.

D. Capability indices are calculated only from attribute data.

Correct Answer: B. Instability makes the estimated process distribution and variation unreliable for prediction.

Question 6

A process has Cp = 1.33 and Cpk = 0.80. What is the most likely interpretation?

A. The process has no variation.

B. The process is centered perfectly between the specifications.

C. The process spread may be acceptable, but the mean is poorly centered.

D. The process is necessarily unstable.

Correct Answer: C. The process spread may be acceptable, but the mean is poorly centered.

Question 7

In acceptance sampling, consumer’s risk is the risk of:

A. Accepting a lot that is actually unacceptable.

B. Rejecting a lot that is actually acceptable.

C. Failing to calculate a control limit.

D. Finding multiple defects in one unit.

Correct Answer: A. Accepting a lot that is actually unacceptable.

Question 8

Which action is most consistent with evidence-based root-cause analysis?

A. Immediately blame the operator associated with the defect.

B. Increase final inspection without investigating the process.

C. Verify the measurement system and test plausible causes using stratified data.

D. Delete unusual observations before calculating the baseline.

Correct Answer: C. Verify the measurement system and test plausible causes using stratified data.

Question 9

What is the principal purpose of the Control phase in DMAIC?

A. Define the customer for the first time after implementation.

B. Sustain the improved process through standardization and monitoring.

C. Replace all process data with management judgment.

D. Guarantee that every future observation equals the target.

Correct Answer: B. Sustain the improved process through standardization and monitoring.

Question 10

Which statement about ISO 9001 certification is most accurate?

A. It guarantees that every product is defect-free.

B. It specifies a quality-management-system framework but does not by itself guarantee customer satisfaction.

C. It replaces the need for process measurement and audits.

D. It applies only to manufacturing organizations.

Correct Answer: B. It specifies a quality-management-system framework but does not by itself guarantee customer satisfaction.

Principles of Operations Management
Chapter 8 of 15