Capacity Requirement Planning

Chapter 2
Capacity Concepts, Measures and Performance Metrics

Post Graduate Program in Production Management
Capacity Requirement Planning   •   Post Graduate

Capacity Concepts, Measures and Performance Metrics

Introduction and Context

Capacity requirement planning begins with a deceptively simple question: how much productive capability does an operation possess, and how much of that capability is available for a particular demand pattern? In practice, the answer depends on technology, labour, calendars, maintenance, product mix, quality losses, setup requirements, and managerial policies. Capacity is therefore not merely the number of machines installed. It is the ability of a resource, work centre, facility, supply network, or system to produce a specified output under stated conditions and during a specified period.

For production managers, capacity measures provide the link between strategic decisions and daily control. At the strategic level, capacity influences facility size, technology investment, outsourcing, and workforce design. At the tactical level, it supports aggregate planning, master production scheduling, and rough-cut capacity planning. At the operational level, it guides dispatching, overtime, subcontracting, maintenance timing, and order-priority decisions.

A central principle is that every capacity figure must be interpreted with its denominator and assumptions. A machine may have a design capacity of 10,000 units per month but an effective capacity of only 7,200 units after planned maintenance, breaks, changeovers, and product-mix restrictions. If it produces 6,480 good units, its performance should not be described by one percentage alone: utilization relative to design capacity is 64.8%, while efficiency relative to effective capacity is 90%.

Learning Objectives

After studying this chapter, the learner should be able to:

  • distinguish design, effective, rated, demonstrated, and available capacity;
  • calculate capacity in units, hours, labour-hours, or equivalent units;
  • calculate utilization, efficiency, productivity, capacity cushion, and load percentage;
  • select appropriate denominators and time horizons for capacity metrics;
  • interpret conflicting metric results for managerial decision-making;
  • recognize the effects of product mix, quality, variability, maintenance, and bottlenecks;
  • apply capacity measures in a practical production-planning situation.

1. The Meaning and Scope of Capacity

Capacity is the maximum sustainable output or processing capability of a resource under specified conditions. The word “specified” is essential. Capacity must identify:

  1. the resource or system being measured;
  2. the output definition, such as units, tonnes, batches, standard hours, or good units;
  3. the time period;
  4. operating conditions and assumptions; and
  5. the relevant constraint, such as labour, machine time, material, quality, or demand.

Capacity can be expressed as input capacity or output capacity. Input capacity may be available machine-hours or labour-hours. Output capacity may be finished units per shift or tonnes per week. Input measures are useful when products have different processing times; output measures are more intuitive when the product mix is stable.

Capacity hierarchy

Capacity should be measured at several levels:

LevelTypical objectPlanning use
StrategicPlant, technology, supplier networkFacility and investment decisions
TacticalDepartment, work centre, labour groupAggregate and master scheduling
OperationalMachine, operator, line, shiftDispatching and daily control
Order-specificProduct, route, customer orderPromise dates and finite scheduling

A plant can possess sufficient aggregate capacity while a critical machine is overloaded. Conversely, a work centre may appear overloaded in units even though it has capacity in hours because the product mix has changed. Capacity planning must therefore be performed at the level where the constraint actually occurs.

2. A Taxonomy of Capacity Measures

2.1 Design capacity

Design capacity is the theoretical maximum output specified by equipment design, engineering specifications, or facility layout under ideal conditions. It assumes that the resource is available for its full planned operating time and that no losses occur.

For a single resource:

Cd = Ts × r

where Cd is design capacity in units per period, Ts is scheduled time in the period, and r is the rated processing rate in units per unit of time. The formula assumes a stable rate and no planned or unplanned losses.

For example, a line rated at 40 units per hour and scheduled for 8 hours per day has a design capacity of 320 units per day. This is a reference ceiling, not necessarily a credible production target.

2.2 Effective capacity

Effective capacity is the maximum realistic output under normal operating conditions after allowing for planned losses and policy constraints. These may include preventive maintenance, breaks, setup and changeover, training, product-mix restrictions, normal downtime, and organizational rules.

Ce = (Ts − Tp) × re

where Ce is effective capacity, Tp is planned lost time, and re is the sustainable rate under normal conditions. If the rate is unchanged, re = r; if product mix or normal operating conditions reduce the rate, the effective rate must be used.

Effective capacity is generally the most appropriate denominator for evaluating routine operational performance because it excludes losses that management has already recognized as normal. It should not, however, conceal avoidable losses by classifying them as “planned.”

2.3 Rated capacity

Rated capacity is the output capability stated or implied by a resource’s technical rating, such as units per hour, tonnes per hour, or standard hours per day. It is often used as a synonym for nominal capacity, but the precise meaning should be documented.

A rated figure is a rate, not a period capacity. Thus, a machine rated at 25 units per hour has a rated capacity of 200 units during an eight-hour scheduled period only if it is actually available for all eight hours and the product conforms to the rating assumptions.

Rated capacity is especially useful in capacity calculations involving multiple resources:

C = A × H × r

where A is the number of identical resources, H is available operating hours per resource, and r is rated output per hour. The units must be consistent.

2.4 Demonstrated capacity

Demonstrated capacity is the output that a resource has actually achieved, or can be supported by historical evidence to achieve, under defined conditions. It is empirical rather than purely theoretical. A useful estimate is often based on a representative historical period, such as the average or a suitably high percentile of good output after specifying the product mix and operating calendar.

A simple historical estimate is:

Cdem = (∑Qg) ÷ n

where Qg is good output in each of n comparable periods. This average is meaningful only when the periods are comparable. If demand, staffing, materials, or product mix varied substantially, a conditional estimate by product family or operating condition is preferable.

Demonstrated capacity is valuable for promise-date decisions because it reflects actual organizational capability. It can also perpetuate poor performance if historical data include avoidable losses, chronic quality problems, or under-maintenance. Managers should therefore use it as evidence, not as an unquestioned standard.

2.5 Available capacity

Available capacity is the capacity that remains for a specified activity after commitments, downtime, and other reservations have been considered. It is time- and context-dependent.

Ca = Cb − Cc − Cm

where Ca is available capacity, Cb is baseline capacity for the chosen denominator, Cc is capacity already committed to existing work, and Cm is capacity unavailable because of maintenance or other reservations. If commitments are measured in hours, all terms must be converted to hours before subtraction.

Available capacity is not a permanent property of a machine. It changes as orders are released, maintenance is scheduled, absenteeism occurs, or the planning horizon moves forward.

Comparison of capacity concepts

MeasureMain basisTypical interpretationMain risk
DesignTheoretical engineering limitAbsolute reference ceilingUnrealistic target
RatedTechnical rateNominal resource capabilityIgnores availability context
EffectiveNormal operating conditionsRealistic planned capabilityDepends on loss classification
DemonstratedHistorical performanceEvidence-based capabilityMay embed poor practices
AvailableRemaining capacity nowScheduling and commitment roomChanges with reservations

3. Time, Output and Equivalent Capacity

Capacity calculations are valid only when the units match. A monthly capacity of machine-hours cannot be directly compared with a demand forecast in finished units unless processing time per unit is known.

If product i requires ti hours per unit and planned quantity qi, total required hours are:

Hreq = ∑i=1k qi ti

where k is the number of products. If the work centre has Ha available hours, the load percentage is:

L = (Hreq ÷ Ha) × 100

A load percentage above 100% indicates that the planned work exceeds available hours under the stated assumptions. It does not necessarily mean that the order must be rejected; overtime, subcontracting, alternate routing, lot splitting, or demand rescheduling may change the decision.

For a common unit of comparison, standard hours or equivalent units may be used. Equivalent units are legitimate only when the conversion factors are technically and managerially accepted. They should not be used to hide a bottleneck or to add incomparable products without validated standards.

4. Core Performance Metrics

4.1 Utilization

Utilization measures actual output relative to design capacity:

U = (Qa ÷ Cd) × 100

where Qa is actual output. Utilization answers: “How much of the theoretical capacity was used?” It is particularly useful for long-term asset deployment and broad comparisons, but it may be low even when the operation is performing well if design capacity includes unrealistic ideal conditions.

4.2 Efficiency

Efficiency measures actual output relative to effective capacity:

E = (Qa ÷ Ce) × 100

Efficiency answers: “How well did the operation perform against its realistic operating capability?” Because effective capacity excludes recognized planned losses, efficiency is generally more actionable for routine management.

The relationship between the two measures, when actual output, design capacity, and effective capacity refer to the same period and output basis, is:

E = U × (Cd ÷ Ce)

Here percentages must be expressed consistently as ratios or all as percentages. Since effective capacity is normally less than design capacity, efficiency can exceed utilization.

4.3 Productivity

Productivity measures output relative to an input. Partial productivity focuses on one input, while multifactor productivity combines several inputs.

PL = Qg ÷ Lh

where PL is labour productivity, Qg is good output, and Lh is labour-hours. A multifactor measure may be written as:

PM = Qg ÷ (wL Lh + wM M + wE En)

where M is material consumption, En is energy consumption, and wL, wM, and wE convert inputs into a common monetary or standardized unit. The weights and valuation basis must remain consistent across periods.

Productivity is not identical to utilization or efficiency. Output can rise while productivity falls if labour or material input rises faster than output. Similarly, improving utilization may increase output but reduce labour productivity if extra staffing is required.

4.4 Capacity cushion

Capacity cushion is the reserve capability above expected demand or planned load. A common form is:

CC = ((Ce − De) ÷ De) × 100

where De is expected demand in the same units and period as effective capacity. If expected demand is 8,000 units and effective capacity is 10,000 units, the cushion is 25%.

Another managerial convention expresses cushion relative to capacity:

CC' = ((Ce − De) ÷ Ce) × 100

This equals the unused share of capacity, not the reserve relative to demand. Both definitions are mathematically valid but answer different questions. The organization must state which convention it uses.

A positive cushion protects against demand variability, breakdowns, absenteeism, and urgent orders. Excessive cushion, however, may indicate underutilized assets and high fixed cost per unit.

4.5 Load percentage

Load percentage compares required work with available capacity:

Lp = (Hreq ÷ Ha) × 100

A value of 80% indicates that 80% of available hours are required by the plan. A value of 100% leaves no allowance for unplanned disruption unless that disruption is already included in the capacity estimate. In environments with variability, a planned load close to 100% can produce queues and late delivery even when average capacity appears sufficient.

5. Worked Example: A Mixed-Model Work Centre

A work centre has two identical machines. Each machine is scheduled for 8 hours per day over 20 days per month. The technical rate is 12 units per hour. Planned maintenance and breaks total 40 hours across the two machines. Normal changeovers and product-mix effects reduce the sustainable rate to 95% of the technical rate. During the month, the centre produces 3,120 good units. Expected demand for the next month is 3,400 units. The next-month plan contains Product A requiring 0.20 hours per unit for 4,000 units and Product B requiring 0.35 hours per unit for 1,000 units. Available next-month machine time is 280 hours after planned maintenance.

Step 1: Design capacity

Scheduled machine-hours are:

Hs = 2 × 8 × 20 = 320 machine-hours

Therefore:

Cd = 320 × 12 = 3,840 units

Step 2: Effective capacity

Planned operating hours are:

He = 320 − 40 = 280 hours

The normal sustainable rate is:

re = 12 × 0.95 = 11.4 units/hour

Thus:

Ce = 280 × 11.4 = 3,192 units

Step 3: Utilization and efficiency

U = (3,120 ÷ 3,840) × 100 = 81.25%
E = (3,120 ÷ 3,192) × 100 ≈ 97.74%

The centre used 81.25% of its theoretical design capacity but achieved 97.74% of its effective capacity. The difference is not contradictory: planned losses explain much of the gap between design and effective capacity.

Step 4: Labour productivity

Suppose 520 direct labour-hours were used and the 3,120 units passed quality inspection. Labour productivity is:

PL = 3,120 ÷ 520 = 6 good units per labour-hour

This figure should be compared with prior periods only if product mix, quality definition, and labour-hour accounting are consistent.

Step 5: Capacity cushion

Using the demand-relative convention:

CC = ((3,192 − 3,400) ÷ 3,400) × 100 ≈ −6.12%

The negative result indicates that expected demand exceeds effective capacity by approximately 6.12% of demand. The centre requires action before accepting the full forecast as a firm production plan.

Step 6: Next-month load

Required hours are:

Hreq = (4,000 × 0.20) + (1,000 × 0.35) = 1,150 hours

If 280 hours is the total centre availability, the load is:

Lp = (1,150 ÷ 280) × 100 ≈ 410.71%

This result reveals an inconsistency: the forecast quantities cannot be processed by the stated two-machine capacity. The apparent demand of 5,000 units is not comparable with the previous month’s 3,120 units because processing-hour requirements are much larger. Management must verify the data, product routings, unit definitions, and forecast before choosing overtime or subcontracting. This illustrates why unit-based capacity percentages can mislead in mixed-model operations.

6. Managerial Interpretation of Metrics

Metrics should be interpreted as a system rather than in isolation.

  • Low utilization and low efficiency may indicate weak demand, excess assets, poor scheduling, or severe disruptions.
  • Low utilization but high efficiency often means that planned capacity exceeds demand; the resource performs well whenever it is scheduled.
  • High utilization but low efficiency suggests that the resource is heavily scheduled but fails to achieve its realistic output because of downtime, quality losses, shortages, or poor methods.
  • High efficiency and high load can be dangerous if the system has little resilience. Small disruptions may create queues and late orders.
  • High productivity but poor delivery performance may indicate that the wrong output is being produced, priorities are unstable, or bottleneck flow is not being managed.
  • Positive capacity cushion with a bottleneck elsewhere is not evidence of system-wide surplus. The constraint determines throughput.

Capacity metrics should be segmented by product family, shift, machine, and time period where necessary. Average monthly measures can hide short periods of overload that create significant delivery delays.

7. Capacity, Bottlenecks and Variability

The effective capacity of a system is constrained by its bottleneck. In a serial line, if stages have capacities of 100, 80, and 95 units per hour, the theoretical system throughput cannot exceed approximately 80 units per hour without inventory accumulation before the second stage. Improving a non-bottleneck stage may increase local utilization but not system output.

Variability reduces usable capacity. Random arrivals, variable processing times, machine failures, quality rework, and absenteeism generate waiting and blocking. Consequently, a plan that loads every resource to 100% of nominal capacity is usually unstable. The required cushion depends on demand variability, process reliability, lead-time commitments, and the cost of lost sales.

Managers should distinguish:

  • protective capacity, retained to absorb uncertainty;
  • productive capacity, used for planned output; and
  • hidden capacity, released through setup reduction, quality improvement, preventive maintenance, or better scheduling.

Increasing capacity is not always the best response to overload. Reducing setup time, balancing work, improving yield, eliminating rework, or changing the product mix may provide capacity at lower cost.

8. Applied Case: Meridian Components (Illustrative)

Background

Meridian Components is an illustrative manufacturer of precision brackets. Its machining cell contains four CNC machines. Each machine is scheduled for 7.5 hours per day over 22 days per month, giving 660 scheduled machine-hours. The technical rate is 9 standard units per hour. Planned maintenance consumes 60 hours, and normal changeovers consume another 48 hours. Historical good output over comparable months averages 4,800 units. The sales plan for the coming month is 5,000 units.

Problem

The operations manager must decide whether the cell can accept the plan without overtime or subcontracting. A finance manager argues that the cell is underutilized because its design capacity appears high. The production manager argues that demonstrated output is the more realistic basis.

Analysis

Design capacity is:

Cd = 660 × 9 = 5,940 units

Effective operating hours are:

He = 660 − 60 − 48 = 552 hours

Assuming the technical rate remains valid during normal operation:

Ce = 552 × 9 = 4,968 units

Demonstrated capacity is 4,800 units. Utilization based on demonstrated output is:

Udem = (4,800 ÷ 5,940) × 100 ≈ 80.81%

Historical efficiency relative to effective capacity is:

Ehist = (4,800 ÷ 4,968) × 100 ≈ 96.62%

The demand load relative to effective capacity is:

L = (5,000 ÷ 4,968) × 100 ≈ 100.64%

The plan exceeds effective capacity by 32 units, or approximately 0.64% of effective capacity. However, it exceeds demonstrated capacity by 200 units, or 4.17% of historical demonstrated output. The difference is important: engineering data suggest a small gap, whereas empirical data suggest a more material execution risk.

Approach and solution

Meridian should first validate whether the difference between effective and demonstrated capacity arises from avoidable losses, product mix, quality standards, or inaccurate standards. It should then consider a limited overtime window, setup reduction, or subcontracting the least constraint-sensitive work. A blanket investment in another machine would be premature because the gap is small and may be recoverable through process improvement.

The plan should also include a capacity reserve for unplanned failures. Scheduling exactly 5,000 units against an effective capacity of 4,968 units creates no practical protection. A finite schedule based on demonstrated capacity, supported by a controlled overtime contingency, is more credible.

Outcome

The management team accepts the order conditionally, authorizes a small overtime allowance, and launches a setup-reduction project. It also changes the monthly capacity report so that design, effective, demonstrated, and available capacity appear together rather than as competing figures.

Learning points

  1. A low utilization percentage does not prove that more output is immediately available.
  2. Effective capacity is a planning estimate; demonstrated capacity is operational evidence.
  3. A small numerical overload can create a large service risk when variability is high.
  4. Capacity decisions should compare the cost of improvement, overtime, subcontracting, delay, and new assets.

9. Data Governance, Technology and Contemporary Practice

Reliable capacity management depends on reliable master data. Routing times, work-centre calendars, standard rates, downtime codes, yield definitions, and labour-hour records must be controlled. If planned maintenance is inconsistently coded, utilization and efficiency will change without any real operational change.

Manufacturing execution systems, enterprise resource planning systems, sensors, and operational dashboards can provide near-real-time capacity visibility. Digital twins and advanced planning systems can simulate alternative routings, staffing levels, and demand scenarios. AI can support anomaly detection, predictive maintenance, and probabilistic capacity forecasts, but it should not replace managerial validation. Historical data may contain bias, missing downtime, or decisions made under obsolete technology. An AI forecast trained on such data can reproduce past constraints rather than reveal true capability.

Good governance requires clear metric definitions, version-controlled standards, audit trails, role-based access, and human review of exceptional recommendations. Capacity data may also include employee performance information; therefore, privacy, proportionality, and fair use are important. Metrics should improve systems, not encourage unsafe speed, concealment of defects, or punitive individual ranking.

10. Best Practices and Limitations

Effective capacity measurement follows several practices:

  • define the resource, period, output, and denominator explicitly;
  • use good output when quality losses matter;
  • separate planned, unplanned, and speed losses;
  • measure bottlenecks at sufficiently short intervals to reveal peaks;
  • validate standards against demonstrated performance;
  • account for product mix and setup requirements;
  • report both capacity and uncertainty or confidence range where forecasts are variable;
  • avoid comparing departments using incompatible calendars or output definitions;
  • review whether a performance metric encourages undesirable behaviour.

No capacity measure is universally superior. Design capacity supports long-term investment analysis but is often idealized. Effective capacity supports planning but depends on assumptions. Demonstrated capacity reflects reality but may encode poor performance. Available capacity supports immediate scheduling but changes continuously. The managerial task is not to select one “true” capacity, but to use the appropriate measure for the decision being made.

Chapter Summary

Capacity is the productive capability of a resource or system under specified conditions, time, and output definitions. Design capacity represents the theoretical maximum; rated capacity expresses a technical rate; effective capacity reflects normal operating conditions; demonstrated capacity is supported by historical performance; and available capacity is the remaining capability after commitments and reservations.

Utilization compares actual output with design capacity, while efficiency compares actual output with effective capacity. Productivity relates output to labour, material, energy, or combined inputs. Load percentage compares required work with available hours, and capacity cushion measures reserve capability relative to expected demand or capacity, depending on the stated convention. These metrics must be calculated with consistent units and interpreted together.

In mixed-model and variable environments, hours or equivalent units are often more meaningful than finished-unit counts. Bottlenecks determine system throughput, and high average utilization can create instability when variability is significant. Sound capacity decisions combine quantitative measures with data governance, product-mix analysis, demonstrated performance, risk assessment, and managerial judgment.

Key Terms

Capacity: Ability of a resource or system to produce specified output in a stated period.

Design capacity: Theoretical maximum capability under ideal conditions.

Effective capacity: Maximum realistic capability under normal operating conditions.

Rated capacity: Technical output rate specified for a resource.

Demonstrated capacity: Capacity supported by observed historical performance.

Available capacity: Capacity remaining after commitments and reservations.

Utilization: Actual output divided by design capacity.

Efficiency: Actual output divided by effective capacity.

Productivity: Output relative to one or more inputs.

Labour productivity: Good output per labour-hour.

Capacity cushion: Reserve capability above expected demand or planned load.

Load percentage: Required work expressed as a percentage of available capacity.

Good output: Output meeting the relevant quality specification.

Product mix: Proportions of different products processed by a resource.

Bottleneck: Constraint that limits system throughput.

Planned loss: Recognized capacity reduction such as maintenance or setup.

Equivalent unit: Standardized unit representing a validated amount of processing work.

Protective capacity: Reserve capability retained to absorb uncertainty.

Master data: Controlled information about routings, rates, calendars, and resources.

Review Questions

5 Short Answer Questions

  1. Define design capacity and explain why it is not normally an appropriate daily production target.
  2. Distinguish effective capacity from demonstrated capacity.
  3. What is the difference between utilization and efficiency?
  4. Why are machine-hours often preferable to finished units for mixed-model capacity planning?
  5. State two reasons why a positive capacity cushion may be strategically desirable.

5 Long Answer Questions

  1. Explain the five major capacity concepts and compare their managerial uses and limitations.
  2. Discuss how product mix, changeovers, quality losses, and maintenance affect effective capacity.
  3. Explain the relationship among utilization, efficiency, productivity, and load percentage, using a numerical illustration.
  4. Analyze why maximizing utilization at every work centre can reduce overall delivery performance.
  5. Discuss the role of ERP, manufacturing execution systems, sensors, and AI in capacity management, including data-governance risks.

3 Analytical / Application Questions

  1. A work centre has 3 machines, each scheduled for 8 hours per day for 25 days. Each is rated at 10 units per hour. Planned maintenance totals 36 machine-hours, and the sustainable rate is 92% of the rated rate. Actual good output is 5,100 units. Calculate design capacity, effective capacity, utilization, and efficiency. Interpret the results.
  2. A two-product plan requires 2,400 units of Product A at 0.18 hours each and 1,200 units of Product B at 0.30 hours each. The work centre has 760 available hours. Calculate required hours and load percentage. Recommend two possible responses if the load exceeds 100%.
  3. A plant reports low utilization, high efficiency, and declining on-time delivery. Diagnose at least three possible explanations, identify additional data required, and propose a capacity-planning response.

Multiple Choice Questions with Answers

Question 1

A machine is scheduled for 400 hours in a month and has a rated rate of 15 units per hour. What is its design capacity?

A. 385 units

B. 6,000 units

C. 6,400 units

D. 26.67 units

Correct Answer: B. 6,000 units

Question 2

A work centre has an effective capacity of 2,500 units and produces 2,250 good units. Its efficiency is:

A. 90%

B. (MATH:10%)

C. 111.1%

D. 2,250%

Correct Answer: A. 90%

Question 3

Which capacity measure is primarily based on observed historical performance?

A. Design capacity

B. Rated capacity

C. Demonstrated capacity

D. Theoretical capacity

Correct Answer: C. Demonstrated capacity

Question 4

A line produces 4,800 units against a design capacity of 6,000 units. Its utilization is:

A. 20%

B. 80%

C. 100%

D. 125%

Correct Answer: B. 80%

Question 5

A product mix requires 900 processing hours, while 1,000 hours are available. The load percentage is:

A. 10%

B. 90%

C. 100%

D. 111.1%

Correct Answer: B. 90%

Question 6

Which statement best describes effective capacity?

A. It excludes all actual downtime, whether planned or unplanned.

B. It is the theoretical maximum under ideal conditions.

C. It reflects realistic output after normal planned losses and constraints.

D. It is always equal to demonstrated historical output.

Correct Answer: C. It reflects realistic output after normal planned losses and constraints.

Question 7

If actual output is 7,200 units, labour input is 1,200 labour-hours, and all output is good, labour productivity is:

A. 0.167 units per labour-hour

B. 6 units per labour-hour

C. 8.4 units per labour-hour

D. 8,400 units per labour-hour

Correct Answer: B. 6 units per labour-hour

Question 8

A system has effective capacity of 10,000 units and expected demand of 8,000 units. Using the demand-relative definition, capacity cushion is:

A. 20%

B. 25%

C. 80%

D. 125%

Correct Answer: B. 25%

Question 9

Why can a work centre show high efficiency while the plant still has poor delivery performance?

A. Efficiency always measures customer satisfaction.

B. A different work centre may be the system bottleneck.

C. High efficiency proves that all orders are completed early.

D. Efficiency is calculated only from demand forecasts.

Correct Answer: B. A different work centre may be the system bottleneck.

Question 10

In a serial production line, which resource normally determines maximum system throughput?

A. The resource with the largest design capacity

B. The resource with the lowest effective capacity, if it is the constraint

C. The resource with the highest labour productivity

D. The resource with the lowest utilization

Correct Answer: B. The resource with the lowest effective capacity, if it is the constraint

Capacity Requirement Planning
Chapter 2 of 15