Facilities Layout & Material Handling

Chapter 13
Economic Evaluation, Risk and Managerial Decision-Making

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Facilities Layout & Material Handling   •   Post Graduate

Economic Evaluation, Risk and Managerial Decision-Making

Introduction and strategic context

Facilities layout and material-handling decisions are often treated as engineering or operational-design decisions. In practice, they are long-lived investments that shape labour productivity, throughput, safety, service quality, flexibility, working capital, energy use and business continuity. A layout may determine whether material travels five metres or five kilometres during its production life; a handling system may determine whether a plant can absorb a demand surge or recover from a supplier disruption. Consequently, the economically best alternative is not necessarily the one with the lowest purchase price or the shortest material-travel distance.

Economic evaluation converts physical and operational consequences into decision-relevant measures. Risk analysis recognises that forecasts are uncertain, while managerial decision-making connects financial evidence with strategic priorities, regulatory duties and organisational capabilities. The central question is therefore:

Which facilities or material-handling alternative creates the greatest risk-adjusted value over its useful life, subject to operational, safety, environmental and strategic constraints?

This chapter develops a total-cost-of-ownership and lifecycle perspective, explains capital-budgeting methods, examines uncertainty and resilience, and presents a structured decision process for managers.

Learning objectives

By the end of the chapter, the reader should be able to:

  1. distinguish acquisition cost, operating cost, total cost of ownership and lifecycle cost;
  2. evaluate layout and handling alternatives using discounted cash-flow techniques;
  3. calculate and interpret NPV, equivalent annual cost, payback and ROI;
  4. use scenario, sensitivity and risk analysis without creating false precision;
  5. incorporate disruption, recovery and resilience into economic decisions;
  6. combine quantitative evidence with strategic, safety and ethical judgement; and
  7. design a governance process for approving, implementing and reviewing major facilities investments.

1. The economic logic of facilities decisions

A facilities alternative creates costs and benefits at different times. Typical costs include land preparation, building modification, racks, conveyors, automated storage and retrieval systems, vehicles, software, installation, training, maintenance, energy, labour, insurance, downtime during implementation, obsolescence and eventual removal. Benefits may include shorter travel, reduced labour, higher capacity, fewer damages, better inventory accuracy, lower injury exposure, faster order fulfilment and greater resilience.

Three distinctions are important:

  • Relevant cost changes between alternatives. Existing sunk expenditure is normally excluded unless it has an opportunity cost or affects taxation.
  • Incremental cash flow is the additional after-tax cash flow caused by selecting one alternative rather than the base case.
  • Economic value includes consequences not fully captured in accounting profit, such as flexibility, safety, emissions and disruption avoidance.

A sound evaluation begins with a common boundary. For example, comparing a manual warehouse with an automated system requires inclusion of building alterations, software integration, maintenance and training in the automated option, rather than comparing only equipment quotations.

Cost categories

CategoryTypical facilities examplesDecision significance
Initial capitalequipment, civil works, installation, commissioningoccurs before benefits and is exposed to implementation risk
Operatinglabour, energy, consumables, maintenance, licencesdepends on volume, time and technology
Quality and servicedamage, picking errors, late shipments, returnsaffects customer value and revenue protection
Risk and continuitybackup capacity, spare equipment, insurance, disruption lossesmay be infrequent but financially severe
End-of-liferesale, disposal, decommissioning, site restorationaffects terminal cash flow
Opportunity costalternative use of floor space, capital or labourprevents narrow equipment-only analysis

2. Total cost of ownership and lifecycle costing

Total cost of ownership (TCO) is the complete cost of acquiring, operating, supporting and disposing of an asset or system. A simple undiscounted representation is:

TCO = C0 + ∑t=1n(Cop,t + Cmaint,t + Crisk,t + Cother,t) − Sn

Here, C0 is initial acquisition and implementation cost in monetary units; Cop,t is operating cost in year t; Cmaint,t is maintenance cost; Crisk,t is the expected cost of risk events; Cother,t includes relevant taxes, training or integration costs; Sn is terminal salvage or residual value; and n is the evaluation period. This expression is useful for physical cost comparison but does not recognise the time value of money.

Lifecycle costing extends TCO by examining costs and benefits across the asset’s entire life, including design, construction, operation, modification and disposal. It is especially important when alternatives differ in life, energy efficiency, maintainability or obsolescence. Lifecycle cost is not automatically identical to TCO: lifecycle analysis may include externalities, performance outcomes and social costs, whereas TCO usually focuses on the owner’s financial costs.

Managers should avoid double counting. For example, if a maintenance contract already includes spare parts, those parts should not also appear as a separate cost. Likewise, expected disruption cost should not be added twice—once as lost production and again as an insurance premium covering the same exposure.

Cost per unit and relevant drivers

For alternatives serving different volumes, total cost should be related to an operational denominator:

Cost ext{ per unit} = \frac{\text{Relevant lifecycle cost}}{\text{Cumulative units handled or produced}}

The denominator must be specified: pallets moved, cases picked, tonnes handled, orders shipped or good units produced. A system with a high fixed cost may be expensive at low volume but economical at high volume. Cost-driver analysis should separate fixed, variable and step costs. A second shift, an additional technician or a new maintenance contract can create step changes that a straight-line cost model misses.

3. Capital budgeting for layout and handling alternatives

Discounted cash flow

Money received or saved in the future is generally worth less than money available today because of opportunity cost, inflation, risk and alternative investment opportunities. The present value of a future cash flow is:

PVt = \frac{CFt}{(1+r)t}

where PVt is present value at time zero, CFt is the net cash flow in period t, r is the discount rate per period, and t is the number of periods. The rate and period must be consistent—for example, an annual rate with annual cash flows.

The net present value of an investment is:

NPV = -C0 + ∑t=1n\frac{CFt}{(1+r)t} + \frac{Sn}{(1+r)n}

The initial outlay C0 is assumed to occur at time zero, while CFt represents incremental after-tax operating cash flow. Sn is terminal salvage or residual value. Under the conventional decision rule, accept an independent project if NPV is positive, reject it if NPV is negative, and rank mutually exclusive projects primarily by NPV when they have comparable risk and scope.

NPV is usually the strongest single financial criterion because it measures value added in today’s monetary units. It does not, however, replace feasibility, safety or strategic screening.

Equivalent annual cost

When mutually exclusive alternatives have unequal lives but provide comparable service, direct NPV comparison over different horizons can be misleading. Equivalent annual cost (EAC) converts a present value into a uniform annual amount:

EAC = PV \times \frac{r(1+r)n}{(1+r)n - 1}

PV is the present value of the cost stream, r is the discount rate per period and n is the number of periods. EAC is appropriate when the service is repeatable, the alternatives can be replaced under similar conditions, and technology and demand assumptions are reasonably stable. If replacement conditions are not repeatable, a common planning horizon or replacement-chain analysis is preferable.

Payback and discounted payback

Simple payback is the time required for cumulative undiscounted cash inflows to recover the initial investment. It is easy to communicate but ignores cash flows after recovery and the time value of money. Discounted payback uses discounted cash flows and is more economically meaningful, but still does not measure total value as effectively as NPV.

If annual savings are constant and there is no terminal value, simple payback is:

Payback = \frac{C0}{Annual\ net\ cash\ inflow}

This formula applies only when annual net inflows are constant. It should not be used mechanically for ramp-up projects, irregular savings or investments with major end-of-life value.

Return on investment

ROI has several organisational definitions. A transparent project measure is:

ROI = \frac{Cumulative\ net\ benefit - Investment}{Investment} \times 100\%

The numerator and denominator must be defined clearly, and the time period must be reported. Accounting ROI may use average annual accounting profit divided by average investment, while cash ROI may use cash savings. These are not interchangeable. ROI is intuitive but ignores the timing of returns and can favour a short-lived project over a larger value-creating project. It should therefore supplement, not replace, NPV.

4. Worked capital-budgeting example

An illustrative manufacturer is considering a semi-automated pallet-handling system. The initial investment is $600,000. Expected incremental after-tax cash savings are $190,000 in each of years 1–4. Expected salvage value at the end of year 4 is $80,000. The firm uses an annual discount rate of 10%.

The present value of the four annual savings is:

PVsavings = 190,000 × \frac{1-(1.10)-4}{0.10} = 190,000 × 3.1699 ≈ $602,281

The present value of salvage is:

PVsalvage = \frac{80,000}{(1.10)4} ≈ $54,641

Therefore:

NPV = -600,000 + 602,281 + 54,641 = $56,922\ approximately

The project adds approximately $56,922 of present value under the stated assumptions. Its undiscounted net benefit is 4 × 190,000 + 80,000 − 600,000 = $240,000, but this larger figure should not be confused with NPV. Simple payback is 600,000 ÷ 190,000 = 3.16 years, ignoring salvage. The project is financially attractive on the base case, but the decision remains sensitive to actual savings, uptime, demand and implementation disruption.

5. Uncertainty, sensitivity and scenario analysis

A forecast is a model of the future, not a fact. Important uncertain variables include volume, labour rates, energy prices, equipment availability, useful life, maintenance cost, implementation duration, interest rates and customer demand. The quality of a decision depends not only on the expected NPV but also on how the result changes when assumptions change.

Sensitivity analysis

Sensitivity analysis changes one variable at a time while holding others constant. For instance, management can calculate NPV for labour savings of $150,000, $190,000 and $230,000 per year. It identifies influential assumptions and useful thresholds, but it does not represent correlations. Labour savings and volume may rise together; energy prices and inflation may also be related.

A useful threshold is the break-even annual saving. With no terminal value, it is the annual cash flow that makes NPV zero:

CF^* = \frac{C0}{\sumt=1n\frac{1}{(1+r)t}}

If a terminal value exists, its present value is subtracted from the initial investment before division. The threshold is meaningful only under the same life, discount rate and tax assumptions used in the model.

Scenario analysis

Scenario analysis changes several linked assumptions together. A practical set is:

  • favourable: strong volume, rapid commissioning and high labour availability;
  • base: management’s central forecast; and
  • adverse: lower volume, delayed integration, higher maintenance and a disruption during implementation.

Scenarios should be internally coherent, documented and linked to observable indicators. Assigning probabilities can support expected-value analysis, but probabilities should not be presented as objective truth when evidence is weak.

Expected monetary value is:

EMV = ∑i=1m pi Vi

where pi is the probability of scenario i, Vi is its value, and ∑pi = 1. EMV is appropriate for repeated decisions or situations in which probability estimates are defensible. It can conceal severe downside exposure, so managers should also examine dispersion, worst-case loss and risk appetite.

Monte Carlo analysis

When many uncertain inputs interact, simulation repeatedly samples values from specified distributions and calculates the resulting NPV. Outputs may include the mean NPV, probability of negative NPV, percentile loss and sensitivity contributions. Simulation does not create knowledge from nothing: results are only as credible as the distributions, correlations and model structure. Correlation assumptions are particularly important; treating all variables as independent may materially understate or overstate risk.

6. Risk, resilience and business continuity

Risk is not simply the probability of failure. It includes the consequences of failure and the organisation’s capacity to anticipate, absorb, recover and adapt. Facilities decisions should distinguish:

  • operational risk: breakdowns, congestion, errors and capacity shortfalls;
  • project risk: cost overruns, integration failures, delays and inadequate training;
  • supply risk: unavailable components, utilities or suppliers;
  • safety and compliance risk: injury, unsafe traffic interaction, fire or regulatory breach;
  • strategic risk: technological obsolescence, inflexibility and dependence on one vendor; and
  • financial risk: interest-rate, exchange-rate, liquidity and demand exposure.

A basic expected-loss estimate is:

Expected\ loss = ∑j=1k pj Lj

where pj is the probability of risk event j and Lj is its monetary loss. This is a useful screening measure, not a complete risk model. Rare catastrophic events may have low expected value but require controls because ethical, legal or continuity obligations do not permit trading safety for a favourable average.

Resilience metrics

Resilience should be measured against a defined disruption, time horizon and performance variable. Common metrics include:

  • time to detect (TTD): time from disruption onset to recognition;
  • time to respond: time to activate a planned response;
  • time to recover (TTR): time to restore a specified level of performance;
  • time to survive: duration for which essential operations can continue before failure;
  • recovery point objective (RPO): maximum tolerable loss of data or transaction history; and
  • recovery time objective (RTO): target time for restoring an information or operational service.

For a performance measure P(t) and normal performance P0, a normalised resilience area over horizon T can be represented as:

R = \frac{1}{T}∫0T \frac{P(t)}{P0}\,dt

This index is dimensionless when performance is non-negative and measured relative to normal performance. It assumes that the area under the performance curve appropriately represents service value. Organisations may instead weight periods differently when shortages during a customer-critical window are more damaging than equivalent losses later.

Resilience investments include spare capacity, dual sourcing, modular equipment, bypass routes, manual fallback, cross-training, redundant power, cybersecurity controls and tested recovery procedures. Each has a cost; resilience is not synonymous with maximum redundancy. The managerial problem is to choose an economically and strategically defensible level of resilience.

7. Multi-criteria managerial decision-making

Financial metrics cannot fully capture safety, ergonomics, flexibility, environmental impact or employee acceptance. A multi-criteria decision analysis (MCDA) can make these dimensions explicit. A typical process is:

  1. eliminate alternatives that violate legal, safety or technical constraints;
  2. define criteria and measurable scales;
  3. assign weights through a documented process involving relevant stakeholders;
  4. score alternatives using evidence;
  5. test results under alternative weights and scores; and
  6. document trade-offs, dissenting views and residual risks.

A weighted score can be written as:

Si = ∑j=1q wj xij

where Si is the score of alternative i, wj is the weight of criterion j, xij is the normalised score of alternative i on criterion j, and ∑wj = 1. Scores must be normalised so that higher values consistently mean better performance. Weighting should not be used to compensate for a non-negotiable safety failure; such criteria belong in the constraint stage.

MCDA improves transparency but does not make subjective judgements objective. It can create spurious accuracy if scores are assigned without evidence. Sensitivity analysis should show whether a recommendation changes when reasonable weights are used.

8. A disciplined managerial decision process

A robust process has the following stages.

Define the decision and baseline

Specify the problem, service requirement, planning horizon, demand range, constraints, base-case facility and decision rights. The baseline must represent what would actually happen if the investment were not made, including likely maintenance or productivity changes.

Develop feasible alternatives

Include process redesign, layout changes, partial automation, leasing, outsourcing, modular expansion and “do nothing” where credible. Avoid evaluating only vendor-proposed alternatives. Determine required capacity, travel distances, interfaces, utilities, information systems, staffing and implementation sequence.

Build a common economic model

Use incremental after-tax cash flows, consistent inflation treatment and a documented discount rate. If nominal cash flows include inflation, use a nominal discount rate; if real cash flows exclude inflation, use a real discount rate. Do not mix the two. Include working capital, tax effects, downtime, training, salvage and opportunity costs where material.

Stress-test the model

Perform sensitivity, scenario and, where justified, simulation analysis. Identify the variables that drive the recommendation. Establish trigger values—for example, volume or labour cost levels at which a phased investment becomes preferable.

Assess non-financial and governance requirements

Review safety, ergonomics, accessibility, environmental obligations, data protection, cybersecurity, labour relations, vendor dependence and change-management capacity. Consult operators and maintenance personnel, not only finance and engineering staff.

Decide, stage and learn

Use pilot installations, contractual performance guarantees, stage gates and post-implementation review. A staged option may have lower immediate NPV but preserve the value of learning and avoid irreversible commitment. Real-options thinking is useful here: waiting, expanding, abandoning or switching technologies can have economic value when uncertainty is high.

9. Illustrative case: Northstar Components distribution centre

The following case is fictional and intended for instructional use.

Background and problem

Northstar Components operates a regional distribution centre processing 18,000 order lines per month. Forklift congestion, long travel paths and picking errors are causing late shipments. Management is considering three alternatives over a five-year horizon:

  • A: re-slot and redesign the existing manual layout: initial cost $180,000 and annual net savings of $95,000;
  • B: install selective automation: initial cost $650,000, annual net savings of $220,000, and salvage value of $70,000 in year 5; and
  • C: install a highly automated system: initial cost $1,250,000, annual net savings of $360,000, and salvage value of $120,000 in year 5.

The discount rate is 10%. The alternatives are assumed to provide the required service under the base demand forecast, although C has greater peak capacity.

Financial analysis

For A, the five-year annuity factor at 10% is approximately 3.7908. Thus:

NPVA = -180,000 + 95,000 × 3.7908 ≈ $180,126

For B, the present value of savings is 220,000 × 3.7908 = $833,976, and the present value of salvage is approximately 70,000 ÷ 1.15 = $43,466. Therefore:

NPVB = -650,000 + 833,976 + 43,466 ≈ $227,442

For C, the present value of savings is 360,000 × 3.7908 = $1,364,688, and salvage is approximately 120,000 ÷ 1.15 = $74,513. Therefore:

NPVC = -1,250,000 + 1,364,688 + 74,513 ≈ $189,201

On base-case NPV, B ranks first, followed by C and A. C’s higher capacity does not justify its larger investment under the stated volume forecast.

Risk and resilience analysis

A disruption during C’s installation would be particularly damaging because the existing system would be heavily modified and the organisation would depend on complex software integration. B offers moderate automation while retaining manual fallback. A has the lowest implementation risk but may have limited ability to absorb a 40% volume increase.

Management therefore examines three scenarios. In the adverse scenario, B’s annual savings fall to $150,000 and commissioning causes an additional $100,000 one-time disruption cost. Its approximate NPV becomes:

NPVB,adverse = -650,000 + 150,000 × 3.7908 + 43,466 − 100,000 ≈ -$137,874

This result does not automatically reject B; it reveals the need for safeguards. Northstar can negotiate phased acceptance, retain a manual lane, require integration testing, hold critical spares and use milestone payments. It should also verify whether A can be implemented first as a low-regret step while preserving an expansion path.

Decision and outcome

The recommended decision is a staged B configuration: redesign and re-slot the facility during the first phase, install automation in a modular zone, retain manual bypass capacity and define expansion triggers based on order volume and service performance. The decision committee records that B has the highest base-case NPV, while A provides the strongest downside protection and C may become attractive only under sustained high growth.

Learning points

  1. Lowest capital cost is not equivalent to highest economic value.
  2. A base-case ranking can change when implementation disruption is included.
  3. Flexibility and fallback capacity have economic value even when they do not appear as direct savings.
  4. A staged investment can balance NPV, learning and reversibility.
  5. The model must be reviewed after implementation to test forecast accuracy and improve future decisions.

10. Technology, data and AI in evaluation

Digital twins, warehouse-management data, process mining and discrete-event simulation can improve estimates of travel, congestion, labour utilisation and throughput. Machine-learning models may forecast demand or maintenance needs. However, technology does not eliminate managerial responsibility. Data may be incomplete, historical patterns may fail during disruption, and algorithms may embed biased assumptions about labour performance.

Good practice includes version-controlled models, traceable data sources, validation against observed operations, explainable assumptions and human review of exceptional conditions. AI-generated recommendations should not be accepted without checking units, boundary conditions, safety implications and contractual consequences. Cybersecurity must be included in TCO and risk analysis when equipment is networked or remotely maintained.

11. Limitations, ethics and governance

Economic models can encourage narrow optimisation. A layout that maximises throughput may intensify work, increase ergonomic risk or transfer costs to suppliers and communities. Automation may reduce direct labour while creating surveillance concerns, skill displacement and new maintenance hazards. Ethical evaluation therefore asks who receives benefits, who bears risks and whether affected employees have meaningful participation.

Governance controls should include:

  • documented assumptions and ownership of the financial model;
  • independent review of major safety and financial claims;
  • procurement transparency and management of vendor conflicts of interest;
  • compliance with occupational safety, accessibility, environmental and data-protection requirements;
  • clear approval thresholds and delegated authority;
  • contingency and business-continuity testing; and
  • post-investment audit comparing actual cost, service, safety and resilience with the approved case.

A financially positive NPV cannot legitimise an illegal or unsafe design. Conversely, a project with modest financial value may be justified by regulatory compliance, essential resilience or protection of human life. Such reasons should be explicitly documented rather than hidden inside arbitrary financial assumptions.

Best-practice checklist

Before approving a facilities investment, managers should be able to answer “yes” to most of the following questions:

  • Is the baseline realistic and clearly defined?
  • Are all relevant lifecycle costs and benefits included once only?
  • Are nominal and real cash flows treated consistently?
  • Are tax, working capital, salvage and opportunity costs addressed?
  • Has NPV been supplemented with risk, resilience and non-financial analysis?
  • Have alternatives been tested under adverse but plausible scenarios?
  • Are safety and legal requirements treated as constraints?
  • Is the recommendation robust to reasonable changes in assumptions and weights?
  • Are implementation, fallback and recovery arrangements funded?
  • Are decision rights, assumptions and post-implementation measures documented?

Chapter Summary

Facilities layout and material-handling choices are strategic investments whose consequences extend beyond purchase price. Total cost of ownership captures acquisition, operation, maintenance, risk and end-of-life costs, while lifecycle costing broadens the perspective across the asset’s complete life. Discounted cash flow, particularly NPV, provides a rigorous basis for comparing incremental after-tax cash flows. EAC supports comparison of repeatable alternatives with unequal lives; payback and ROI are useful communication measures but have important limitations.

Uncertainty should be addressed through sensitivity analysis, coherent scenarios and, where justified, Monte Carlo simulation. Expected loss helps quantify risk, but low-probability catastrophic events require governance beyond numerical averages. Resilience analysis examines detection, response, survival and recovery, and can be expressed through measures such as TTR, RTO and normalised performance over time.

Because safety, flexibility, environmental effects and organisational readiness are not fully represented by NPV, multi-criteria analysis and explicit constraints are necessary. The most defensible managerial decision is transparent, risk-aware, staged where appropriate, and supported by implementation controls, fallback capacity and post-investment learning.

Key Terms

Capital budgeting: Evaluation and selection of long-term investments.

Cash flow: Cash received or paid during a specified period.

Discount rate: Rate used to convert future cash flows to present value.

Equivalent annual cost: Uniform annual cost equivalent to a present-value cost.

Expected loss: Probability-weighted monetary consequence of risk events.

Lifecycle costing: Evaluation of costs and benefits across an asset’s complete life.

Material handling: Movement, storage, protection and control of materials.

Monte Carlo analysis: Repeated simulation using probability distributions for uncertain inputs.

Net present value: Present value of incremental cash inflows minus investment outlay.

Opportunity cost: Value of the best alternative use of a resource.

Payback period: Time required to recover an investment from cash inflows.

Real option: Value created by managerial flexibility to defer, expand, abandon or switch.

Resilience: Capacity to anticipate, absorb, recover from and adapt to disruption.

Return on investment: Benefit or return expressed relative to an investment base.

Scenario analysis: Evaluation of outcomes under coherent sets of assumptions.

Sensitivity analysis: Examination of outcome changes when one or more assumptions vary.

Sunk cost: Past expenditure that cannot be changed by the current decision.

Total cost of ownership: Complete owner-borne cost of acquiring, operating and disposing of an asset or system.

Time value of money: Principle that money available sooner has greater economic value than the same amount received later.

Time to recover: Time required to restore a defined level of performance after disruption.

Review Questions

Short Answer Questions

  1. Distinguish total cost of ownership from lifecycle costing.
  2. Why is NPV generally preferred to simple payback for investment ranking?
  3. State two conditions under which equivalent annual cost is useful.
  4. What is the difference between sensitivity analysis and scenario analysis?
  5. Define recovery time objective and explain its relevance to business continuity.

Long Answer Questions

  1. Explain how a manager should construct a common economic model for competing layout alternatives.
  2. Discuss the strengths and limitations of NPV, ROI and payback in facilities investment decisions.
  3. Explain how resilience can be incorporated into the evaluation of a material-handling system.
  4. Describe a multi-criteria decision process that combines financial, safety, environmental and strategic criteria.
  5. Critically evaluate the ethical and governance issues associated with automation in facilities.

Analytical / Application Questions

  1. An investment costs $400,000 and produces annual after-tax savings of $130,000 for four years, with no salvage value. At a 10% discount rate, calculate its approximate NPV using a four-year annuity factor of 3.1699. Should it be accepted on financial grounds?
  2. Two warehouse systems have NPVs of $210,000 and $230,000 under the base case. The second system has a 25% probability of a disruption causing a $300,000 loss, while the first has a 10% probability of a $100,000 loss. Calculate each system’s expected disruption loss and discuss whether base-case NPV alone is sufficient for the decision.
  3. Design a staged investment recommendation for a facility facing uncertain demand growth. Specify the trigger indicators, fallback capacity, resilience measures and post-implementation review metrics you would use.

Multiple Choice Questions with Answers

Question 1

Which measure most directly represents value added in present monetary terms?

A. Simple payback period

B. Net present value

C. Accounting ROI

D. Annual throughput

Correct Answer: B. Net present value

Question 2

A project costs $300,000 and generates constant annual net cash inflows of $75,000, with no salvage value. What is the simple payback period?

A. 2 years

B. 3 years

C. 4 years

D. 5 years

Correct Answer: C. 4 years

Question 3

Which cost is normally excluded from an incremental capital-budgeting analysis?

A. Additional training cost

B. Future maintenance cost

C. Irrecoverable sunk cost

D. Opportunity cost of floor space

Correct Answer: C. Irrecoverable sunk cost

Question 4

What is the main purpose of equivalent annual cost?

A. To compare projects with unequal but repeatable service lives

B. To eliminate all project risk

C. To calculate accounting depreciation

D. To measure employee satisfaction

Correct Answer: A. To compare projects with unequal but repeatable service lives

Question 5

If a future cash flow is discounted at a positive rate, its present value is generally:

A. Greater than the future cash flow

B. Equal to the future cash flow

C. Less than the future cash flow

D. Independent of time

Correct Answer: C. Less than the future cash flow

Question 6

Which analysis changes several linked assumptions together to represent coherent futures?

A. Scenario analysis

B. Simple payback analysis

C. Break-even accounting

D. Depreciation analysis

Correct Answer: A. Scenario analysis

Question 7

A recovery time objective specifies:

A. The maximum acceptable purchase price

B. The target time for restoring a service

C. The probability of equipment failure

D. The annual return on capital

Correct Answer: B. The target time for restoring a service

Question 8

In a weighted multi-criteria score, the criterion weights should normally:

A. Sum to zero

B. Sum to one

C. All equal the NPV

D. Be expressed only in dollars

Correct Answer: B. Sum to one

Question 9

Which practice best reduces the risk of double counting in TCO?

A. Include every quotation twice

B. Exclude all maintenance costs

C. Check whether contracted spare parts are already included in maintenance

D. Ignore terminal salvage value

Correct Answer: C. Check whether contracted spare parts are already included in maintenance

Question 10

Why should safety violations generally be treated as constraints rather than merely low scores in an MCDA model?

A. Safety has no economic consequences

B. Constraints prevent unacceptable alternatives from being justified by gains elsewhere

C. Safety scores are always numerical

D. Constraints eliminate the need for engineering analysis

Correct Answer: B. Constraints prevent unacceptable alternatives from being justified by gains elsewhere

Facilities Layout & Material Handling
Chapter 13 of 14