Supply Chain Planning & Demand Forecasting

Chapter 10
Inventory Planning and Service-Level Decisions

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Inventory Planning and Service-Level Decisions

Introduction and context

Inventory planning translates uncertain demand and replenishment conditions into decisions about how much stock to hold, where to hold it, and when to reorder. It is therefore a central link between demand forecasting, customer service, working capital, and operational risk. A forecast is not a commitment about future demand; it is an estimate accompanied by error. Inventory policy must absorb that error without creating excessive obsolescence, storage cost, or cash investment.

The central managerial problem is a trade-off. More inventory generally improves product availability and protects against demand or supply variability, but it increases capital employed, holding cost, markdown exposure, and the risk of expiry. Less inventory releases cash but increases stockout risk, expediting, lost sales, and customer dissatisfaction. Effective planning makes this trade-off explicit through service-level targets, inventory segmentation, and economically appropriate replenishment rules.

This chapter develops the logic of cycle stock, pipeline stock, safety stock, reorder points, service measures, and multi-echelon policies. It also addresses seasonal and perishable products, governance, technology, and the limits of purely statistical approaches.

Learning objectives

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

  1. Explain how forecast uncertainty creates a need for safety stock.
  2. Calculate cycle, pipeline, safety, buffer, and total inventory under stated assumptions.
  3. Set reorder points using demand during lead time and a service-level factor.
  4. Distinguish cycle service level from fill rate and select an appropriate measure.
  5. Evaluate single-echelon, multi-echelon, seasonal, and perishable-inventory decisions.
  6. Balance availability, risk, and working capital using segmented policies and governance.

1. Inventory as a portfolio of functions

Inventory is not a single homogeneous quantity. Its components perform different functions:

  • Cycle stock is the inventory consumed between regular replenishment receipts. It arises because orders arrive in batches.
  • Pipeline inventory is stock that has been ordered but is still moving through the supply chain.
  • Safety stock protects against uncertainty in demand, lead time, supply quantity, or forecast error.
  • Anticipation or seasonal stock is built before a predictable peak, promotion, shutdown, or capacity constraint.
  • Decoupling stock allows adjacent processes or sites to operate with some independence.
  • Obsolete, quarantined, blocked, and damaged stock may appear in physical counts but cannot reliably support customer demand.

A useful accounting identity is:

\text{Inventory position} = \text{On-hand inventory} + \text{On-order inventory} - \text{Backorders}

Inventory position is the relevant quantity for many reorder decisions. On-hand inventory alone can cause double ordering when substantial stock is already in transit.

Cycle stock

If annual demand is D units and the replenishment order quantity is Q units, average cycle stock is approximately:

\text{Average cycle stock} = Q ÷ 2

This assumes instantaneous replenishment, relatively stable demand, and a replenishment quantity that is consumed before the next regular receipt. With finite production or delivery during use, the average may differ. For a production lot with production rate p and demand rate d, where p > d, average cycle stock is commonly approximated by:

\text{Average cycle stock} = Q(1 - d ÷ p) ÷ 2

The second expression applies to gradual replenishment rather than an instantaneous receipt.

Pipeline inventory

If average demand per unit time is d and average replenishment lead time is L, then, under stable flow and no major backlog:

\text{Pipeline inventory} = dL

Units must be consistent: for example, units per day multiplied by days. Pipeline stock is not necessarily an additional physical requirement if it is already included in an end-to-end inventory measure; double counting is a common planning error.

Safety stock and buffer stock

In practice, “buffer stock” is often used as a broad term for inventory held above expected operating requirements. Safety stock is the quantitatively estimated portion intended to protect against uncertainty. A manager should document whether a reported buffer includes cycle stock, seasonal stock, emergency stock, or only statistical safety stock.

2. From forecast uncertainty to safety stock

Let demand during replenishment lead time be the random variable X. The reorder point is designed to cover a chosen upper percentile of X, not merely its mean. If demand during lead time has mean μLT and standard deviation σLT, a normal approximation gives:

ROP = μLT + zσLT

Here ROP is the reorder point in units, z is the standard-normal quantile associated with the target cycle-service probability, and σLT is the standard deviation of demand during lead time. The safety stock is:

SS = zσLT

The formula assumes that demand during lead time can be represented adequately by a normal distribution, that the parameters are reasonably stable, and that replenishment quantity arrives as planned. It is less suitable for highly intermittent, strongly skewed, censored, or promotion-driven demand.

Converting demand and lead-time variability

Suppose demand per period is independent with mean μd and standard deviation σd, and lead time is constant at L periods. Then:

μLT = Lμd
σLT = σd√L

The square-root relationship follows from adding variances of independent periods. It should not be used automatically when demand is autocorrelated, seasonal, or affected by common events.

If demand per period and lead time are both variable and independent, with lead-time mean μL and standard deviation σL, a widely used approximation is:

σLT2 ≈ μLσd2 + μd2σL2

Thus:

ROP ≈ μdμL + z√(μLσd2 + μd2σL2)

This approximation excludes a covariance term because demand and lead time are assumed independent. If they are correlated, or if demand is nonstationary, simulation or an empirical lead-time-demand distribution is preferable.

Forecast error as the direct input

For a forecast horizon equal to lead time, let the forecast error have standard deviation σe. Then a practical policy is:

SS = zσe

provided σe measures error for the relevant lead-time demand and is expressed in units. Using a one-period mean absolute percentage error directly as safety stock is incorrect: percentage error must first be translated into an absolute unit distribution, and MAPE can be unstable when actual demand is near zero.

Worked example: constant lead time

A distributor sells 120 units per day. Daily demand has a standard deviation of 30 units. Lead time is five days. The desired cycle service level is 95%, for which z ≈ 1.645. Assume independent daily demand, constant lead time, no planned stockout substitution, and a normal approximation.

Mean lead-time demand is:

μLT = 5 × 120 = 600 units

Standard deviation during lead time is:

σLT = 30√5 ≈ 67.08 units

Safety stock is:

SS = 1.645 × 67.08 ≈ 110.35 units

Rounding upward to whole units gives 111 units of safety stock. The reorder point is approximately:

ROP = 600 + 110.35 ≈ 710.35 ≈ 711 units

The interpretation is not that demand will equal 711 units. Rather, when inventory position falls to about 711 units, a replenishment order should be released so that expected stock plus protection covers demand until receipt.

3. Reorder policies and service-level decisions

A continuous-review (Q, R) policy places an order of quantity Q whenever inventory position reaches reorder point R. A periodic-review policy reviews stock every P periods and raises inventory to an order-up-to level. Under periodic review, exposure includes both review interval and lead time:

S = μP+L + zσP+L

where S is the order-up-to level, and the mean and standard deviation refer to demand over the review period plus lead time. The order quantity at review is generally:

q = S - \text{inventory position}

subject to minimum orders, pack sizes, and other constraints.

The choice between continuous and periodic review depends on transaction visibility, item value, ordering cost, system capability, and operational cadence. Continuous review is valuable for critical or expensive items; periodic review can be efficient for low-value, frequently reviewed assortments or route-based distribution.

Cycle service level

The cycle service level (CSL) is the probability of experiencing no stockout during a replenishment cycle. Under the normal, continuous-review assumptions above:

CSL = P(X ≤ ROP) = Φ(z)

where Φ is the standard-normal cumulative distribution function. A 95% CSL means that approximately 95% of replenishment cycles avoid a stockout event. It does not mean that 95% of all demand units are immediately supplied.

Fill rate

The item fill rate is the proportion of total demand units supplied immediately from available stock. It is usually denoted β:

β = 1 - \frac{\text{Expected units short per replenishment cycle}}{\text{Expected demand per cycle}}

For a continuous-review model with order quantity Q, lead-time demand X, and reorder point r, expected shortage per cycle is the expected shortage function:

ES(r) = E[(X-r)^+]

where (a)^+ = max(a,0). Under a normal distribution with mean μ and standard deviation σ, define z=(r-μ)÷σ. Then:

ES(r) = σφ(z) - (r-μ)[1-Φ(z)]

where φ is the standard-normal density. An approximate fill rate is:

β ≈ 1 - ES(r) ÷ Q

This expression assumes one replenishment order per cycle, backorders or shortages represented consistently, and a stable relationship between cycle demand and order quantity. If lost sales, partial shipments, substitutions, or multiple orders within a demand interval are material, a discrete-event or empirical model is safer.

CSL and fill rate answer different questions. CSL counts whether a stockout occurs; fill rate measures how much demand is fulfilled. A cycle with one missing unit and a cycle with 1,000 missing units may both count as one stockout under CSL. Managers should therefore avoid specifying a “95% service level” without naming the metric, time basis, product scope, and treatment of substitutions or backorders.

4. A complete inventory decomposition

A useful planning approximation for average inventory is:

\text{Average inventory} ≈ Q÷2 + dL + SS + \text{seasonal stock} + \text{other deliberate buffers}

This is a managerial decomposition rather than a universal accounting identity. Its components must be defined to avoid overlap. In particular, pipeline inventory may be excluded from a warehouse’s on-hand measure but included in the supply chain’s total inventory exposure.

Worked example: cycle, pipeline, and safety stock

Using the distributor above, suppose the order quantity is 800 units and average daily demand is 120 units. Lead time is five days and safety stock is 111 units.

  • Average cycle stock = 800 ÷ 2 = 400 units.
  • Pipeline inventory = 120 × 5 = 600 units.
  • Safety stock = 111 units.
  • Approximate average inventory exposure = 400 + 600 + 111 = 1,111 units.

If the organization reports only warehouse on-hand inventory, the 600 pipeline units may not appear in that report. If it reports end-to-end supply chain inventory, excluding them understates exposure. This distinction is essential when calculating working capital and inventory turns.

5. Working capital and economic trade-offs

Inventory decisions affect the cash conversion cycle. A simplified relationship is:

\text{Cash conversion cycle} = \text{Days inventory outstanding} + \text{Days sales outstanding} - \text{Days payables outstanding}

Days inventory outstanding can be approximated as:

DIO = \frac{\text{Average inventory at cost}}{\text{Cost of goods sold}} × 365

The numerator and denominator must use compatible valuation and time conventions. Inventory reduction is not automatically beneficial: reducing safety stock below a defensible level can shift cost into lost sales, emergency freight, production disruption, or contractual penalties.

A total-cost view considers purchase or production cost, ordering or setup cost, holding cost, shortage cost, transport, quality risk, and obsolescence. The classic economic order quantity is:

Q^* = √(2DS ÷ H)

where D is annual demand, S is ordering or setup cost per order, and H is annual holding cost per unit. The model assumes stable demand, constant price, known costs, instantaneous replenishment, and no capacity or service constraints. It is a baseline, not a substitute for a constrained, service-aware policy. Quantity discounts, supplier minimums, truck economics, and shelf-life limits may make a different quantity preferable.

6. Multi-echelon inventory planning

In a multi-echelon network, inventory is held at several levels—for example, supplier, regional distribution centre, and store. Optimizing each location independently can increase total inventory because every echelon protects itself against the same uncertainty.

An echelon inventory position includes inventory at a location plus inventory downstream that it is responsible for replenishing, adjusted for relevant orders and commitments. Echelon policies allocate protection where it is most effective, considering lead times, demand aggregation, capacity, and postponement opportunities.

Demand aggregation often reduces relative variability. If independent locations have identical standard deviation σ and are pooled, the standard deviation of total demand is approximately σ√n, whereas mean demand increases as nμ. The coefficient of variation therefore declines as 1÷√n. This benefit disappears or weakens when locations share common weather, promotions, economic shocks, or correlated demand.

Practical principles include:

  1. Place generic or postponable inventory upstream where it can serve multiple markets.
  2. Keep differentiated, urgent, or temperature-sensitive stock near the customer when response time requires it.
  3. Avoid adding independent safety stock at every echelon without modelling downstream protection.
  4. Use a single ownership and allocation logic for constrained supply.
  5. Measure total network availability and working capital, not only local warehouse service.

Multi-echelon optimization may use stochastic programming, simulation, or specialized inventory models. Data quality is decisive: inaccurate lead times, unrecorded transfers, and unreliable demand allocation can overwhelm the benefit of an advanced algorithm.

7. Seasonal, promotional, and intermittent demand

Seasonal stock should be separated from random safety stock. A seasonal build covers a planned difference between expected future demand and available replenishment capacity. Safety stock covers uncertainty around that plan. Adding a full seasonal peak to statistical safety stock can produce severe overstock.

A practical seasonal process is:

  1. Establish a time-phased baseline forecast.
  2. Add documented promotional, event, or weather scenarios rather than burying them in history.
  3. Confirm supplier capacity, transportation, and cut-off dates.
  4. Calculate inventory available at the start of the peak.
  5. Simulate demand, lead-time, and replenishment constraints across the season.
  6. Define post-season exit actions, including transfers, markdowns, returns, or component reuse.

Intermittent demand requires special care because many periods have zero demand and a few have large transactions. Normal approximations can yield misleading reorder points. Croston-type methods, intermittent-demand distributions, quantile forecasts, and empirical bootstrap simulation may be more appropriate. The planner must also distinguish true zero demand from lost sales or unrecorded demand; otherwise stockouts are misread as low demand.

8. Perishable and shelf-life-constrained inventory

For perishable items, availability is constrained not only by quantity but also by age. A unit that expires before use cannot be treated as equivalent to a fresh unit. Policies should therefore track remaining shelf life, lot dates, expected depletion, and disposal risk.

Important practices include:

  • applying FEFO (first expired, first out), not merely FIFO;
  • setting minimum remaining shelf-life requirements for customers;
  • using age-bucket inventory in replenishment calculations;
  • incorporating waste and markdown cost into service decisions;
  • reducing order quantities or review intervals when expiry risk is high;
  • modelling temperature excursions and quarantine stock separately.

For a single selling period with uncertain demand, the newsvendor critical fractile provides a benchmark:

P(D ≤ q^*) = \frac{Cu}{Cu + Co}

where q^* is the order quantity, Cu is underage cost per unit, and Co is overage cost per unit. Underage cost may include lost margin and customer harm; overage cost may include purchase cost net of salvage, disposal, and environmental burden. The model assumes one principal ordering opportunity and no meaningful replenishment after the decision. It is not a general replacement for a rolling replenishment policy.

9. Inventory segmentation and policy governance

One policy rarely fits every item. Segmentation can combine:

  • Value: annual usage value, margin, or cash exposure;
  • Demand pattern: smooth, seasonal, intermittent, or lumpy;
  • Criticality: operational, safety, regulatory, or customer importance;
  • Supply risk: lead-time uncertainty, sole sourcing, and geopolitical exposure;
  • Shelf life: expiry and obsolescence risk;
  • Service promise: contractual or strategically differentiated availability.

ABC analysis by annual usage value is useful but incomplete. A low-value spare part can be operationally critical, while a high-value item may have reliable supply and flexible demand. A combined ABC–criticality–variability matrix supports differentiated review frequency, safety-stock logic, approval authority, and escalation rules.

Governance should define who owns forecast assumptions, who approves service targets, how exceptions are documented, and when parameters are recalibrated. Parameters should be reviewed after structural changes such as a new supplier, revised customer promise, product launch, distribution redesign, or sustained forecast bias. Automatic recalculation without managerial review can institutionalize bad data.

10. Technology, analytics, and AI

Modern planning systems can estimate demand distributions, calculate quantiles, simulate lead-time risk, and optimize inventory across locations. Machine-learning models can identify nonlinear drivers such as weather, price, digital traffic, and product substitution. However, a highly accurate point forecast does not automatically produce an appropriate safety stock. The inventory decision requires the full error distribution, horizon-specific uncertainty, lead-time behaviour, and cost or service objectives.

Useful controls include:

  • forecast-value-added analysis to determine whether interventions improve accuracy;
  • bias monitoring by product, location, and customer segment;
  • prediction intervals rather than point forecasts alone;
  • scenario simulation for promotions and supply disruption;
  • explainable exception alerts;
  • version-controlled parameters and approval logs.

AI recommendations should not silently override contractual service commitments, product-safety rules, or expiry constraints. Human planners remain accountable for assumptions, exceptional events, and trade-offs. Data privacy is relevant when demand signals contain customer or patient information, while cybersecurity is essential because manipulated inventory data can create both commercial and safety consequences.

11. Illustrative case: NorthStar Medical Distribution

Background

NorthStar distributes a temperature-sensitive diagnostic kit to hospitals. It operates a central distribution centre and four regional depots. The kit has a 60-day shelf life, a supplier lead time of 10 days, and a contractual requirement that 98% of hospital order lines be shipped immediately. Demand is seasonal during winter respiratory illness, and stockouts can delay clinical testing.

Problem

Each depot independently held safety stock using a 98% cycle-service target. Total inventory rose by 31% year on year, while expiry write-offs increased. Despite the inventory increase, two depots still experienced stockouts because the demand history treated unfilled orders as zero demand. The organization also reported warehouse service but not network fill rate.

Analysis

The planning team first reconstructed lost demand from order records and hospital backorders. It separated seasonal demand from residual forecast error and estimated lead-time variability by supplier and shipment lane. It found that winter demand at the four depots was positively correlated, so the expected pooling benefit was smaller than an independent-demand model suggested. It also found that the central depot held generic packaging while regional depots held finished kits, creating a postponement opportunity.

The team distinguished the contractual line-fill measure from cycle service. It used an empirical simulation because demand was seasonal, lead time was variable, and shelf life mattered. Scenarios included supplier delay, cold-chain quarantine, demand surges, and allocation of constrained stock.

Approach and solution

NorthStar adopted the following policy:

  1. Set the central depot’s target using network fill-rate economics rather than simply copying the regional CSL.
  2. Hold more generic packaging centrally and postpone final configuration where feasible.
  3. Use FEFO and minimum remaining shelf-life rules at every depot.
  4. Allocate scarce finished kits according to clinical criticality and contractual priority.
  5. Use separate seasonal build quantities and residual safety-stock parameters.
  6. Review forecast bias and lost-sales data monthly.
  7. Report on-hand, pipeline, expiry-risk, fill rate, and working capital together.

Outcome

In the simulation, the revised policy reduced expected expiry while meeting the contractual line-fill target under normal conditions. The most important improvement was not a single formula; it was the correction of demand data, the separation of service metrics, and the network-level placement of generic inventory. In implementation, management retained a disruption reserve outside routine statistical safety stock and reviewed it through formal risk governance.

Learning points

The case illustrates that higher inventory is not equivalent to higher service. Service definitions, data integrity, product age, correlation, and allocation rules all influence the result. It also demonstrates why a locally optimal safety stock can be globally inefficient.

Challenges and limitations

Inventory models can fail for several reasons. Forecast errors may be biased rather than random. Lead times may change when suppliers are congested. Stockouts censor observed demand. Promotions may create substitution and forward buying. Normal distributions can understate extreme events. Service targets may be imposed without considering cost or customer value. Finally, organizational incentives may reward local availability or purchase price while penalizing total network inventory.

Mitigations include empirical distributions, scenario analysis, stress testing, parameter governance, causal review of unusual demand, and explicit measurement of lost sales. Models should be judged by business outcomes—availability, waste, cash, and resilience—not only by mathematical sophistication.

Best-practice checklist

  • Define the service metric, time horizon, product scope, and shortage treatment.
  • Use lead-time demand uncertainty, not an unconverted accuracy percentage.
  • Maintain unit and time consistency in every calculation.
  • Separate cycle, pipeline, safety, seasonal, and obsolete inventory.
  • Account for demand and lead-time correlation when material.
  • Segment policies by value, variability, criticality, supply risk, and shelf life.
  • Optimize across the network rather than independently by location.
  • Reconcile planning records with physical, order, and expiry data.
  • Simulate exceptional events for critical or high-risk items.
  • Review assumptions and service outcomes through documented governance.

Chapter Summary

Inventory planning converts uncertain demand and replenishment conditions into stock policies that balance availability and working capital. Cycle stock results from replenishment lot size; pipeline inventory reflects demand during lead time; safety stock protects against uncertainty; and seasonal or anticipation stock covers planned peaks. Under stated statistical assumptions, reorder points combine mean lead-time demand with a safety factor times its standard deviation.

Cycle service level measures the probability of no stockout in a replenishment cycle, whereas fill rate measures the proportion of demand units supplied immediately. They must not be treated as interchangeable. Periodic-review systems require protection over review interval plus lead time. Variable demand and lead time, correlation, intermittent demand, seasonality, and perishability often require empirical analysis or simulation rather than a simple normal approximation.

Effective practice segments products, places inventory at the appropriate echelon, separates seasonal build from random safety stock, and measures total network outcomes. Technology and AI can improve forecasts and scenario analysis, but they require sound data, explainability, governance, and human accountability. The ultimate objective is not maximum inventory or minimum inventory, but economically and strategically appropriate availability with controlled risk.

Key Terms

Cycle stock: Inventory consumed between regular replenishment receipts.

Pipeline inventory: Inventory ordered or shipped but not yet received at the point of use.

Safety stock: Inventory held to protect against demand, lead-time, or supply uncertainty.

Buffer stock: A broad term for inventory held above expected operating requirements.

Inventory position: On-hand plus on-order inventory minus backorders.

Reorder point: Inventory-position level that triggers replenishment.

Cycle-service level: Probability of no stockout during a replenishment cycle.

Fill rate: Proportion of demand units supplied immediately from available stock.

Lead-time demand: Demand occurring between replenishment release and receipt.

Order-up-to level: Target inventory position used in periodic-review replenishment.

Echelon inventory: Inventory viewed across a location and the downstream network it serves.

Seasonal inventory: Stock built for a predictable peak or planned event.

Intermittent demand: Demand containing many zero periods and occasional transactions.

FEFO: First-expired, first-out inventory issue discipline.

Obsolescence: Loss of usable value because of age, specification, or market change.

ABC analysis: Segmentation based commonly on annual usage value.

Forecast bias: Systematic tendency for forecasts to be above or below actual demand.

Economic order quantity: Baseline lot size balancing ordering and holding costs under simplified assumptions.

Review Questions

Short Answer Questions

  1. Distinguish cycle stock from safety stock.
  2. Why must the units of demand rate and lead time be consistent in pipeline-inventory calculations?
  3. What does a 95% cycle-service level mean?
  4. Why can stockout records understate true demand?
  5. State two reasons why FEFO is important for perishable inventory.

Long Answer Questions

  1. Explain how forecast uncertainty is translated into safety stock and a reorder point. State the assumptions behind the normal approximation.
  2. Compare cycle service level and fill rate, including a situation in which they could lead to different managerial conclusions.
  3. Discuss how inventory should be positioned and governed in a multi-echelon distribution network.
  4. Evaluate the limitations of the economic order quantity model for a seasonal, capacity-constrained supply chain.
  5. Develop a policy framework for managing a portfolio containing smooth, intermittent, seasonal, and perishable items.

Analytical / Application Questions

  1. Daily demand averages 200 units with a standard deviation of 40 units. Lead time is constant at four days, and the target cycle service level is 97.5% (z ≈ 1.96). Assuming independent daily demand and a normal approximation, calculate lead-time demand, safety stock, and reorder point.
  2. A product has an order quantity of 1,200 units, average demand of 150 units per day, five days of lead time, and 180 units of safety stock. Calculate average cycle stock, pipeline inventory, and the approximate total of these three components. Explain one possible double-counting risk.
  3. A retailer reports a 95% cycle service level but a 91% unit fill rate during promotions. Diagnose two reasons for the difference and recommend two data or policy changes.

Multiple Choice Questions with Answers

Question 1

Which inventory component primarily protects against uncertainty in demand or replenishment lead time?

A. Cycle stock

B. Safety stock

C. Pipeline inventory

D. Obsolete stock

Correct Answer: B. Safety stock

Question 2

Average cycle stock for an instantaneous replenishment quantity Q is, under the standard assumptions:

A. Q

B. Q ÷ 4

C. Q ÷ 2

D. 2Q

Correct Answer: C. Q ÷ 2

Question 3

A firm has mean lead-time demand of 600 units, standard deviation of lead-time demand of 50 units, and z = 1.645. What is the approximate reorder point?

A. 518 units

B. 600 units

C. 650 units

D. 682 units

Correct Answer: C. 650 units

Question 4

What does a 95% cycle-service level indicate?

A. 95% of demand units are filled

B. There is a 95% probability of no stockout during a replenishment cycle

C. Inventory turnover is 95%

D. Lead time is reduced by 95%

Correct Answer: B. There is a 95% probability of no stockout during a replenishment cycle

Question 5

Which measure directly expresses the proportion of demand units supplied immediately?

A. Fill rate

B. Cycle service level

C. Forecast bias

D. Days payable outstanding

Correct Answer: A. Fill rate

Question 6

If average demand is 80 units per day and lead time is six days, pipeline inventory under stable-flow assumptions is:

A. 13.3 units

B. 160 units

C. 480 units

D. 640 units

Correct Answer: C. 480 units

Question 7

In a periodic-review system, protection generally needs to cover:

A. Only the review interval

B. Only supplier lead time

C. The review interval plus lead time

D. Only the order quantity

Correct Answer: C. The review interval plus lead time

Question 8

Which issue makes a simple normal-demand safety-stock model particularly questionable?

A. Stable independent demand

B. Intermittent demand with many zero periods

C. Constant lead time

D. Accurate inventory records

Correct Answer: B. Intermittent demand with many zero periods

Question 9

What is the principal purpose of FEFO?

A. To issue the newest stock first

B. To minimize ordering cost

C. To issue stock with the earliest expiry first

D. To increase batch size

Correct Answer: C. To issue stock with the earliest expiry first

Question 10

Why can multi-echelon optimization reduce total safety stock?

A. It eliminates all demand

B. It pools risk and places protection where it is most effective

C. It guarantees zero lead time

D. It makes every location hold identical stock

Correct Answer: B. It pools risk and places protection where it is most effective

Supply Chain Planning & Demand Forecasting
Chapter 10 of 14