Inventory Management & Audit

Chapter 3
Demand Analysis and Retail Forecasting

Post Graduate Program in Retail Management
Inventory Management & Audit   •   Post Graduate

Demand Analysis and Retail Forecasting

Introduction

Retail inventory decisions begin with a deceptively difficult question: how much will customers buy, where, and when? Demand forecasting attempts to estimate future customer requirements from historical observations, market information, commercial plans, and managerial judgement. In retail, the task is complicated by large assortments, short product life cycles, changing prices, promotions, stockouts, substitution, weather, holidays, store differences, and incomplete or delayed data.

A forecast is not a promise of what will happen. It is a structured estimate conditional on available information and stated assumptions. Its value lies not only in numerical accuracy but also in improving replenishment, purchasing, allocation, labour planning, markdown decisions, supplier coordination, and financial control. A sophisticated forecasting process therefore combines statistical models with commercial knowledge, governance, and continuous measurement.

This chapter develops a framework for analysing retail demand and selecting appropriate forecasting methods. It examines demand patterns, seasonality, trends, promotional and price effects, intermittent demand, qualitative and quantitative methods, forecast error and bias, collaborative forecasting, and demand sensing.

Learning Objectives

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

  1. Distinguish demand from sales and identify the principal patterns in retail data.
  2. Analyse level, trend, seasonality, promotions, price effects, and intermittency.
  3. Select and apply qualitative, time-series, and causal forecasting methods.
  4. Calculate and interpret common forecast-error and bias measures.
  5. Design a collaborative forecasting and demand-sensing process.
  6. Evaluate forecasting assumptions, limitations, governance, and ethical risks.

1. Demand in the Retail Context

1.1 Demand, sales, and observed transactions

Demand is the quantity customers would purchase under specified conditions, including price, availability, assortment, location, and promotion. Sales are the transactions actually recorded. These are equal only when the product is continuously available and the point of sale captures all relevant demand.

If a product is out of stock, recorded sales understate unconstrained demand. A useful conceptual relationship is:

Observed salest = min(Unconstrained demandt, Available supplyt)

This relationship is a simplified representation, not a complete behavioural model. It assumes that lost sales are not automatically substituted by another product and that availability can be measured. In practice, customers may delay purchase, switch brands, visit another retailer, or abandon the purchase altogether.

Forecasting sales without identifying stockout periods can therefore create a systematic downward bias. The analyst should flag stockouts, estimate lost sales where feasible, and distinguish genuine low demand from constrained sales.

1.2 Forecast hierarchy and the planning level

Retail forecasts may be generated at several levels:

  • total company or category;
  • department or product family;
  • SKU, colour, size, and location;
  • channel, fulfilment centre, or store;
  • day, week, or month.

Aggregation usually reduces random variation, whereas disaggregation reveals operational detail but increases sparsity and noise. Forecasts should be produced at the level at which decisions are made, while maintaining reconciliation across the hierarchy. For example, store-SKU forecasts should be coherent with regional and national totals.

The appropriate forecast horizon depends on the decision. Daily forecasts support replenishment and labour scheduling; monthly forecasts support budgeting and supplier capacity; longer horizons support assortment, sourcing, and network planning.

2. Diagnosing Retail Demand Patterns

A forecasting model should follow the data-generating pattern rather than be selected only because it is technically sophisticated. Exploratory analysis normally includes a time plot, seasonal profiles, promotion and price overlays, stockout flags, distribution analysis, and comparison across stores or channels.

2.1 Level and random variation

The level is the underlying average demand around which observations fluctuate. Random variation reflects unpredictable short-term influences. A stable item with independent variation may be forecast effectively using a moving average or exponential smoothing method.

For a simple moving average of order k:

Ft+1 = (Dt + Dt-1 + … + Dt-k+1) ÷ k

Here, Dt is demand in period t, Ft+1 is the forecast for the next period, and k is the number of observations. The formula assumes that recent observations are equally informative and that no strong trend or seasonal pattern is present. Increasing k smooths noise but makes the forecast less responsive to structural change.

2.2 Trend

Trend is a persistent upward or downward movement in the underlying level. It may arise from population growth, brand development, distribution expansion, category maturity, or product decline. A trend may be additive, with a roughly constant number of units added each period, or multiplicative, with growth proportional to the current level.

A simple linear trend model is:

Dt = a + bt + εt

where D_t is demand in period t, a is the intercept, b is the average change per period, and εt is an error term with expected value approximately zero. Linear trend is useful over a stable planning interval but can produce implausible forecasts when extrapolated far beyond the observed range.

2.3 Seasonality and calendar effects

Seasonality is a repeating demand pattern associated with a calendar or operating cycle. Examples include winter clothing, festive food, school supplies, weekends, paydays, and tourism periods. Calendar effects such as moving holidays, different numbers of trading days, and leap years should not automatically be interpreted as ordinary seasonality.

A multiplicative seasonal model can be expressed as:

Dt = Lt × St × εt

where Lt is the underlying level or trend, St is the seasonal index, and εt is an irregular factor. This model is appropriate when seasonal amplitude increases with the level. An additive form, Dt = Lt + St + εt, is more suitable when seasonal effects are approximately constant in units.

For a seasonal index, the average of indices across a complete seasonal cycle is conventionally 1.00 in a multiplicative model, or 0 in an additive model. Seasonal indices must be estimated using sufficient historical cycles and adjusted when assortment, pricing, climate, or consumer behaviour has changed.

2.4 Promotions and events

Promotions can create three distinct effects:

  1. Lift: additional demand during the promotion.
  2. Pull-forward: purchases moved from future periods into the promotional period.
  3. Post-promotion dip: temporarily reduced demand after customers have stocked up.

A promotion forecast should include offer type, discount depth, display, advertising, timing, inventory availability, competitor activity, and customer segment. Treating all promotions as identical is a common source of error.

If baseline demand is 1,000 units and promotional demand is 1,300 units, the unit lift is 300 and the percentage lift is:

Percentage lift = (Promotional demand − Baseline demand) ÷ Baseline demand × 100

Thus, the lift is 30%. The baseline must be defined carefully; using a period already affected by another promotion would understate the estimated lift.

2.5 Price effects and elasticity

Price changes affect both the quantity purchased and the timing of purchase. Own-price elasticity of demand is commonly defined as:

Ep = (% change in quantity demanded) ÷ (% change in price)

For ordinary goods, own-price elasticity is often negative. In a log-linear demand model:

ln(Qt) = α + β ln(Pt) + γXt + εt

Qt is quantity demanded, Pt is price, Xt represents other explanatory variables such as promotion or seasonality, and β is the price elasticity under the model assumptions. The logarithmic specification interprets β approximately as the percentage change in quantity associated with a 1% change in price, holding other variables constant.

Price effects are difficult to estimate from observational retail data because prices are often reduced precisely when demand is weak, or raised when demand is strong. This creates confounding. Controlled experiments, matched-market tests, instrumental variables, or carefully specified panel models can improve inference.

2.6 Intermittent and lumpy demand

Intermittent demand contains many zero-demand periods separated by non-zero transactions. It is common for spare parts, specialised equipment, long-tail SKUs, and slow-moving store items. Lumpy demand combines intermittent occurrence with highly variable order quantities.

Ordinary methods may overreact to a single large transaction or produce repeated forecasts for periods in which demand is usually zero. Croston-type methods separate the interval between non-zero demands from the size of non-zero demand. A basic Croston approach updates these two components independently, then forecasts their ratio. It is useful for certain operational settings but has known bias and delayed-response limitations; variants such as SBA and TSB may be preferable depending on the demand process and obsolescence risk.

Intermittency should also prompt a business decision: the item may require a different service policy, a minimum presentation quantity, a centralised stock location, substitution rules, or assortment rationalisation rather than merely a more complex forecast.

3. Forecasting Methods

3.1 Qualitative forecasting

Qualitative methods are valuable when historical data are limited, the product is new, or the market is undergoing structural change. Methods include expert judgement, sales-force composite forecasts, executive opinion, Delphi panels, customer research, test markets, and analogy with comparable products.

The Delphi method uses several rounds of anonymous expert estimates, with controlled feedback between rounds. Anonymity reduces conformity and status effects, although it does not guarantee accuracy. Qualitative judgement should be documented, separated from the statistical baseline, and evaluated retrospectively. Otherwise, overrides can conceal incentives, optimism, or political pressure.

3.2 Naïve and seasonal-naïve benchmarks

A naïve forecast sets the next-period forecast equal to the latest observation:

Ft+1 = Dt

A seasonal-naïve forecast uses demand from the corresponding previous season:

Ft+h = Dt+h−m

where m is the seasonal cycle length and h is the forecast horizon. These methods are simple but important benchmarks. A complex model that cannot outperform an appropriate benchmark after accounting for cost and stability may not be justified.

3.3 Exponential smoothing

Simple exponential smoothing is suitable for data with a changing level but no systematic trend or seasonality:

Ft+1 = αDt + (1 − α)Ft

The smoothing constant α lies between 0 and 1. A high α gives greater weight to recent demand and responds quickly to change; a low α produces stronger smoothing. The method assumes that the level evolves gradually and that errors are reasonably well behaved.

Holt’s method extends exponential smoothing to level and trend. One common additive form is:

Lt = αDt + (1 − α)(Lt−1 + Tt−1)
Tt = β(Lt − Lt−1) + (1 − β)Tt−1
Ft+h = Lt + hTt

Here, Lt is the estimated level, Tt is the estimated trend, α and β are smoothing parameters between 0 and 1, and h is the forecast horizon. This additive form is appropriate when trend changes by approximately constant units. Multiplicative or damped-trend variants may be more realistic when growth is proportional or long-range extrapolation should be moderated.

Holt–Winters methods extend smoothing to seasonality. Additive seasonality is suitable for constant seasonal amplitude; multiplicative seasonality is suitable when amplitude scales with the level. Parameters should be selected using a validation period or rolling-origin evaluation rather than fitted and judged only on the same data.

3.4 Regression and causal forecasting

Causal models explain demand using drivers such as price, promotion, distribution, weather, competitor actions, holidays, digital traffic, and macroeconomic variables. A general regression form is:

Dt = β0 + β1Pt + β2Promot + β3Holidayt + β4Weathert + εt

The coefficients quantify associations conditional on the other included variables. Causal interpretation requires stronger assumptions, including appropriate model specification, reliable measurement, limited omitted-variable bias, and sufficient variation in the drivers. Forecasting can still be useful without claiming causality, but managerial interpretation must be cautious.

Panel models use observations across stores and time, allowing store-level effects to be controlled. Machine-learning methods such as gradient boosting, random forests, and neural networks can model nonlinearities and interactions, especially with large data sets. However, predictive power does not automatically provide causal explanation, robustness to changing conditions, or operational interpretability.

3.5 Forecast combinations

Combining forecasts from different methods can improve robustness when models capture different aspects of demand. A weighted combination is:

Ftcombined = w1Ft(1) + w2Ft(2) + … + wnFt(n)

where each weight wi is non-negative and the weights sum to 1. Weights may be equal, estimated from validation performance, or assigned by a governed procedure. Combining does not eliminate structural breaks or poor data quality, but it can reduce dependence on a single model.

4. Forecast Error, Accuracy, and Bias

Let Dt denote actual demand and Ft the forecast for period t. Define forecast error as:

et = Dt − Ft

Under this convention, positive error means under-forecasting and negative error means over-forecasting. Organisations must state their convention because some systems define error as forecast minus actual.

4.1 Common measures

MeasureFormulaInterpretation
Mean Error (ME)ME = (∑et) ÷ nSigned average error; indicates direction
Mean Absolute Error (MAE)[[MATH:MAE = (∑e_t
Mean Squared Error (MSE)MSE = (∑et²) ÷ nPenalises large errors
Root Mean Squared Error (RMSE)RMSE = √MSESame units as demand
Mean Absolute Percentage Error (MAPE)[[MATH:MAPE = (100 ÷ n)∑e_t ÷ D_t
WAPE[[MATH:WAPE = 100∑e_t

Here, n is the number of evaluated periods. MAE, MSE, and RMSE are expressed in units; MAPE and WAPE are percentages. MAPE is undefined when Dt = 0 and can become excessively large when actual demand is close to zero. WAPE is often more stable for aggregated retail demand, but it can hide poor performance on low-volume items. No single metric is universally best.

For comparing across products, scaled measures such as MASE may be used. MASE divides the model’s MAE by the in-sample MAE of a naïve benchmark, making values below 1 favourable relative to that benchmark. The scaling series must be chosen consistently and must be meaningful for the product’s demand pattern.

4.2 Bias and control

Accuracy measures magnitude; bias measures directional tendency. With the error definition above, positive cumulative error indicates under-forecasting. A simple bias statistic is:

Cumulative error = ∑et

A tracking signal may be expressed as:

Tracking signal = Cumulative error ÷ MAD

where MAD is commonly the mean absolute deviation, often calculated as MAE. Tracking signals are diagnostic rather than universal statistical tests. Control limits should be calibrated to the business context, demand variability, and review frequency.

Bias can arise from systematic optimism, omitted promotions, unrecorded stockouts, new-product assumptions, or incentives that favour low inventory. Forecast review should investigate causes rather than merely penalise forecasters for every error. A forecast may be statistically unbiased but commercially unacceptable if its variance creates excessive stockouts or markdowns.

4.3 Evaluation design

Forecasts must be evaluated using information that would have been available at the time. Randomly splitting time-series data can leak future information into the training sample. Better approaches include holdout periods, rolling-origin evaluation, and backtesting across multiple seasons.

Evaluation should be segmented by product life-cycle stage, store type, demand volume, intermittency, promotion status, and forecast horizon. It should also incorporate decision costs. Under-forecasting a high-margin fast seller during a short event may be more damaging than over-forecasting a low-value staple by the same number of units.

5. Collaborative Forecasting and Demand Sensing

5.1 Collaborative planning

Collaborative forecasting connects retailers, suppliers, distributors, stores, and sometimes major customers. Collaborative Planning, Forecasting and Replenishment (CPFR) typically includes shared business objectives, joint demand and supply plans, exception management, and performance review.

Effective collaboration requires:

  • a common product and location vocabulary;
  • agreed definitions of baseline, promotion, sell-in, sell-through, and stockout;
  • shared calendars and promotion plans;
  • visibility of inventory and orders where commercially appropriate;
  • clear ownership of overrides;
  • protocols for resolving disagreement;
  • measures that do not reward local optimisation at the expense of total supply-chain performance.

A supplier’s shipment forecast is not automatically the same as consumer demand. Sell-in can be inflated by forward buying, while sell-through better reflects end-customer purchases. The process should reconcile these perspectives rather than allowing one party’s data to dominate without explanation.

5.2 Demand sensing

Demand sensing uses short-cycle signals to update near-term forecasts. Signals may include point-of-sale transactions, online searches, website traffic, digital advertising response, loyalty activity, weather, local events, delivery orders, inventory availability, and competitor prices. Its strongest application is usually the short horizon, where new information can improve responsiveness.

Demand sensing is not a substitute for structural forecasting. It can amplify noise, react to data anomalies, and create instability if every movement triggers a replenishment change. A governed architecture commonly includes:

  1. a statistical baseline;
  2. validated external signals;
  3. rules for stockout and data-quality treatment;
  4. constrained model updates;
  5. exception thresholds and human review;
  6. post-event measurement.

Artificial intelligence can support feature selection, probabilistic forecasting, anomaly detection, and automated segmentation. It should not be treated as an autonomous source of truth. Model monitoring must test drift, fairness across locations or customer groups, explainability for material decisions, cybersecurity, and compliance with privacy obligations.

6. Worked Example: A Seasonal Promotional Item

A retailer forecasts weekly demand for a beverage multipack. The previous four comparable weeks had actual demand of 920, 1,080, 1,000, and 1,200 units. A four-week moving-average forecast for week 5 is:

F5 = (920 + 1,080 + 1,000 + 1,200) ÷ 4 = 1,050 units

Suppose the actual demand in week 5 is 1,140 units. The error is:

e5 = 1,140 − 1,050 = 90 units

The forecast underestimates demand by 90 units. If a promotion is planned for week 6 and historical analysis indicates a 25% lift over a baseline of 1,050 units, the promotional forecast is:

F6 = 1,050 × (1 + 0.25) = 1,312.5 ≈ 1,313 units

The rounding convention should be compatible with case-pack and ordering constraints. If the product is supplied in cases of 12, the retailer may order or allocate 1,320 units, subject to inventory policy and capacity.

This calculation is only a starting point. The analyst should test whether week 5 was representative, whether the promotion has comparable display support, whether the planned price differs from historical promotions, whether stock is available, and whether the event pulls demand forward from week 7. A purely mechanical uplift can therefore be materially misleading.

7. Illustrative Case: FreshBite’s Omni-Channel Forecasting Problem

Background

FreshBite is an illustrative mid-sized grocery retailer selling through 80 stores and an online channel. It experienced frequent stockouts of promoted snacks, excess inventory of seasonal confectionery, and disagreement between merchants, suppliers, and the central planning team. Store-level forecasts were based largely on last year’s sales, while the online team used search and order data.

Problem

An audit found that recorded sales were treated as unconstrained demand even when stores had been out of stock. Promotional forecasts used a single uplift percentage for all discount depths and display types. Forecast accuracy was reported using MAPE, which excluded zero-sales items and overstated apparent performance on slow-moving products. Merchants frequently overwrote statistical forecasts without recording reasons.

Analysis

The retailer first classified items into stable, seasonal, promotional, trend-driven, and intermittent groups. It reconstructed stockout periods using inventory balances, replenishment records, and store audits. For high-volume items, a seasonal-naïve benchmark, exponential smoothing, and promotion regression were backtested using rolling-origin evaluation. For intermittent products, the team tested Croston-type methods and reviewed whether centralised stocking was more economical than local availability.

Promotion analysis separated discount depth, feature/display support, advertising, and event timing. The team also compared sell-through with supplier shipments to identify forward buying. Online search data were used as a short-term signal only after correcting for campaign-induced traffic that did not convert into purchases.

Approach and solution

FreshBite introduced a governed forecast hierarchy. The statistical baseline was generated centrally, while merchants could submit documented event and assortment adjustments. Overrides were classified as price, promotion, distribution, supply constraint, or market intelligence. A weekly exception process focused attention on large value-at-risk items rather than reviewing every SKU equally.

Performance reporting used WAPE for aggregate volume, MAE for operational unit planning, and signed error for bias. Results were segmented by channel and product class. Suppliers received a shared promotion calendar and sell-through information, while sensitive customer data remained governed under access controls.

Outcome

In the illustrative case, the process reduced repeated under-forecasting of promoted snacks and exposed that some apparent demand growth was actually distribution expansion. The most important improvement did not come from a more complex algorithm; it came from correcting stockout data, defining baseline demand consistently, and making overrides accountable.

Learning points

  1. Sales data must be interpreted in light of availability.
  2. Promotion response is heterogeneous and should be modelled accordingly.
  3. Forecast accuracy should be reported with complementary measures.
  4. Collaboration improves forecasts only when definitions and incentives are aligned.
  5. Demand sensing is most effective when constrained by a stable baseline and data-quality controls.

8. Challenges, Governance, and Best Practice

Forecasting systems face structural breaks caused by pandemics, regulation, competitor entry, supply disruption, climate events, and changes in customer behaviour. Historical relationships may fail precisely when decisions are most important. Scenario analysis and prediction intervals are therefore valuable complements to point forecasts.

A prediction interval expresses uncertainty around a forecast, but its coverage depends on model assumptions and stable error behaviour. Managers should not interpret a 95% interval as a guarantee; it is a statistical statement conditional on the model and data-generating process.

Important governance principles include:

  • maintain an auditable history of forecasts, overrides, and actual outcomes;
  • distinguish data errors from genuine demand shocks;
  • protect personal and commercially sensitive data;
  • avoid discriminatory allocation caused by biased historical data;
  • validate automated recommendations before high-impact use;
  • monitor model drift and retrain only under controlled procedures;
  • align incentives with service, waste, margin, and total supply-chain outcomes;
  • use human judgement for structural information, not for unexplained optimism.

Retail forecasting is best understood as a decision system rather than a single algorithm. The system includes data capture, demand definition, segmentation, modelling, collaboration, execution, feedback, and learning.

Chapter Summary

Retail demand is not identical to recorded sales because stockouts, substitution, and channel behaviour can constrain observed transactions. Effective analysis identifies level, random variation, trend, seasonality, calendar effects, promotions, price response, and intermittent demand. Forecasting methods range from judgement and Delphi panels to naïve benchmarks, moving averages, exponential smoothing, regression, machine learning, and forecast combinations.

Method selection must reflect the demand pattern, forecast horizon, data quality, and managerial decision. Forecast performance should be assessed through time-appropriate backtesting and complementary measures such as MAE, RMSE, WAPE, and signed bias. MAPE is unsuitable when actual demand is zero or very small. Collaborative forecasting aligns retailers and suppliers through shared definitions and plans, while demand sensing uses short-cycle signals to refine near-term forecasts. Both require governance, data-quality controls, and accountable overrides.

The central managerial lesson is that forecast improvement is often achieved less by algorithmic complexity than by correctly defining demand, correcting stockout distortion, modelling promotions and prices carefully, and creating a disciplined feedback process.

Key Terms

Demand: Quantity customers would purchase under specified market and availability conditions.

Observed sales: Transactions recorded by the retailer, which may be constrained by stock availability.

Forecast horizon: Future period over which a forecast is required.

Level: Underlying average quantity around which demand varies.

Trend: Persistent upward or downward movement in demand.

Seasonality: Repeating demand pattern linked to a calendar or operating cycle.

Seasonal index: Numerical representation of a recurring seasonal effect.

Promotion lift: Incremental demand associated with a promotional activity.

Pull-forward: Demand shifted from a future period into an earlier promotional period.

Price elasticity: Percentage response of quantity demanded to a percentage change in price.

Intermittent demand: Demand containing many zero periods and occasional non-zero observations.

Naïve forecast: Forecast based on the latest observation or corresponding prior season.

Exponential smoothing: Forecasting method that weights observations unequally, generally giving controlled weight to recent data.

Causal forecast: Forecast based on explanatory drivers such as price, promotion, or weather.

Forecast error: Difference between actual demand and forecast demand under a stated convention.

MAE: Mean absolute error, expressed in demand units.

WAPE: Volume-weighted absolute percentage error.

Forecast bias: Systematic tendency to over-forecast or under-forecast.

CPFR: Collaborative Planning, Forecasting and Replenishment.

Demand sensing: Use of recent internal and external signals to update short-term demand estimates.

Review Questions

Short Answer Questions

  1. Why is observed sales data not always an accurate measure of unconstrained demand?
  2. Distinguish additive and multiplicative seasonality.
  3. What is the difference between promotion lift and pull-forward?
  4. Why can MAPE be problematic for intermittent demand?
  5. What is the purpose of a seasonal-naïve benchmark?

Long Answer Questions

  1. Explain how a retailer should diagnose level, trend, seasonality, promotions, and price effects before selecting a forecasting method.
  2. Compare moving averages, exponential smoothing, regression, and machine-learning methods in terms of assumptions, strengths, and limitations.
  3. Explain how forecast error, accuracy, and bias should be measured and reported in a retail organisation.
  4. Discuss the organisational requirements for successful collaborative forecasting between a retailer and its suppliers.
  5. Evaluate the role of artificial intelligence and demand sensing in a governed retail forecasting system.

Analytical / Application Questions

  1. A product has actual weekly demand of 800, 950, 900, and 1,050 units. Calculate the four-week moving-average forecast for the next week. If actual demand is 1,000 units, calculate the forecast error under the convention used in this chapter and interpret it.
  2. A promotion raises demand from a baseline of 2,400 units to 3,000 units. Calculate the unit lift and percentage lift. Identify two reasons why this uplift might not be transferable to another store.
  3. A retailer reports excellent MAPE but continues to experience stockouts of high-volume products. Diagnose at least three possible reasons and propose a better evaluation design.

Multiple Choice Questions with Answers

Question 1

Which statement best distinguishes demand from observed sales?

A. Demand is always equal to the quantity recorded at the point of sale.

B. Observed sales may understate demand when products are unavailable.

C. Observed sales include all customers who considered but did not purchase.

D. Demand excludes the effects of price and promotion.

Correct Answer: B. Observed sales may understate demand when products are unavailable.

Question 2

A four-week moving average uses demand observations of 800, 900, 1,000, and 1,100 units. What is the next-period forecast?

A. 900 units

B. 925 units

C. 950 units

D. 1,000 units

Correct Answer: C. 950 units

Question 3

In a multiplicative seasonal model, seasonal amplitude generally:

A. Remains constant in unit terms regardless of the level.

B. Changes proportionally with the underlying level.

C. Is always equal to zero.

D. Can be estimated only for intermittent demand.

Correct Answer: B. Changes proportionally with the underlying level.

Question 4

If baseline demand is 1,200 units and promotional demand is 1,500 units, what is the percentage lift?

A. 20%

B. 25%

C. 30%

D. 80%

Correct Answer: B. 25%

Question 5

Under the chapter’s error convention, an error of +75 units means that the forecast:

A. Over-forecast demand by 75 units.

B. Under-forecast demand by 75 units.

C. Was exactly accurate within 75 units.

D. Had a percentage error of 75%.

Correct Answer: B. Under-forecast demand by 75 units.

Question 6

Which measure is expressed in the same units as demand and penalises large errors more strongly than MAE?

A. MAPE

B. WAPE

C. RMSE

D. Seasonal index

Correct Answer: C. RMSE

Question 7

Why is MAPE unsuitable when actual demand is zero?

A. It requires a price variable.

B. Its denominator is zero.

C. It always produces a negative value.

D. It cannot be calculated for monthly data.

Correct Answer: B. Its denominator is zero.

Question 8

Which forecasting approach is most directly designed for many zero-demand periods separated by occasional transactions?

A. Simple linear trend only

B. Intermittent-demand methods such as Croston-type approaches

C. A seasonal index with no demand observations

D. A price-elasticity calculation alone

Correct Answer: B. Intermittent-demand methods such as Croston-type approaches

Question 9

What is a principal purpose of CPFR?

A. To eliminate all human judgement from forecasting.

B. To align trading partners through shared plans, data, and exception management.

C. To replace point-of-sale data with supplier shipments.

D. To ensure every SKU uses the same forecast model.

Correct Answer: B. To align trading partners through shared plans, data, and exception management.

Question 10

Which practice best supports responsible demand sensing?

A. Allowing every short-term signal to change replenishment automatically.

B. Ignoring stockouts because they are unusual observations.

C. Using validated signals, a stable baseline, controls, and monitored overrides.

D. Evaluating the model only on the data used to fit it.

Correct Answer: C. Using validated signals, a stable baseline, controls, and monitored overrides.

Inventory Management & Audit
Chapter 3 of 15