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Demand forecasting sits at the heart of every operations decision you'll encounter on the exam. Whether a question asks about inventory management, capacity planning, or supply chain coordination, the underlying assumption is that managers have some method for predicting what customers will want and when. You're being tested on your ability to match the right forecasting technique to the right situation—understanding when quantitative data is abundant versus when you need qualitative judgment, and recognizing how factors like seasonality, trend patterns, and causal relationships shape which method works best.
The techniques in this guide fall into two broad camps: quantitative methods that crunch historical numbers, and qualitative methods that leverage human expertise. But the real exam skill is knowing the trade-offs—simple methods are fast but miss complexity; sophisticated methods capture nuance but require more data and computation. Don't just memorize technique names—know what data conditions and business contexts make each one the smart choice.
These techniques work best when you have reliable historical data and want to filter out random noise to reveal underlying patterns. The core principle: past demand behavior, properly processed, predicts future demand.
Compare: Moving Average vs. Exponential Smoothing—both smooth historical data, but exponential smoothing weights recent data more heavily and requires less data storage. If an FRQ asks which method responds faster to demand shifts, exponential smoothing with high is your answer.
These techniques go beyond simple smoothing to explicitly model the components driving demand variation. The core principle: demand can be decomposed into identifiable patterns—trend, seasonality, cycles—each requiring specific treatment.
Compare: Trend Projection vs. Seasonal Adjustments—trend captures long-term direction while seasonality captures within-year patterns. Most real forecasting combines both: project the trend, then overlay seasonal indices.
These techniques model why demand changes by linking it to explanatory variables. The core principle: demand doesn't exist in isolation—it responds to prices, economic conditions, marketing spend, and other measurable factors.
Compare: Time Series vs. Causal Models—time series asks "what happened before?" while causal models ask "what's driving this?" Use time series when patterns are stable; use causal models when you need to forecast under changed conditions (new pricing, economic shifts).
When historical data is scarce, unreliable, or irrelevant—think new product launches or unprecedented market disruptions—these techniques harness human insight. The core principle: structured expert opinion beats unstructured guessing.
Compare: Delphi Method vs. Judgmental Forecasting—both use expert opinion, but Delphi structures the process to reduce bias through anonymity and iteration. Use Delphi for strategic, long-term forecasts; use judgmental methods for quick tactical adjustments.
| Concept | Best Examples |
|---|---|
| Smoothing random variation | Moving Average, Exponential Smoothing |
| Capturing trend patterns | Trend Projection, Time Series Analysis |
| Handling seasonality | Seasonal Adjustments, Triple Exponential Smoothing |
| Modeling cause-and-effect | Regression Analysis, Causal Models |
| New product/no data situations | Delphi Method, Market Research |
| Rapid expert-based adjustments | Judgmental Forecasting |
| Short-term operational forecasts | Moving Average, Simple Exponential Smoothing |
| Long-term strategic forecasts | Trend Projection, Delphi Method, Causal Models |
A retailer has three years of weekly sales data showing consistent December spikes. Which two techniques should they combine for next year's forecast, and why?
Compare exponential smoothing and moving average: under what data conditions would exponential smoothing with a high value significantly outperform a 12-period moving average?
Your company is launching a product category that didn't exist two years ago. Which forecasting approaches are viable, and what are the trade-offs between them?
An FRQ presents demand data alongside advertising spend and competitor pricing. Which forecasting technique allows you to isolate the effect of each variable, and what's the key assumption this method requires?
A manager's exponential smoothing forecast consistently lags behind actual demand during a growth period. What adjustment to the forecasting approach would you recommend, and what's the technical term for this problem?