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Write the correct sales planning process (hint: five steps).
1. Analyze
2. Set Goals
3. Develop Plan
4. Execute
5. Evaluate
Briefly interpret the simple regression equation. (Y=B0+B1X1)
Y = Dependent Variable (Sales/Revenue/Profit)
X1 = Independent Variable (What you can change; Plan; ex: Advertising Amount $)
ß1 = Period 1 (End product; One Year later)
ß0 = Period 0 (In the beginning)
If ß1 = Positive, then the regression is positive; If B1= Negative, then the regression is negative.
Briefly interpret the regression output tables. (Adjusted R, Observations, Coefficients, & P-Value)
Adjusted R - Better Fit Model (High the value = the Better the Fit is)
Observation - Data Point within a Data Set
Coefficients - Sales Unit (Regression Equation)
P-Value - Test Null Hypothesis (Relationship with Predator & Response; if P = 0 means unlikely; if P < 0.5, Statistically Significant
What is e in a Regression Equation?
e = the residual
Forecasting
Predicting or estimating a future event or trend
Forecast using Regression:
Historical Data
Observable Behavior
Known Data
Consumer's Past Behavior
Forecast to Predict:
Future Data
Unobservable Behavior
Unknown Data
Consumer's Future Behavior
Forecasting Steps:
1. Understand the relationship between X & Y: Run regression to estimate the coefficient and the intercept using data
2. Forecast the future Y: Comput the estimated Y (y^ = ß0 +ß1x1)
Absolute Percentage Error (APE)
Helps us determine how much we can rely on the forecasting method (how accurate is it?)
EX: For every 1 million cases, there is an error of 22.96% (i.e., forecast will be off by 22.96%; either positively or negatively)
APE Equation
(Actual Sales - Predicted Sales) / Actual Sales
Time Series Regression
Many Time Periods and One Y
Cross-Sectional Regression
One Time Period but Many Ys
Buying Power Index (BPI)
Is a multiple-factor index; expressed as a percentage of the total market; Indicates a geographic market's ability to buy
Custom BPI Estimation
When using secondary data, the data available to you may not be in the format (measurement, unit) you need to create new variables by modifying the existing variables.
Custom BPI Estimation Steps (4 Steps).
1. Select Existing Variables
2. Create New Variables Using the Selected Variables
3. Standard Variables
4. Distribute Importance Weight
How does regression determine coefficients for variables?
Beta coefficients indicate direction and magnitude of prediction line; When the beta coefficients of Xs are known, you can estimate y using Xs.
Standardizing Variables
Converting to percentage standardizes variables.
Moving Average (MA)
Conceptually, n period moving average is the average of the sales in the past n periods
Moving Average (MA) Equation
Average Sales / N (Periods)
Mean Absolute Deviation (MAD)
Standard to judge if the sales forecasting methods can predict sales better
Mean Absolute Deviation (MAD) Equation
Predicted Sales - Actual Sales / N (Periods)
Mean Absolute Percentage Error (MAPE)
the average of the absolute values of the percentage forecast errors; a metric used in marketing to measure how accurate predictions are.
How to Find Mean Absolute Percentage Error (MAPE)
1. Calculate the absolute value of all the errors
2. Divide the absolute value of each error by the original data point
3. Multiply by 100 to get the percentage error
MAPE Interpretation
A lower MAPE value indicates a more accurate prediction; A higher MAPE value indicates a less accurate prediction
Understand Exponential Smoothing (ES)
Using Historical Data and a Piece of Your Insight
Is a type of moving average. However, exponential smoothing weights the most recent observations heaviest for good reason
Understand Exponential Smoothing (ES) Equation
= p1Sales(t) + (1-p1)Predicted Sales
EX: If p1 = 0.3
0.3Sales(t) + (1-0.3)Predicted Sales
Two-Sided Market
Buyer benefit from more sellers; Sellers benefit from more buyers.
Two-Sided Market Examples
Groupon, Airbnb, Uber, Amazon, Newspaper, TV, Google, Yelp, Etc.
How to turn Raw Data into Marketing Insights?
1. Cleaning up and making sense of data
2. Finding Patterns in Data
3. Preparing for strategic data analysis