Note: this example is modeling an increase but the Crystal Ball can also be used to model a decrease.
Assumptions made in this example:
Which levers will be affected?
Lever | Impact – Scenario 1 | Impact – Scenario 2 | Impact – Scenario 3 | Impact – Scenario 4 |
Price | 4% | 4% | 4% | 4% |
Volume | – | -5% | -15% | -5% |
DC – Wages | – | Variability 100% | Variability 100% | Variability 100% |
DC – Other | – | Variability 100% | Variability 100% | Variability 0% |
IDC – Wages | – | Variability 0% | Variability 0% | Variability 0% |
IDC – Other | – | Variability 0% | Variability 0% | Variability 0% |
AR Days | – | – | – | – |
Inventory Days | – | – | – | – |
AP Days | – | – | – | – |
Fixed Assets | – | – | – | – |
Enter 4 in the Change % on the Price lever.
This is a Yes/Yes decision. It increases Return on Operations and Operational Cash Flow.
Enter -5 in the Change % on the Volume lever assuming we could lose 5% of sales, 100% in the Direct Costs Wages and Direct Costs Other variability, 0% in the Indirect Costs Wages and Indirect Costs Other variability.
It is still a Yes/Yes decision. It increases Return on Operations and Operational Cash Flow even if we lose 5% of sales.
Enter -15 in the Change % on the Volume lever assuming we could lose 15% of sales, 100% in the Direct Costs Wages and Direct Costs Other variability, 0% in the Indirect Costs Wages and Indirect Costs Other variability.
It is still a Yes/Yes decision. It increases Return on Operations and Operational Cash Flow even if we lose the maximum 15% of sales (the salespeople say this is the worst-case scenario).
Enter -5 in the Change % on the Volume lever assuming we could lose 5% of sales, 100% in the Direct Costs Wages variability, 0% Direct Costs Other variability, 0% in the Indirect Costs Wages and Indirect Costs Other variability.
It is a Yes/Yes decision. It increases Return on Operations and Operational Cash Flow.
You can also stress test the decision. Enter different volume losses to see the point where it is no longer a Yes/Yes decision.
To test the decision of increasing the price for one revenue source, calculate that revenue source’s percentage of the total revenue and enter a weighted percentage in the price change. E.g. the revenue source to be increased makes up 60% of the total revenue, therefore 60% of 4% increase is 2.4%, so enter that rather than 4%.
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