| Course | GF585 Strategic Financial Planning and Forecasting Analytics |
|---|---|
| Unit | Unit 7 |
| Paper type | Sensitivity table |
| Length | About 870 words, 6 pages double-spaced |
| Format | APA 7 student paper |
| School | Purdue University Global |
| Program | MS in Finance |
| Updated | October 2026 |
Free sample paper for GF585 Unit 7
Steepness Times Reach: A Unit 7 Sensitivity Table for a Commercial Linen Service
[Student Name]
Purdue University Global
GF585: Strategic Financial Planning and Forecasting Analytics
Unit 7 Sensitivity Table
[Instructor Name]
[Date]
The linen service, its inputs, historical ranges and results are composite and illustrative; the articles and book cited are real.
Two Questions Kept Apart
A sensitivity table often merges two questions. The first is how steeply EBITDA responds when an input moves. The second is how far that input actually moves in a normal year. An input can be steep but tightly held, or shallow but volatile. This table answers each question in its own column and multiplies them only at the end (Pannell, 1997).
How Each Column Was Built
Elasticity. Each input was raised 1 percent with every other input at its base value, and the percent change in EBITDA was recorded. Signs are dropped in the ranking because the question is size.
Plausible move. The size of a normal year's move comes from five years of the firm's own records. Contract terms bound prices, the posted wage scale bounds pay, utility bills show the range of gas prices and route sheets show how far hotel pounds have varied.
EBITDA at risk. The product of the two, expressed in dollars, is the amount of profit a normal adverse move in that input would remove.
The Table
1. Hotel pounds per account. Elasticity 1.77. Plausible move 7 percent, from route sheets across five summers. EBITDA at risk $339,600, or 12.4 percent of the base.
2. Plant hours per thousand pounds. Elasticity 2.12. Plausible move 4 percent, from production logs. EBITDA at risk $232,800.
3. Hourly wage. Elasticity 2.12. Plausible move 3 percent, the largest single step in the wage scale in five years. EBITDA at risk $174,600.
4. Linen replacement rate. Elasticity 0.69. Plausible move one point of revenue, from 11 to 12 percent, seen in a year of heavy loss at two hospitals. EBITDA at risk $171,600.
5. Gas price. Elasticity 0.16. Plausible move 35 percent, from utility bills. EBITDA at risk $155,400.
6. April hotel renewal price. Elasticity 3.03. Plausible move 1.5 percent, the widest gap between asked and agreed renewals. EBITDA at risk $124,800.
7. Healthcare price. Elasticity 1.69. Plausible move 1 percent, since escalator clauses fix most of it. EBITDA at risk $46,300.
Gas is the most volatile input in the business and still ranks only fifth, because the plant spends about $444,000 a year on it out of $14.4 million in costs; volatility on a small base removes less profit than a modest move in a large driver.
Why the Steepest Input Ranks Sixth
The April hotel renewal price has the highest elasticity in the table. A 1 percent change adds almost 3 percent to EBITDA because the extra revenue carries no extra pounds, labor or gas. Yet it ranks sixth, because renewal contracts hold the price inside a narrow band. In five years the gap between the price asked and the price agreed has never exceeded 1.5 percent. Steepness without reach produces a modest risk. A tornado chart drawn from elasticities alone would have placed price at the top and sent management after the wrong figure (Eschenbach, 1992).
Why Hotel Pounds Rank First
Hotel pounds per account combine moderate steepness with real reach. When occupancy falls, every hotel sends fewer sheets and towels, and the plant cannot shed its fixed and route costs in the same week. A 7 percent fall, which happened in one of the last five summers, removes about $340,000. The sensitivity also explains a finding from the scenario work: the downside's biggest single driver is the one that management watches least closely, because no contract governs it.
A Two-Way Table for Inputs That Interact
Hotel pounds and plant hours interact on the busiest days, when a full plant runs more slowly per pound. The second table therefore crosses the two.
1. Hotel pounds 7 percent lower: EBITDA of $2.18 million if plant hours rise 4 percent, $2.41 million at base hours and $2.63 million if hours fall 4 percent.
2. Hotel pounds at base: $2.51 million, $2.74 million and $2.98 million.
3. Hotel pounds 7 percent higher: $2.84 million, $3.08 million and $3.33 million.
The worst corner, $2.18 million, is about $560,000 below the base. The best corner, $3.33 million, is about $585,000 above it. Neither corner is a forecast; both show the range when the two most important inputs move together.
Limits of the Table
Each elasticity is measured at the base and holds only for modest moves. Larger moves, such as a hotel volume collapse that triggers route cuts, change the cost structure and need scenarios rather than elasticities. The table also treats inputs one at a time, so it understates risk when inputs move together, which the scenario set addresses. Methods that vary all inputs at once over their ranges would give a fuller picture, at the cost of a simulation the planning team does not yet run (Saltelli et al., 2008).
The Figure to Watch
Management should track hotel pounds per account every month from route sheets, beside occupancy reports, rather than watching the gas bill.
References
Eschenbach, T. G. (1992). Spiderplots versus tornado diagrams for sensitivity analysis. Interfaces, 22(6), 40-46. https://doi.org/10.1287/inte.22.6.40
Pannell, D. J. (1997). Sensitivity analysis of normative economic models: Theoretical framework and practical strategies. Agricultural Economics, 16(2), 139-152. https://doi.org/10.1016/S0169-5150(96)01217-0
Saltelli, A., Ratto, M., Andres, T., Campolongo, F., Cariboni, J., Gatelli, D., Saisana, M., & Tarantola, S. (2008). Global sensitivity analysis: The primer. Wiley.
What the GF585 Unit 7 assignment asks for
In GF585's seventh unit you measure which inputs matter most to a result and present the answer in a table. Compute the elasticity of the output to each input by moving one input a small amount with the others at base. Separately, estimate how far each input plausibly moves in a normal year, and cite the record behind each range, such as contracts, wage scales or utility bills. Multiply the two to rank the inputs by profit at risk. Explain any input whose steepness and ranking disagree. Where two inputs interact, add a two-way table crossing them. State the limits of one-at-a-time testing and when scenarios are needed instead. End with the single figure management should watch. Cite sensitivity analysis sources in APA 7 and keep the paper short.
How this GF585 Unit 7 example is built
A short section on two separate questions opens the table, citing Pannell. Column definitions follow for elasticity, plausible move and profit at risk. The main table lists seven inputs in rank order, each with elasticity, range, evidence and dollars at risk, from hotel pounds at $339,600 to healthcare price at $46,300. The highlighted sentence answers management's gas concern with its share of the cost base. A section explains why the steepest input ranks sixth, citing Eschenbach on tornado charts drawn from elasticity alone. A section explains hotel pounds' first place. The two-way table crosses hotel pounds with plant hours, from $2.18 million to $3.33 million. Limits close the paper, citing Saltelli and colleagues on varying all inputs at once, followed by the monthly figure to watch.
Reading the GF585 Unit 7 grading rubric
For GF585 sensitivity work, graders award early points for elasticities computed consistently, one input at a time from the same base. The heavier share goes to plausible ranges backed by records, because a ranking built on invented ranges proves nothing. Multiplying steepness by reach, and explaining any input whose two measures disagree, demonstrates the reasoning the unit is designed to test. Instructors in the MS in Finance program look for a two-way table chosen for a reason, such as inputs that interact on busy days, rather than an arbitrary pair. Limits stated clearly, and a final sentence naming the figure to monitor, show the table was built for decisions. Pannell, Eschenbach and Saltelli and colleagues, cited in APA 7, make up the source requirement.
GF585 Unit 7 help from the desk
GF585 Unit 7 tables frequently rank inputs by elasticity alone, which puts tightly controlled prices at the top and sends attention to the wrong place. Others apply the same 10 percent move to every input, ignoring that gas swings far more than a contracted price. Ranges appear without any evidence. Two-way tables cross inputs that have no reason to move together. Signs get mixed up, so a cost input appears to help profit. The paper ends with a chart and no recommendation. Whatever model your case provides, keep this order: consistent elasticities, sourced ranges, profit at risk as their product, an explanation of mismatches, one two-way table with a reason, stated limits and the one figure to track each month.
Get a GF585 Unit 7 example written to your instructions
Where your case supplies history, the ranges come from it; where it does not, each range is labeled as judgment. Send the model or forecast your GF585 Unit 7 prompt tests, with the rubric, and the table returns with elasticities, plausible moves, a two-way grid and the figure worth watching. First sample at no cost, 24-48h. The paper above is an original model document written by our desk, not a submitted student paper and not an official Purdue University Global document.
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GF585 Unit 7 questions, answered
Why not just use a tornado chart?
A tornado chart ranks inputs by swing, which is the product this table computes, so it is a fine picture of the result. The sample keeps the two columns behind the product visible because the verdict, that the steepest input ranks only sixth, depends on seeing them apart. If your section requires a chart, it can sit beside the table rather than replace it.
Where do plausible ranges come from if the case gives no history?
From contracts, published indexes or stated judgment, labeled as such. A price fixed by contract moves little; an energy price tracks a public index whose swings can be quoted. Where neither exists, state the range as an assumption and test the ranking at a wider one. The sample cites a record for every range because the ranking depends on them.
What does an elasticity of 3.03 mean here?
That a 1 percent change in hotel price moves EBITDA about 3.03 percent, roughly 83,000 on a base of 2.74 million. Elasticities above one are common for price in a thin-margin business, because the extra revenue carries no extra cost. The number describes steepness only, so the sample pairs it with how far the price can actually move.
Where can I find a free GF585 Unit 7 sample paper?
This page carries a complete GF585 Unit 7 sensitivity table for a linen service, ranking seven inputs by EBITDA at risk, with a two-way table, stated limits and APA 7 references.
Why not apply the same percentage move to every input?
Inputs vary by very different amounts in practice. Gas has swung 35 percent in a year, while contracts hold hotel price within 1.5 percent, so equal moves would misstate which risks are real.