HCM 320 Module 3 Elasticity Short Paper Example

Reviewed by Delia Ravenscroft, MSN, RN

This HCM 320 Module 3 Elasticity Short Paper sample uses price elasticity to estimate how a fee increase would change patient visits. It is written for SNHU HCM 320 (HCM-320), which asks BS Healthcare Administration students to apply economic tools to real healthcare choices. The composite community health center is considering raising its lowest sliding-scale fee from $20 to $30 per visit. The paper defines price elasticity of demand, calculates the percentage changes and estimates that visits by patients paying the minimum fee would fall by about 10%, while fee revenue would rise. Newhouse's review of lessons from the RAND Health Insurance Experiment shows that cost-sharing reduces use of both necessary and less necessary care, and Chandra, Gruber and McKnight found higher copayments led to more hospitalizations among chronically ill older adults. The paper recommends against the increase.

CourseHCM 320 Healthcare Economics
ModuleModule 3
Paper typeundergraduate paper applying price elasticity to healthcare use
LengthAbout 1,100 words, 6 pages
FormatAPA 7 student paper
SchoolSouthern New Hampshire University
ProgramBS Healthcare Administration
UpdatedSeptember 2026

Free sample paper for HCM 320 Module 3

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Ten Dollars More: Price Elasticity and the Minimum Visit Fee at Valley Community Health Center

[Student Name]

Southern New Hampshire University

HCM 320: Healthcare Economics

Module Three Short Paper

[Instructor Name]

[Date]

The organization, setting and figures below are a composite written as a model document. No real employer, client, colleague or patient is described.

What this page is doingThe title names the price change being analyzed.
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Ten Dollars More: Price Elasticity and the Minimum Visit Fee at Valley Community Health Center

Uninsured patients at the center pay on a sliding scale based on income, with a minimum fee of $20 per visit. Facing a budget gap, the finance committee has proposed raising the minimum to $30. Supporters say patients will barely notice; the medical director worries that some will stop coming. This paper uses the economic concept of price elasticity to estimate what would happen.

What this page is doingThe introduction describes the proposed fee change.
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What Elasticity Measures

Price elasticity of demand captures how sensitive buyers are to price: how far use moves when cost moves. To compute it, take the percent shift in how much people use and divide it by the percent shift in what they pay. Demand is called inelastic when the absolute value is less than one, meaning quantity changes proportionally less than price, and elastic when it is greater than one. Health care is generally inelastic, but not perfectly so: people do use less care when it costs more out of pocket.

What this page is doingElasticity is defined.
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Evidence on Health Care Elasticity

The most cited test of this idea is a randomized study run by RAND in the 1970s and early 1980s. Newhouse (2004), one of its leaders, reviewed its lessons two decades later: participants with bigger out-of-pocket shares cut back sharply on care, reducing both care that was clinically appropriate and care that was less needed, with little measurable effect on health for the average participant but worse outcomes for some poorer and sicker participants, such as those with high blood pressure. Researchers commonly summarize the experiment's findings as an elasticity of about minus 0.2.

What this page is doingEvidence from the RAND experiment is summarized.
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Calculating the Percentage Change in Price

Raising the fee from $20 to $30 is a $10 increase. As a percentage of the original price, that is 10 divided by 20, or a 50% increase. A midpoint calculation, based on the average of $20 and $30, would put the rise at 10 divided by 25, or 40%. This paper uses the simpler 50% figure for illustration.

What this page is doingThe percentage price change is calculated.
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Estimating the Change in Visits

With an elasticity of minus 0.2, a 50% increase in price would reduce visits by 0.2 times 50%, or 10%. Patients paying the minimum fee made about 18,000 visits last year, so visits would fall by about 1,800, to roughly 16,200. Because the center's patients have low incomes, their true elasticity may be larger than the average RAND estimate, making this a conservative projection.

What this page is doingThe effect on visits is estimated.
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Why Low-Income Patients May Respond More

Elasticity is not the same for everyone. A $10 increase is a trivial share of income for a higher-earning patient but a meaningful share for someone earning $18,000 a year, who may need that money for rent, food or transportation. Economic theory predicts, and studies generally find, that people with lower incomes are more responsive to out-of-pocket prices for health care. Valley's minimum-fee patients are, by definition, those with the lowest incomes the sliding scale serves. The center's front-desk staff already report that some patients ask to postpone visits when they cannot pay the current $20.

What this page is doingIncome differences in price responsiveness are explained.
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Time and Travel as Prices

The fee is not the only price patients pay. Time off work, bus fare, childcare and waiting time all add to the true cost of a visit. For many Valley patients, these nonmonetary costs already exceed the $20 fee. Raising the fee adds to an already high total price, and patients near the margin of coming or not coming are the ones most likely to drop out. This helps explain why modest fees can have larger effects in safety-net settings than national averages suggest.

What this page is doingNonmonetary costs are included in the analysis.
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What Happens to Revenue

When demand is inelastic, raising price increases total revenue even though quantity falls. At $20, 18,000 visits bring in $360,000. At $30, 16,200 visits bring in $486,000, an increase of $126,000. On paper, the proposal closes part of the budget gap.

Table 1. Estimated Effects of Raising the Minimum Fee

MeasureAt $20At $30Change
Price change+50%
Visits (elasticity -0.2)18,00016,200-1,800 (-10%)
Fee revenue$360,000$486,000+$126,000
Visits if elasticity -0.418,00014,400-3,600 (-20%)
Revenue if elasticity -0.4$360,000$432,000+$72,000

Note. Composite estimates for patients paying the minimum sliding fee.

What this page is doingThe revenue effect is calculated.
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Which Visits Would Be Lost

The key question is not how many visits are lost but which ones. The RAND results suggest patients cut necessary and less necessary care alike, because they cannot always tell in advance which visits matter. At Valley, many minimum-fee patients have diabetes, hypertension or depression and need regular follow-up. A patient who skips a blood pressure check to save $10 may not notice any difference for months.

What this page is doingThe composition of lost visits is examined.
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The Offset Effect

Chandra et al. (2010) studied California public employee retirees whose copayments for office visits and prescription drugs rose. Physician visits and drug use fell, as expected, but hospital use rose among retirees with chronic conditions, partly offsetting the savings. The lesson is that cost-sharing can shift spending rather than eliminate it, moving care from inexpensive clinics to expensive hospitals.

What this page is doingEvidence on offsets is presented.
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Applying the Offset Lesson

For Valley, which absorbs little of the cost of hospital care, the offset may not show up in its own budget. It would show up in local hospitals' uncompensated care and in patients' health. If even 60 of the 1,800 lost visits led to an emergency department visit costing $1,500, the added hospital cost would approach the center's revenue gain.

What this page is doingThe offset is applied to the local case.
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Equity Considerations

A flat $10 increase takes a larger share of income from the poorest patients, who are also likely to be the most price sensitive. It could widen gaps in care between uninsured and insured patients, contrary to the center's mission.

What this page is doingDistributional effects are weighed.
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Alternatives

The center could instead close part of the gap by helping qualifying self-pay patients sign up for Medicaid or subsidized plans, which brings in more revenue per visit without raising patients' costs, and by reducing missed appointments, which waste staffed capacity. Screening every uninsured patient for coverage eligibility could bring in more than the fee increase, and coverage keeps patients connected to primary care: Nocon et al. (2016) reported that Medicaid patients anchored at health centers ran up smaller overall bills and made fewer trips to hospitals.

What this page is doingAlternatives are proposed.
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Recommendation

Although the fee increase would raise revenue because demand is inelastic, it would reduce visits by at least 10%, likely including necessary chronic disease care, and could raise hospital costs elsewhere. The center should keep the $20 minimum and pursue coverage enrollment and no-show reduction instead.

What this page is doingA recommendation weighs revenue against health and equity.
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Conclusion

Price elasticity explains why a higher fee would raise revenue while reducing visits. Evidence on which care is lost and on offset effects shows why revenue alone is the wrong test. For a safety-net clinic, the patients priced out are often those who most need care.

What this page is doingThe conclusion restates the lesson.
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References

Chandra, A., Gruber, J., & McKnight, R. (2010). Patient cost-sharing and hospitalization offsets in the elderly. American Economic Review, 100(1), 193-213. https://doi.org/10.1257/aer.100.1.193

Newhouse, J. P. (2004). Consumer-directed health plans and the RAND Health Insurance Experiment. Health Affairs, 23(6), 107-113. https://doi.org/10.1377/hlthaff.23.6.107

Nocon, R. S., Lee, S. M., Sharma, R., Ngo-Metzger, Q., Mukamel, D. B., Gao, Y., White, L. M., Shi, L., Chin, M. H., Laiteerapong, N., & Huang, E. S. (2016). Health care use and spending for Medicaid enrollees in federally qualified health centers versus other primary care settings. American Journal of Public Health, 106(11), 1981-1989. https://doi.org/10.2105/AJPH.2016.303341

What the HCM 320 Module 3 instructions ask for

The Module 3 paper in HCM 320 usually asks you to explain price elasticity of demand and apply it to a healthcare pricing decision. Plan for three to five pages in APA 7. Define elasticity and the difference between elastic and inelastic demand, calculate percentage changes step by step and estimate effects on quantity and revenue, ideally testing more than one elasticity value in a table. Then use evidence to ask which care would be lost and whether costs would shift elsewhere, weigh equity and make a recommendation. HCM 320 graders notice clean headings in HCM 320 papers. HCM 320 names and dates need checking before HCM 320 submission. HCM 320 prompts vary by term, so recheck HCM 320 directions.

How this HCM 320 Module 3 elasticity short paper example is built

This paper estimates what raising a composite health center's minimum fee from $20 to $30 would do. A 50% price increase with an elasticity of minus 0.2 cuts visits by 10% but raises fee revenue by $126,000, shown in a table with a second elasticity scenario. Newhouse's RAND review shows cost-sharing cuts necessary care too, and Chandra, Gruber and McKnight show hospital offsets among the chronically ill. Equity concerns and alternatives lead to a recommendation to keep the fee. HCM 320 students can reuse this structure for HCM 320 work. HCM 320 claims here trace to cited HCM 320 sources. HCM 320 readers can adapt each section to HCM 320 data.

Where the HCM 320 Module 3 rubric puts the points

Elasticity papers in HCM 320 are commonly graded on a correct definition, accurate calculations with steps, correct interpretation of inelastic demand and revenue, use of evidence on which care is reduced, consideration of offsets and equity, a reasoned recommendation, scholarly support and APA 7. Papers that test more than one elasticity value tend to do well. Credit falls when calculations are wrong, when revenue gain is treated as the only goal or when evidence is missing. HCM 320 marks favor careful formatting across HCM 320 sections. HCM 320 citations keep every HCM 320 argument credible. HCM 320 instructors weigh evidence heavily in HCM 320 grading.

HCM 320 Module 3 help: the mistakes that cost points

Elasticity papers often calculate percentage changes incorrectly, claim that inelastic demand means no one changes behavior or ignore the health effects of lost visits. Another frequent gap is overlooking costs that shift to hospitals or patients. Show each calculation, try two elasticity values, explain the revenue result, use studies to assess which care is lost and weigh fairness. Share the pricing decision you are analyzing and the HCM 320 prompt so the paper fits your case. HCM 320 drafts start well from a HCM 320 outline. HCM 320 feedback already received guides HCM 320 revisions. HCM 320 rubrics posted in Brightspace clarify HCM 320 expectations.

Get HCM 320 Module 3 written to your instructions

Send the HCM 320 Module 3 prompt and the pricing decision you are studying. The paper will define elasticity, calculate effects on quantity and revenue in a table, test the result against evidence and recommend a course, within 24 to 48 hours, free the first time. The paper above is an original model document written by our desk, not a submitted student paper and not an official Southern New Hampshire University document.

More HCM 320 papers and related BS Healthcare Administration samples

HCM 320 Module 3 questions, answered

Where can I find a free HCM 320 Module 3 Elasticity Short Paper sample?

The whole HCM 320 Module 3 paper appears on this page, applying price elasticity to a visit fee increase with visits, revenue and offsets.

How do you calculate price elasticity of demand?

Divide the percentage change in quantity demanded by the percentage change in price.

What does inelastic demand mean?

Quantity changes proportionally less than price, so raising price increases total revenue.

Is demand for health care elastic?

It is generally inelastic, with a commonly cited estimate of about minus 0.2, but people do use less care when it costs more.

What is an offset effect?

When reducing one kind of care, such as office visits, leads to more of another, such as hospital stays.