DPH 810 Module 3 Measures of Occurrence and Risk Example

Reviewed by Douglas Renshaw, MBA Aspen University Updated September 2026

This DPH 810 Module 3 sample paper applies measures of disease occurrence and association to the food swamp and diabetes question. Advanced Epidemiology in Public Health, offered in Aspen University's Doctor of Public Health program, covers measures of disease occurrence and risk. The paper explains prevalence, cumulative incidence and incidence rates using person-time, then works a composite example in a table: 650 cases in 50,000 person-years in the highest quartile against 400 in the lowest, rates of 13.0 and 8.0 per 1,000, a rate ratio of 1.63, a rate difference of 5.0 and an attributable fraction of 38% among the exposed. Hazard and odds ratios, relative versus absolute measures, precision, denominators, standardization, effect modification and choices for the project follow.

CourseDPH 810 Advanced Epidemiology in Public Health
ModuleModule 3
Paper typeEpidemiological measures paper
LengthAbout 1,043 words, 6 pages
FormatAPA 7 student paper
SchoolAspen University
ProgramDoctor of Public Health
UpdatedSeptember 2026

Free sample paper for DPH 810 Module 3

1

Counting Cases, Comparing Risks: Measures of Occurrence and Association for a Diabetes Study

Student Name

Doctor of Public Health Program, Aspen University

DPH 810: Advanced Epidemiology in Public Health

Instructor Name

Month Day, Year

What this page is doingThe title names the two jobs epidemiological measures perform. APA 7 student title page.
2

Counting Cases, Comparing Risks: Measures of Occurrence and Association for a Diabetes Study

Epidemiological questions are answered with numbers that describe how often disease occurs and how strongly exposure is associated with it. Choosing the right measure matters: the wrong one can mislead. This paper reviews measures of occurrence and association and works them through with invented county figures on food swamps and diabetes.

Prevalence

Prevalence measures the share of a population living with a condition at one moment. Its size depends on how quickly new cases appear and on how long people survive with the disease. For diabetes, prevalence is useful for planning services but can mislead about causes, because exposures may affect survival as well as onset.

What this page is doingExplaining why prevalence can mislead about causes shows the grader why the project uses incidence.
3

Incidence

Cumulative incidence is the proportion of people at risk who develop the disease over a period. The incidence rate divides new cases by person-time at risk, accommodating people followed for different lengths of time. For a cohort drawn from health records, where people enter and leave, incidence rates are more appropriate. Person-time for each participant ends at diagnosis, death, disenrollment or the end of follow-up.

A Worked Example

Composite figures for adults in the top and bottom food swamp quartiles appear in the table, each contributing about 50,000 person-years over five years.

MeasureHighest quartileLowest quartileComparison
New diabetes cases650400
Person-years at risk50,00050,000
Incidence rate per 1,000 person-years13.08.0
Rate ratio13.0 / 8.0 = 1.63
Rate difference per 1,000 person-years5.0
Attributable fraction among the exposed(1.63 minus 1) / 1.63 = 38%

Interpreting the Example

A rate ratio of 1.63 means adults in the highest quartile developed diabetes at about 63% higher rate than those in the lowest. The rate difference shows 5 extra cases per 1,000 person-years, or about 250 extra cases over the 50,000 person-years in the exposed group. If the association were causal and unconfounded, about 38% of cases among the exposed would be attributable to the food environment.

Hazard Ratios

Cohort studies often report hazard ratios from survival models, which compare instantaneous rates while adjusting for confounders and accounting for time. The multi-ethnic cohort that examined neighborhood resources reported its main result as a hazard ratio across the range of resource scores (Auchincloss et al., 2009). Hazard ratios are interpreted much like rate ratios. A hazard ratio of 1.3, for example, means a 30% higher rate of diagnosis at any point during follow-up.

Odds Ratios

Case-control studies and logistic regression produce odds ratios. When outcomes are rare, odds ratios approximate risk ratios; when outcomes are common, they exaggerate them. Mezuk and colleagues expressed their Swedish results as odds ratios for new diabetes among people whose areas held more unhealthy food outlets (Mezuk et al., 2016), which should be read with the outcome's frequency in mind.

Relative Versus Absolute Measures

Relative measures such as rate ratios describe the strength of association and are useful for causal questions. Absolute measures such as rate differences describe public health impact and are useful for policy. A modest ratio applied to a large exposed population may produce many cases, which is why both should be reported.

Precision

Every estimate has uncertainty. A confidence interval gives the span of effect sizes reasonably consistent with the data, given the model's assumptions. Guidance on statistical interpretation cautions against treating P values as the probability that a hypothesis is true and recommends reporting estimates with intervals (Greenland et al., 2016).

Area-Level Measures

Some studies use counties or tracts rather than individuals as units, reporting correlations or regression coefficients between area food environments and area disease rates. Such ecological measures can suggest hypotheses but risk the ecological fallacy, since area associations may not hold for individuals.

Choosing Measures for the Project

The project will report incidence rates by quartile, adjusted hazard ratios as the main measure of association and adjusted rate differences for public health impact, each with 95% confidence intervals. Population attributable fractions will be estimated cautiously, noting assumptions.

Choosing Denominators

Measures depend on correct denominators. For incidence, only people at risk, those without diabetes at baseline, belong in the denominator. Including people with existing diabetes would dilute incidence and bias comparisons. Person-time stops at diagnosis, death, loss to follow-up or the end of the study.

Standardization

Crude rates can mislead when groups differ in age. If food swamp neighborhoods have younger residents, crude diabetes incidence might look lower there. Age-standardized rates or adjustment in models address this, allowing fair comparison across quartiles.

Effect Modification

The association may differ across groups, for example stronger in lower-income neighborhoods. Measures stratified by income, or interaction terms in models, can reveal such effect modification, which has implications for targeting policy.

Population Impact Estimates

Population attributable fractions estimate the share of all cases in the population that could be prevented if exposure were removed. They depend on both the strength of association and how common exposure is, and they assume causality, so they should be presented cautiously as illustrations of potential impact.

Worked Example Caveats

The composite example assumes equal person-time in each group and no confounding. In real data, groups differ in age, income and other factors, so crude rate ratios must be adjusted. The example illustrates calculation, not a finding.

Measures for Secondary Aims

For Aim 2, stratified incidence rates and rate ratios by neighborhood income and by urban or rural setting will show whether the association varies. Ratios of hazard ratios with confidence intervals will test whether differences between strata are larger than chance would produce.

Communicating Measures to Policymakers

Planners may find absolute measures easier to use than ratios. Stating, for example, that roughly 250 additional cases over five years occurred among residents of the highest quartile makes the potential impact concrete.

Rate Versus Risk

Because follow-up varies, rates using person-time are preferred to simple risks. If everyone were followed for exactly five years with no loss, cumulative incidence would be simpler and nearly equivalent.

Conclusion

Measures of occurrence and association answer different questions. For the food swamp study, incidence rates using person-time, hazard ratios for strength of association and rate differences for impact, all with confidence intervals, best fit the design. The composite example shows how a rate ratio of 1.63 translates into a meaningful number of extra cases.

References

Auchincloss, A. H., Diez Roux, A. V., Mujahid, M. S., Shen, M., Bertoni, A. G., & Carnethon, M. R. (2009). Neighborhood resources for physical activity and healthy foods and incidence of type 2 diabetes mellitus: The Multi-Ethnic Study of Atherosclerosis. Archives of Internal Medicine, 169(18), 1698-1704. https://doi.org/10.1001/archinternmed.2009.302

Greenland, S., Senn, S. J., Rothman, K. J., Carlin, J. B., Poole, C., Goodman, S. N., & Altman, D. G. (2016). Statistical tests, P values, confidence intervals, and power: A guide to misinterpretations. European Journal of Epidemiology, 31(4), 337-350. https://doi.org/10.1007/s10654-016-0149-3

Mezuk, B., Li, X., Cederin, K., Rice, K., Sundquist, J., & Sundquist, K. (2016). Beyond access: Characteristics of the food environment and risk of diabetes. American Journal of Epidemiology, 183(12), 1129-1137. https://doi.org/10.1093/aje/kwv318

Reading the DPH 810 Module 3 assignment instructions

DPH 810's catalog description names measures of disease occurrence and risk, and with the third module's text kept inside the classroom, this sample applies those measures to a live question. Measures assignments usually ask you to define key measures, calculate them from data and explain which fit your study. Use a worked example with every step shown. Distinguish prevalence from incidence. Use person-time when follow-up varies. Report relative and absolute measures together. Explain when odds ratios approximate risk ratios. Show how confidence intervals express precision. Round only at the end of each calculation so small errors do not compound. State the units of every rate, such as cases per 1,000 person-years.

How this DPH 810 Module 3 example is built

Seventeen headings hold roughly 1,050 words, anchored by a four-column worked table. It defines prevalence and incidence, works through the table, interprets the example and explains hazard ratios, odds ratios, relative versus absolute measures, precision, area-level measures and the project's choices. Denominators, standardization, effect modification, population impact, caveats, secondary-aim measures, communicating to policymakers and rate versus risk follow. A margin comment explains why prevalence can mislead about causes. The ending summarizes which measures fit the design. The worked table places counts, person-time and rates side by side so each step of the arithmetic is visible. The standardization heading explains why age structure differs across quartiles, and a short passage on communicating results translates the rate difference into extra cases per year for county officials.

Where the marks sit in the DPH 810 Module 3 rubric

Measures papers earn marks for accurate definitions, correct calculations, sound interpretation and justified choices for the study. This paper cites a multi-ethnic cohort reporting hazard ratios, a Swedish cohort reporting odds ratios and a guide to statistical misinterpretations in APA style. The table's arithmetic can be checked. Interpretation includes both strength and impact. The caveat that the example ignores confounding shows care. Graders value papers that link measures to the design they will serve. Instructors check units and denominators closely, so the paper states person-years for every rate and explains why people with diabetes at baseline are excluded. The distinction between effect modification and confounding is explained with an example drawn from the study rather than a textbook definition, and each estimate carries an interval.

DPH 810 Module 3 help from the desk

Common mistakes include using prevalence to study causes, including people with existing disease in incidence denominators and reporting only relative measures. Check your denominators. Use person-time when follow-up differs. Report absolute differences for policy audiences. Give intervals with every estimate. If calculations feel shaky, our tutoring team can check your worked example step by step. Close with the measure you will report first and why. If you mix up risk and rate, remember that a risk is a proportion over a fixed period while a rate uses person-time and can exceed one in theory. Work one example by hand before trusting software output. Label every number in your table with its units. Recheck the attributable fraction formula against a second source before submitting.

Write yours, or have the desk draft it

This paper is an original model document written by our desk, not a submitted student paper and not an official Aspen University document. Read it for the moves, then write your own to the instructions in your classroom. If you want one built to your exact prompt and rubric, the first custom sample is free and arrives in 24 to 48 hours.

More DPH 810 and Doctor of Public Health sample papers

DPH 810 Module 3 questions, answered

What does DPH 810 Module 3 usually ask for?

Aspen's DPH 810 covers measures of disease occurrence and risk, so applying them to your question is a typical assignment. Confirm with your classroom prompt.

What is an incidence rate?

New cases divided by person-time at risk, which accounts for people followed for different lengths of time.

When does an odds ratio approximate a risk ratio?

When the outcome is rare in the population studied.

Where can I find a free DPH 810 Module 3 sample paper?

Read the measures paper here, including a worked table of incidence rates, rate ratio and attributable fraction.

Which measures fit a cohort study in DPH 810 Module 3?

Incidence rates using person-time, rate or hazard ratios for strength of association and rate differences for public health impact, each with confidence intervals.