MPH 510 Module 6 Bias and Confounding Example

Reviewed by Douglas Renshaw, MBA Aspen University Updated September 2026

This MPH 510 Module 6 sample paper uses the hormone therapy reversal to explain bias and confounding. Epidemiology in Public Health, one of the core courses for Aspen University's MPH students, trains readers to question whether an association is real. Observational studies pooled in 1991 suggested estrogen users had about 44% lower coronary risk. Then a randomized trial of 16,608 women was stopped after 5.2 years, with hazard ratios of 1.29 for coronary disease, 1.41 for stroke and 2.13 for pulmonary embolism, shown in a table. The paper explains healthy user bias, confounding by socioeconomic status, the handling of time since initiation, information bias and reverse causation. A reanalysis that emulated the trial with cohort data largely closed the gap. Methods to control confounding and lessons for program evaluation follow.

CourseMPH 510 Epidemiology in Public Health
ModuleModule 6
Paper typeBias and confounding paper
LengthAbout 1,046 words, 6 pages
FormatAPA 7 student paper
SchoolAspen University
ProgramMaster of Public Health
UpdatedSeptember 2026

Free sample paper for MPH 510 Module 6

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When Observation Misleads: Bias, Confounding and the Hormone Therapy Reversal

Student Name

Master of Public Health Program, Aspen University

MPH 510: Epidemiology in Public Health

Instructor Name

Month Day, Year

What this page is doingThe title names the lesson the hormone therapy story teaches about observational evidence. APA 7 student title page.
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When Observation Misleads: Bias, Confounding and the Hormone Therapy Reversal

Epidemiologists must constantly ask whether an association is real or produced by bias or confounding. Few episodes illustrate the stakes better than menopausal hormone therapy. For years, observational studies suggested it protected women's hearts; then a large randomized trial found the opposite. This paper examines how bias and confounding explain the reversal and what methods can prevent similar errors.

The Observational Evidence

By the early 1990s, dozens of observational studies had compared women who used estrogen after menopause with women who did not. A quantitative review of this evidence estimated that estrogen users had about 44% lower risk of coronary heart disease, a relative risk of about 0.56 (Stampfer & Colditz, 1991). Many physicians prescribed hormone therapy partly to prevent heart disease.

The Trial

The Women's Health Initiative enrolled 16,608 postmenopausal women between 50 and 79 years old and randomized them to combined estrogen and progestin or to a placebo. Its safety board halted the estrogen-plus-progestin arm at a mean follow-up of 5.2 years when harms outweighed benefits (Writing Group for the Women's Health Initiative Investigators, 2002). The table shows the main results.

OutcomeHazard ratioDirection
Coronary heart disease1.29Higher risk
Invasive breast cancer1.26Higher risk
Stroke1.41Higher risk
Pulmonary embolism2.13Higher risk
Colorectal cancer0.63Lower risk
Hip fracture0.66Lower risk

Bias Defined

Bias is a systematic error in how participants are selected or information is gathered that distorts the association. Selection bias arises when the people studied differ in ways related to both exposure and outcome. Information bias arises when exposure or outcome is measured inaccurately or differently between groups.

What this page is doingDefining the terms before applying them helps the grader follow how each explains the reversal.
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Healthy User Bias

Women who chose hormone therapy in observational studies tended to be healthier, wealthier and more educated, with better access to care, than women who did not. They were more likely to exercise, eat well and adhere to other treatments. This pattern, known as healthy user bias, made hormone users look healthier for reasons unrelated to the hormones themselves.

Confounding

A confounder is a factor associated with the exposure that independently affects the outcome and is not on the causal pathway. Socioeconomic status is a classic confounder here: it was linked to both hormone use and lower heart disease risk. Observational studies adjusted for measured confounders, but unmeasured or poorly measured factors, such as health consciousness, could not be fully removed.

Timing and Time Since Initiation

A further problem was how observational studies handled time. Many compared current users, often long-term users who had tolerated therapy well, with nonusers. Women who had problems early on tended to stop, leaving healthier survivors among current users. The trial, by contrast, compared women from the start of therapy, capturing early harms.

Reconciling the Evidence

A reanalysis of a large nurses' cohort tried to emulate the trial by comparing women who started hormone therapy with similar women who did not, and following both groups from that point. When analyzed this way, the observational results moved much closer to the trial's findings, suggesting that differences in analysis, particularly comparing prevalent users with nonusers, explained much of the discrepancy (Hernán et al., 2008).

Methods to Control Confounding

In design, investigators can randomize, restrict the study to a narrow group or match on key factors. In analysis, they can stratify, use multivariable regression, apply propensity scores or use methods that emulate a target trial. No analytic method can fully remove confounding by unmeasured factors, which is why randomized trials remain the strongest test when they are feasible and ethical.

Why Observational Studies Still Matter

The reversal does not mean observational studies are unreliable. Many important findings, such as the link between smoking and lung cancer, came from observational research and have been confirmed repeatedly. The lesson is that observational findings suggesting a benefit from a treatment people choose deserve particular caution, because the choice itself is often tied to health.

Public Health Consequences

After the trial's results were published, hormone therapy use fell sharply. Guidelines now recommend against using it to prevent chronic disease and support it mainly for managing menopausal symptoms using the smallest dose that works for as brief a period as needed. The episode changed how researchers and clinicians interpret observational evidence on preventive treatments.

Information Bias

Information bias also played a role. In some observational studies, hormone use was recorded at one point and assumed to continue, although many women stopped or started later. Misclassifying exposure in this way can distort associations in either direction. Heart disease outcomes, too, may have been detected differently in women who saw physicians more often, as hormone users did.

Randomized Trials and Their Limits

Randomization balances both measured and unmeasured confounders on average, which is why the trial could isolate the effect of the hormones. Yet trials have limits: the Women's Health Initiative enrolled women who were on average about 63 years old, many years past menopause, so its results may not apply fully to women starting therapy near menopause. Later analyses suggested that timing may modify risk.

Lessons for Evaluating Interventions

Public health professionals evaluating programs face the same threats. People who enroll in a wellness program may already be healthier than those who do not, making the program look more effective than it is. Comparing enrollees with similar nonenrollees from the point of eligibility, rather than comparing current participants with everyone else, helps avoid this error.

Communicating Uncertainty

The reversal damaged some public trust in medical advice. Explaining the strength of evidence behind recommendations, and noting when advice rests mainly on observational studies, can help the public understand that changing guidance reflects better evidence rather than confusion.

Reverse Causation

A related threat is reverse causation. Women who developed early symptoms of heart disease or other illness might have been advised to stop hormone therapy, leaving healthier women among current users. The apparent protection would then reflect illness causing the change in exposure rather than exposure preventing illness.

Conclusion

The hormone therapy reversal shows how healthy user bias, confounding and the handling of time can make a treatment appear protective when it is not. Understanding these threats, and the methods that address them, allows public health professionals to read observational studies critically and to value randomized evidence where it can be obtained.

References

Hernán, M. A., Alonso, A., Logan, R., Grodstein, F., Michels, K. B., Willett, W. C., Manson, J. E., & Robins, J. M. (2008). Observational studies analyzed like randomized experiments: An application to postmenopausal hormone therapy and coronary heart disease. Epidemiology, 19(6), 766-779. https://doi.org/10.1097/EDE.0b013e3181875e61

Stampfer, M. J., & Colditz, G. A. (1991). Estrogen replacement therapy and coronary heart disease: A quantitative assessment of the epidemiologic evidence. Preventive Medicine, 20(1), 47-63. https://doi.org/10.1016/0091-7435(91)90006-P

Writing Group for the Women's Health Initiative Investigators. (2002). Risks and benefits of estrogen plus progestin in healthy postmenopausal women: Principal results from the Women's Health Initiative randomized controlled trial. JAMA, 288(3), 321-333. https://doi.org/10.1001/jama.288.3.321

Reading the MPH 510 Module 6 assignment instructions

MPH 510's catalog description stresses finding the true causes of disease, and with the sixth module's text visible only in the classroom, this paper addresses what makes associations misleading. Bias and confounding assignments usually ask you to define the terms, identify them in a real study and explain how they can be controlled. Check whether your instructor assigns a particular study. Choose a case where observational and experimental evidence disagree, since the contrast makes threats visible. Define selection bias, information bias and confounding before applying them. Describe design and analysis methods for control. Say which threats cannot be fully removed without randomization. Use a real reversal if you can. Explain what each design choice protects against.

How this MPH 510 Module 6 example is built

The paper comes to about 1,000 words across sixteen headings, with a three-column table of trial hazard ratios. It presents the observational evidence and the trial, defines bias and explains healthy user bias, confounding and timing. Reconciling the evidence, control methods, why observational studies still matter and public health consequences follow, along with information bias, the limits of trials, lessons for evaluating interventions, communicating uncertainty and reverse causation. A margin note beside the definitions explains why terms come before application. The conclusion restates how bias and confounding produced the reversal and how to guard against it. Trial figures are given once in the table and referred to, not repeated, in the text.

MPH 510 Module 6 rubric: what earns full marks

Papers on bias and confounding are typically graded on clear definitions, accurate application to a real example, understanding of control methods and critical perspective on observational and experimental evidence. This sample cites the 1991 quantitative review, the 2002 trial report and the 2008 trial-emulation reanalysis in APA style. The hazard ratio table presents trial results precisely. Each threat is tied to the hormone story rather than left abstract. The section on why observational studies still matter shows balance. Graders value papers that explain the direction each bias would push results. Precise wording, such as hazard ratio rather than risk, also shows care with terms. Noting the age of the trial's participants, and what that means for applying its results, adds depth.

Common MPH 510 Module 6 mistakes, and how to avoid them

A frequent mistake is using bias and confounding interchangeably. Confounding involves a third factor linked to exposure and outcome; bias involves how people are selected or data gathered. Another is claiming adjustment removes all confounding. Say plainly what adjustment can and cannot do. Choose one clear example and apply every term to it. If you are unsure whether a factor is a confounder or a mediator, one of our tutors can draw a simple causal diagram with you to sort it out. End with a practical lesson for reading future studies. Draw a quick diagram of exposure, outcome and each suspected confounder before you write; it keeps the argument straight. Short, concrete examples beat long definitions.

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 MPH 510 and Master of Public Health sample papers

MPH 510 Module 6 questions, answered

What does MPH 510 Module 6 usually ask for?

Aspen's MPH 510 covers the methods and pitfalls of finding causes of disease, so a paper on bias and confounding is a typical assignment. Check your classroom prompt.

What is healthy user bias?

The tendency for people who choose a preventive treatment to be healthier in other ways, making the treatment look more beneficial than it is.

How can confounding be controlled?

Through randomization, restriction or matching in design, and stratification, regression or propensity scores in analysis.

Where can I find a free MPH 510 Module 6 sample paper?

You will find the hormone therapy bias and confounding paper in full on this page, with a table of the trial's hazard ratios.

What is the difference between bias and confounding in MPH 510 Module 6?

Bias is systematic error in selecting participants or measuring data; confounding is distortion from an outside factor tied to the exposure and, separately, to the outcome.