| Course | IHP 525 Biostatistics |
|---|---|
| Module | Module 6 |
| Paper type | graduate paper on diagnostic test accuracy with worked calculations |
| Length | About 1,180 words, 7 pages |
| Format | APA 7 student paper |
| School | Southern New Hampshire University |
| Program | MPH |
| Updated | September 2026 |
Free sample paper for IHP 525 Module 6
How Accurate Is Home Monitoring? Evaluating a Blood Pressure Device Against Ambulatory Readings
[Student Name]
Southern New Hampshire University
IHP 525: Biostatistics
Module Six Paper
[Instructor Name]
[Date]
How Accurate Is Home Monitoring? Evaluating a Blood Pressure Device Against Ambulatory Readings
A screening tool is only as useful as its ability to sort people correctly. Before Bayview County expands home blood pressure monitoring, program leaders need to know how often a home result agrees with the reference standard and what a positive or negative result means for the person holding it. This paper evaluates the device, explains the measures in plain terms and recommends how results should be used.
The Study Design
Four hundred program participants measured their pressure twice each morning and evening for seven days on the program's validated upper-arm device. Within two weeks, each also wore a 24-hour ambulatory monitor, which serves as the reference standard because it captures pressure through daily activity and sleep. A home average of 135 mm Hg systolic or higher counted as a positive result; a 24-hour ambulatory average of 130 or higher counted as true uncontrolled hypertension. Of the 400, 120 had uncontrolled hypertension by the reference, a prevalence of 30%.
Sensitivity and Specificity
Altman and Bland (1994a) define sensitivity as the proportion of people with the condition whom the test correctly identifies and specificity as the proportion without the condition whom it correctly clears. Home monitoring was positive in 96 of the 120 people with uncontrolled hypertension, a sensitivity of 80%. It was negative in 252 of the 280 without it, a specificity of 90%. They stress that these proportions are estimates from a sample and should carry confidence intervals.
Table 1. Home Monitoring Against 24-Hour Ambulatory Reference
| Home result | Uncontrolled by reference | Controlled by reference | Total |
|---|---|---|---|
| Positive (135 or higher) | 96 | 28 | 124 |
| Negative (below 135) | 24 | 252 | 276 |
| Total | 120 | 280 | 400 |
Note. Composite data for 400 program participants.
How Precise Are These Estimates?
To get a standard error for any proportion, multiply p by one minus p, divide by the number of people and take the square root. For sensitivity, that is the square root of 0.8 times 0.2 over 120, or 0.0365, so the 95% interval is 80% plus or minus 7.2 points, from 72.8% to 87.2%. For specificity, the standard error is the square root of 0.9 times 0.1 over 280, or 0.0179, giving an interval from 86.5% to 93.5%. Sensitivity is less precise because only 120 people had the condition; a future study wanting a narrower interval would need more people with uncontrolled pressure, not simply more participants overall.
What a Result Means for the Person Holding It
A participant does not know whether they have uncontrolled hypertension; they only know their home result. Altman and Bland (1994b) explain that predictive values answer the question patients actually ask. Of the 124 people flagged by the device, 96 truly had uncontrolled pressure, a positive predictive value of 96 of 124, or 77%. Of the 276 whose home average stayed below 135, 252 were truly controlled, a negative predictive value of 252 of 276, or 91%. In the program, then, roughly three in four positive home results reflect true uncontrolled pressure, and about nine in ten negative results are reassuring.
Why Prevalence Changes the Picture
The same note makes a point that program leaders often miss: predictive values shift with the share of the tested group who actually have uncontrolled pressure, while sensitivity and specificity, in principle, do not. Program participants were recruited because of high readings, so prevalence was 30%. If the county offered home monitoring to all adults, where perhaps 10% have undetected uncontrolled pressure, the arithmetic changes sharply. In 1,000 adults, 100 would have the condition and 80 would test positive; of the 900 without it, 10% or 90 would also test positive. The positive predictive value would be 80 of 170, or about 47%, so more than half of positive results would be false alarms. The negative predictive value would rise to 810 of 830, about 98%.
Table 2. Predictive Values at Two Levels of Prevalence
| Setting | Prevalence | Positive predictive value | Negative predictive value |
|---|---|---|---|
| Program participants | 30% | 77% | 91% |
| Countywide offer | 10% | About 47% | About 98% |
Note. Sensitivity of 80% and specificity of 90% are assumed in both settings.
Likelihood Ratios
Likelihood ratios offer a way to carry accuracy across settings. Dividing 0.80, the sensitivity, by 0.10, the false positive rate, gives a positive likelihood ratio of 8, meaning a positive home result is eight times as likely in someone with uncontrolled pressure as in someone without it. For a negative home result, the miss rate of 0.20 over the specificity of 0.90 yields about 0.22. Clinicians can combine these with their own sense of a patient's prior probability, which is more flexible than quoting a single predictive value.
Choosing the Cutoff
The 135 threshold is a choice, not a fact of nature. Lowering it catches more true cases but also flags more people who are controlled. Altman and Bland (1994c) describe the receiver operating characteristic plot, which graphs sensitivity against one minus specificity across possible cutoffs; the closer the curve bends toward the upper left corner, the better the test discriminates, and the area under it summarizes overall accuracy. The five cutoffs examined here trace a curve with an estimated area of about 0.91, indicating strong discrimination.
Table 3. Sensitivity and Specificity Across Home Cutoffs
| Home cutoff (mm Hg) | Sensitivity | Specificity |
|---|---|---|
| 125 | 95% | 68% |
| 130 | 89% | 80% |
| 135 | 80% | 90% |
| 140 | 68% | 95% |
| 145 | 52% | 98% |
Note. Values estimated from the 400 composite participants.
Why 135 Remains the Right Threshold
The best cutoff depends on the costs of each kind of error. Missing uncontrolled pressure delays treatment and raises stroke risk, which argues for a lower threshold. False positives, however, lead to extra clinic visits and possible overtreatment, and program nurses have limited appointment slots. At 130, sensitivity rises to 89% but specificity falls to 80%, doubling false positives from 28 to 56 in this sample. Because a positive home result triggers a nurse review rather than an immediate medication change, and because negative results will be rechecked in three months, 135 offers a reasonable balance. It also matches the threshold recommended for home readings in current US guidance, which keeps program messages consistent with what patients hear from their doctors.
Limitations
Three limitations apply. First, all 400 were program participants, so accuracy in the general population may differ if people there have milder pressure elevations that are harder to classify. Second, home readings depend on correct technique; participants were trained, and untrained users may do worse. Third, ambulatory monitoring is itself imperfect, so some apparent errors of the home device may be errors of the reference.
Recommendations
Program staff should treat a positive home result as a reason for nurse review within two weeks, not as a diagnosis. Negative results should be repeated at three months for anyone with a previous high clinic reading. If the county considers a countywide offer, it should expect roughly half of positive results to be false and plan confirmation capacity accordingly. Training in measurement technique should accompany every device issued.
Conclusion
Home monitoring identified four in five people with uncontrolled pressure and correctly cleared nine in ten without it. Those figures are strong enough to support use within the program, but predictive values show the same device would produce many false alarms in a lower-risk population. Accuracy figures only become useful once they are read against the setting in which a test is used.
References
Altman, D. G., & Bland, J. M. (1994a). Statistics notes: Diagnostic tests 1: Sensitivity and specificity. BMJ, 308(6943), 1552. https://doi.org/10.1136/bmj.308.6943.1552
Altman, D. G., & Bland, J. M. (1994b). Statistics notes: Diagnostic tests 2: Predictive values. BMJ, 309(6947), 102. https://doi.org/10.1136/bmj.309.6947.102
Altman, D. G., & Bland, J. M. (1994c). Statistics notes: Diagnostic tests 3: Receiver operating characteristic plots. BMJ, 309(6948), 188. https://doi.org/10.1136/bmj.309.6948.188
What the IHP 525 Module 6 instructions ask for
The Module 6 paper in IHP 525 typically asks you to evaluate a screening or diagnostic test from a two-by-two table: sensitivity, specificity, predictive values, and often likelihood ratios and cutoff choice. Expect three to five APA 7 pages with every calculation shown. Build the table first, label the reference standard clearly and give confidence intervals for accuracy measures. Then explain what results mean for a person who tests positive or negative, show how prevalence shifts predictive values and justify any cutoff by weighing the harms of missed cases against false alarms. IHP 525 graders notice clean headings in IHP 525 papers. IHP 525 names and dates need checking before IHP 525 submission. Keep units, thresholds and the direction of each comparison visible in every table.
How this IHP 525 Module 6 diagnostic tests paper example is built
Here, a seven-day home monitoring routine is judged against 24-hour ambulatory readings in 400 participants. Sensitivity is 80% (interval 72.8% to 87.2%) and specificity 90%, following Altman and Bland's first note. Their second note frames predictive values: 77% positive and 91% negative in the program, with positive predictive value falling to about 47% under a countywide offer. Likelihood ratios of 8 and 0.22 are worked out, and their third note on ROC plots supports comparing five cutoffs before keeping 135 mm Hg. Limitations and staff recommendations close the paper. IHP 525 students can reuse this structure for IHP 525 work. IHP 525 claims here trace to cited IHP 525 sources. A short limitations section notes that training, sample and reference errors limit how far the figures travel.
Where the IHP 525 Module 6 rubric puts the points
Diagnostic test papers are usually marked on correct calculation of accuracy measures, clear identification of the reference standard, confidence intervals, sound interpretation of predictive values, attention to prevalence, a reasoned cutoff choice, limitations, scholarly support and APA 7. Higher marks go to papers that separate what the test tells the clinician from what it tells the patient and that show predictive values changing across settings. Marks drop when a draft treats sensitivity as if it were PPV, when intervals are missing or when a cutoff is chosen without weighing the consequences of each error. IHP 525 marks favor careful formatting across IHP 525 sections. IHP 525 citations keep every IHP 525 argument credible. Clear tables that a reader can recompute by hand also earn credit.
IHP 525 Module 6 help: the mistakes that cost points
Frequent problems in this paper include swapping rows and columns in the two-by-two table, confusing sensitivity with positive predictive value and quoting predictive values as if they held in every population. Some drafts also skip confidence intervals or pick a cutoff with no reasoning about harms. Label the table carefully, calculate intervals, rework predictive values at a second prevalence and explain the cutoff trade-off. Bring your own test data and IHP 525 prompt so the figures and wording fit your assignment. IHP 525 drafts start well from a IHP 525 outline. IHP 525 feedback already received guides IHP 525 revisions. Checking each proportion against its own denominator catches most arithmetic slips.
Get IHP 525 Module 6 written to your instructions
Send the IHP 525 Module 6 prompt and your two-by-two table. The paper will calculate sensitivity, specificity, predictive values and likelihood ratios with intervals, show how prevalence changes results and justify the cutoff, 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 IHP 525 papers and related MPH samples
- IHP 525 Module 1 Discussion: What a P-Value Can and Cannot Tell a Program Manager
- IHP 525 Module 2 Descriptive Statistics Paper: Describing Blood Pressure Data Without Throwing Information Away
- IHP 525 Module 3 Milestone One: Research Question, Variables and Data Plan
- IHP 525 Module 4 Hypothesis Testing Paper: A Two-Sample T-Test and a Chi-Square Test Worked Step by Step
- IHP 525 Module 5 Milestone Two: An Analysis Plan with Power, Multiple Comparisons and Missing Data
- IHP 501 Module 10 Journal: Equity and the Writer's Own Position
- IHP 505 Module 6 Leadership Paper: Leadership That Frontline Staff Trust
- IHP 510 Module 4 Message Design Paper: Targeted and Tailored Screening Messages
- IHP 515 Module 1 Discussion: Sick Individuals and Sick Populations
IHP 525 Module 6 questions, answered
Where can I find a free IHP 525 Module 6 Diagnostic Tests Paper sample?
IHP 525 Module 6 is shown in full here, with a home blood pressure device evaluated for sensitivity, specificity, predictive values, likelihood ratios and cutoff choice.
How do sensitivity and PPV differ for a home monitor?
Sensitivity starts from people known to have high pressure and asks how many the device flags; PPV starts from flagged people and asks how many truly have it.
Why does prevalence change predictive values?
When a condition is rare, false positives from the many unaffected people outnumber true positives, so a positive result is less likely to be right.
What does an ROC plot show?
It plots sensitivity against one minus specificity across cutoffs, showing how well a test discriminates and helping compare thresholds.
How do I calculate a confidence interval for sensitivity?
Take the square root of p times one minus p over the number with the condition, multiply by 1.96 and add and subtract it from the estimate.