IHP 435 Module 5 Six Sigma Short Paper Example

Reviewed by Delia Ravenscroft, MSN, RN

This IHP 435 Module 5 Six Sigma Short Paper sample shows when variation, rather than slowness, is the real problem and how Six Sigma addresses it. It is written for SNHU IHP 435 (IHP-435), a methods course BS Healthcare Administration students complete. At the composite hospital, stat troponin tests for chest pain have a median turnaround of 41 minutes, well within the 60-minute target, yet 18% of results arrive late, some after two hours. Chassin explained Six Sigma's goal of 3.4 defects per million opportunities and showed how far many health care processes fall short. Benneyan describes statistical process control, which separates routine from special-cause variation. DelliFraine and colleagues found the evidence for Six Sigma in health care thin. The paper walks through DMAIC, calculates the process's sigma level, identifies root causes and sets controls.

CourseIHP 435 Performance Improvement Measurement and Methodologies
ModuleModule 5
Paper typeshort paper on Six Sigma and variation reduction
LengthAbout 1,080 words, 6 pages
FormatAPA 7 student paper
SchoolSouthern New Hampshire University
ProgramBS Healthcare Administration
UpdatedSeptember 2026

Free sample paper for IHP 435 Module 5

1

When the Average Hides the Problem: Six Sigma for Stat Troponin Turnaround

[Student Name]

Southern New Hampshire University

IHP 435: Performance Improvement Measurement and Methodologies

Module Five Short Paper

[Instructor Name]

[Date]

What this page is doingThe title captures the central insight that a good average can conceal failures.
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When the Average Hides the Problem: Six Sigma for Stat Troponin Turnaround

When a patient arrives with chest pain, the emergency physician needs a troponin result quickly to decide whether a heart attack is under way. Cedar Point's laboratory reports stat troponin turnaround monthly as a median: 41 minutes, comfortably inside the 60-minute target. Emergency physicians, however, complain that results are sometimes very late. A pull of 1,200 stat troponin tests from the past quarter showed that 216, or 18%, took longer than 60 minutes, and 40 took longer than two hours. This paper argues that the problem is variation, explains why Six Sigma suits it and walks through how the method would be applied.

What this page is doingThe introduction shows how a good median hides frequent failures.
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Variation as the Problem

A process can have an acceptable average and still fail patients regularly. For troponin, every late result is a potential delay in treatment or disposition, and a patient waiting two hours does not benefit from the fact that most others waited forty minutes. The goal is not simply a lower average but a narrower spread, so that nearly every result arrives on time. Methods focused on flow and waste, such as Lean, might shorten the typical time, but a problem defined by unpredictable failures calls for a method designed to find and remove the causes of variation.

What this page is doingThe case for focusing on variation rather than the average is made.
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What Six Sigma Aims For

Chassin (1998) introduced many health care leaders to Six Sigma, a quality approach developed in manufacturing whose name refers to a level of performance equivalent to about 3.4 defects per million opportunities. He compared health care processes with this standard and found wide differences: some, such as deaths caused by anesthesia, approached very high reliability, while others, such as the use of proven medications after heart attacks, fell far short. His point was that health care routinely tolerates defect rates that other industries would not, and that the tools of Six Sigma could help close the gap if organizations committed to them.

What this page is doingThe Six Sigma standard and its relevance to health care are explained.
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Calculating the Troponin Process Sigma Level

Treating each test as one opportunity and a result over 60 minutes as a defect, the troponin process produced 216 defects in 1,200 opportunities, or 180,000 defects per million opportunities. Using standard conversion tables, that corresponds to a process sigma level of roughly 2.4, far below the Six Sigma standard. The number is useful less as a target than as a baseline: it tells the team how much variation must be removed and gives a common language for progress.

What this page is doingA worked calculation turns the data into a sigma level.
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DMAIC Applied

Six Sigma projects follow five phases: define, measure, analyze, improve and control. In Define, the team states the problem and scope: stat troponin tests from the emergency department, from order to result, with a target of 95% within 60 minutes. In Measure, it confirms data accuracy and maps the steps: order, collection, labeling, transport, receipt, centrifugation, analysis and result verification, with time stamps at each. In Analyze, it looks for where and when delays occur. In Improve, it tests changes targeting the root causes. In Control, it builds monitoring to hold the gains.

What this page is doingThe five DMAIC phases are applied to the troponin process.
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What the Analysis Found

Breaking the 216 late results down by step showed that most delays occurred before the sample reached the laboratory. Late results clustered during shift changes at 7 a.m. and 7 p.m., when samples sat unsent, and on evenings when the pneumatic tube system was down for maintenance, requiring hand delivery. A smaller group involved mislabeled samples that had to be redrawn. Analysis time inside the laboratory was consistent. The root causes were therefore handoffs at shift change, tube system downtime without a backup plan and labeling errors.

What this page is doingStratified data locate the root causes outside the laboratory.
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Improvements

Changes target each cause. Stat troponin draws are timed-stamped at collection, and a visual alert on the emergency department tracking board flags any sample not received by the laboratory within 15 minutes. A runner is assigned during tube system downtime, with downtime scheduled only during low-volume hours. Bedside label printing with barcode scanning reduces labeling errors. Each change is tested on a small scale before spreading.

What this page is doingImprovements are matched to root causes.
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People and Roles

Six Sigma projects are often led by trained specialists, but this one depends on the people who touch the sample. The team includes an emergency department nurse, a phlebotomist, a laboratory technologist, a transport aide, the laboratory manager and a quality analyst trained in Six Sigma methods, with the emergency department medical director as sponsor. Frontline members supplied the insight that shift change was the weak point, something the data alone suggested but could not explain. Meetings are held weekly for thirty minutes during the analyze and improve phases, and results are posted in both the laboratory and the emergency department so each group sees how its part of the process affects the other. Giving the transport aide and phlebotomist a formal voice also builds the ownership needed for the controls to last after the project team disbands.

What this page is doingThe team and roles show that frontline staff are central to finding and fixing causes.
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Control with Statistical Process Control

Benneyan (2003) explains that statistical process control uses control charts to tell the ordinary scatter of a steady process apart from unusual shifts that point to a new cause worth chasing. Charts plot data over time with limits calculated from the process's own variation. For the troponin process, a p chart of the weekly percentage of late results and an individuals chart of daily median turnaround will be maintained by the laboratory. A point beyond a limit, such as a spike in late results, triggers review within a day, and the charts will show whether the improvements have narrowed variation.

What this page is doingControl charts sustain the gains and detect new problems.
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Expected Results

If the three root causes are addressed, the team expects the share of late results to fall from 18% to under 5% within four months, which would raise the process to roughly a 3.2 sigma level. That is still far from six sigma, and the team will say so openly; the aim is steady, measured progress rather than a slogan.

What this page is doingA realistic target is set and framed honestly.
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Evidence and Caution

DelliFraine et al. (2010) reviewed the health care literature on both methods and found that most were case reports with weak designs, so the evidence that these methods reliably improve outcomes is limited. That caution supports the careful measurement built into DMAIC and the control phase: Cedar Point will judge the project by its own data over time rather than by assumption.

What this page is doingEvidence limits are acknowledged and linked to measurement.
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Conclusion

A median of 41 minutes concealed a process with a sigma level of about 2.4. Six Sigma fits because the problem is variation with identifiable causes, and DMAIC provides the structure to find them, test fixes and hold the gains with control charts.

What this page is doingThe conclusion restates why Six Sigma fits this problem.
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References

Benneyan, J. C. (2003). Statistical process control as a tool for research and healthcare improvement. Quality and Safety in Health Care, 12(6), 458-464. https://doi.org/10.1136/qhc.12.6.458

Chassin, M. R. (1998). Is health care ready for Six Sigma quality? The Milbank Quarterly, 76(4), 565-591. https://doi.org/10.1111/1468-0009.00106

DelliFraine, J. L., Langabeer, J. R., & Nembhard, I. M. (2010). Assessing the evidence of Six Sigma and Lean in the health care industry. Quality Management in Health Care, 19(3), 211-225. https://doi.org/10.1097/QMH.0b013e3181eb140e

What the IHP 435 Module 5 instructions ask for

The IHP 435 Six Sigma assignment usually asks you to explain the method and apply it to a process with a quality problem, often through the DMAIC phases. Expect two to four APA 7 pages. Show why the problem is one of variation or defects, define what counts as a defect and an opportunity and, if possible, calculate a baseline sigma level or defect rate. Walk through each DMAIC phase with specifics, identify root causes from data and describe how control charts or similar tools will hold the gains. Acknowledge the limits of the evidence for Six Sigma in health care, which instructors appreciate in a balanced paper. IHP 435 graders notice clean headings in IHP 435 papers.

How this IHP 435 Module 5 six sigma short paper example is built

This paper examines stat troponin turnaround at a composite hospital, where the median of 41 minutes hides 18% of results arriving after 60 minutes. Chassin explains the Six Sigma standard of 3.4 defects per million opportunities, and the paper calculates 180,000 defects per million, roughly a 2.4 sigma process. DMAIC structures the work, and stratified data locate delays at shift change, during tube system downtime and in labeling errors. Improvements include a tracking board alert, a downtime runner and bedside label printing. Benneyan's account of statistical process control guides p and individuals charts, and DelliFraine and colleagues' caution supports careful measurement. IHP 435 students can reuse this structure for IHP 435 work. IHP 435 claims here trace to cited IHP 435 sources.

Where the IHP 435 Module 5 rubric puts the points

Six Sigma papers in IHP 435 are commonly scored on why variation is the problem, correct definition of defects and opportunities, accurate use of DMAIC, root cause analysis grounded in data, appropriate improvements, control methods, recognition of evidence limits, scholarly support and APA 7. Strong papers show that an acceptable average can hide failures, calculate a baseline and link each improvement to a root cause. Papers lose points when they use Six Sigma for a problem that is really about flow, list DMAIC phases without applying them or skip the control phase. A clear baseline calculation is often credited in feedback. IHP 435 marks favor careful formatting across IHP 435 sections. IHP 435 citations keep every IHP 435 argument credible.

IHP 435 Module 5 help: the mistakes that cost points

In IHP 435, Six Sigma papers often lose points for vague defect definitions, for DMAIC phases described generically, for improvements not tied to causes and for missing control plans. Another common gap is choosing Six Sigma when the data show a flow or capacity problem. Show the variation, define defects, calculate a baseline, apply each phase with specifics and plan control charts. If your process has different data, such as medication errors or claim denials, add them to your IHP 435 notes and the paper will build its calculations from those figures. IHP 435 drafts start well from a IHP 435 outline. IHP 435 feedback already received guides IHP 435 revisions.

Get IHP 435 Module 5 written to your instructions

Send the IHP 435 Six Sigma prompt and the process you are analyzing. The paper will show why variation is the problem, define defects, calculate a baseline, apply DMAIC with specifics and plan control charts, 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 435 papers and related BS Healthcare Administration samples

IHP 435 Module 5 questions, answered

Where can I find a free IHP 435 Module 5 Six Sigma Short Paper sample?

Read the full paper here: Six Sigma applied to variable stat troponin turnaround, with a sigma level calculation, DMAIC and control charts.

What does Six Sigma mean?

A performance level of about 3.4 defects per million opportunities, and a method for reducing variation to reach high reliability.

What are the DMAIC phases?

Define, measure, analyze, improve and control, the structured steps of a Six Sigma project.

How do you calculate defects per million opportunities?

Divide defects by opportunities and multiply by one million; for example, 216 late results in 1,200 tests equals 180,000.

When should a hospital use Six Sigma instead of Lean?

When the problem is unpredictable variation or defects in a defined process rather than waiting and waste in flow.