Clinical Trial Design Flashcards

1
Q

Discuss the uses of a clinical study.

A

Clinical studies are essential for advancing healthcare by evaluating the safety, efficacy, and side effects of treatments, interventions, or diagnostic methods. They help assess new treatments, compare different therapies, understand disease mechanisms, and develop better diagnostic tools. Clinical studies also inform public health guidelines, test prevention strategies, and provide evidence for regulatory approval. By generating data that guides healthcare decisions, clinical studies improve patient outcomes, ensure safe practices, and support evidence-based medicine.

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2
Q

Discuss the strengths and weaknesses of parallel and cross-over design.

A

Parallel design is ideal when studying long-term effects, treatments with lasting impacts, or when carryover effects cannot be ruled out. It provides clear treatment comparisons but requires larger sample sizes and can be more costly.

Cross-over design is more efficient in terms of sample size and can provide stronger internal validity by controlling for individual variability. However, it is less suitable for long-term treatments or when there is a risk of carryover effects from one treatment to another.

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3
Q

Discuss the basic considerations involved in trial design.

A

Clinical trial design involves careful planning to ensure validity, reliability, and ethical integrity. Key considerations include:

Study Objective and Hypothesis: Defining the trial’s purpose and formulating a hypothesis to guide the study.
Study Population: Setting clear inclusion and exclusion criteria to ensure appropriate participants.
Randomization: Randomly assigning participants to groups to eliminate bias.
Control Group: Using a control group for comparison to isolate the intervention’s effects.
Blinding: Preventing bias by ensuring participants and/or researchers are unaware of treatment assignments.
Sample Size: Calculating the minimum number of participants required for reliable results.
Outcome Measures: Defining what will be measured to assess the intervention’s effectiveness.
Duration: Determining the length of the study to observe meaningful outcomes.
Ethical Considerations: Ensuring informed consent, patient safety, and ethical review.
Data Collection and Analysis: Establishing methods for gathering and interpreting data.
Compliance and Monitoring: Ensuring participant adherence to protocol and monitoring for safety.
Data Safety and Monitoring: Ongoing safety assessments, with provisions for early trial termination if necessary.

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4
Q

Discuss the importance of statistical power.

A

Statistical power is fundamental in ensuring that clinical studies are capable of detecting true effects, optimizing resource use, and minimizing the risk of errors. Adequate power allows researchers to make confident conclusions, reduce false negatives, and produce ethically sound, scientifically valid results. Properly designed studies with adequate statistical power improve the chances of detecting real, meaningful effects, thus advancing medical knowledge and healthcare practice.

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5
Q

Discuss why some studies have statistical significance but lack clinical significance.

A

Large sample sizes: Small, trivial effects may become statistically significant, but they may have no practical impact.
Small effect sizes: Even if an effect is statistically significant, it may be too small to make a meaningful difference in patient outcomes.
Increased precision: Results may be statistically significant but not clinically relevant, especially if the findings have minimal impact on health.
Unrealistic findings: Results may be statistically significant under controlled conditions but not feasible in everyday practice.
Short-term vs. long-term impact: Benefits might be short-lived, making the effect statistically significant but not clinically meaningful in the long run.
Surrogate markers: Some studies focus on intermediate outcomes that are statistically significant but do not translate into real health improvements.
Pilot studies allow for a suitable sample size to be calculated

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