Lebanese University Faculty of Medical Sciences Entrance Examination - Second Year, General Medicine study materials
Lebanese University Faculty of Medical Sciences Entrance Examination - Second Year, General Medicine study resources

Lebanese University Faculty of Medical Sciences Entrance Examination - Second Year, General Medicine: Scientific Reasoning and Data Interpretation

Lebanese University Faculty of Medical Sciences Entrance Examination - Second Year, General Medicine · Work through your exam, one topic at a time.

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Scientific Reasoning and Data Interpretation

This section tests whether you can read a study the way a clinician should: identify the design, spot bias, and convert a 2 × 2 table into sensitivity, specificity and predictive values. Numbers are supplied in the stem, so the skill is choosing the right denominator.

Core rules

  • Variables: independent (manipulated), dependent (measured), controlled (held constant). Randomisation and blinding reduce selection and observer bias.
  • Study designs: RCT for causation, cohort for incidence and relative risk, case-control for rare outcomes (odds ratio), cross-sectional for prevalence.
  • Sensitivity = TP/(TP + FN); specificity = TN/(TN + FP).
  • PPV = TP/(TP + FP); NPV = TN/(TN + FN). Both depend on prevalence, unlike sensitivity and specificity.
  • A p-value is the probability of data this extreme if the null hypothesis is true - not the probability that the null is true.
  • Confidence intervals convey precision; a wide interval means a small sample.

Worked example

A test is applied to 1,000 people; 100 have the disease. Sensitivity is 90% and specificity 90%. What is the PPV? TP = 0.90 × 100 = 90; FN = 10. FP = 0.10 × 900 = 90; TN = 810. PPV = TP/(TP + FP) = 90/180 = 50%. Half of the positive results are false positives because the disease is uncommon - the same test in a high-prevalence clinic gives a much higher PPV.

Traps

  • Reporting sensitivity as PPV; the denominators differ.
  • Assuming a highly sensitive test rules out disease regardless of prevalence (it helps, but the post-test probability still depends on it).
  • Reading “no significant difference” as proof of no effect.
  • Quoting relative risk reduction without the absolute figure, which is far smaller.