Questions: Number Needed to Treat and Number Needed to Harm

5 questions to test your understanding

Score: 0 / 5
Question 1 Multiple Choice

A statin trial shows the same 50% relative risk reduction in two populations. In Population A, the 5-year MI rate in the control group is 20%; in Population B it is 4%. What are the approximate NNTs for each population?

ABoth are NNT = 2, because the relative risk reduction is the same
BPopulation A: NNT ≈ 10; Population B: NNT ≈ 50
CPopulation A: NNT ≈ 50; Population B: NNT ≈ 10
DNNT cannot be calculated without knowing absolute event counts
Question 2 Multiple Choice

A clinician reads a published NNT of 25 for a blood pressure drug, derived from a trial of high-risk patients over 10 years. She applies it to a low-risk patient population with roughly half the baseline event rate. What is the most appropriate expectation for the NNT in her patients?

AThe NNT remains 25, because NNT is a fixed property of the drug
BThe NNT drops to around 12, because lower risk means the drug works harder
CThe NNT approximately doubles to around 50, because absolute risk reduction scales with baseline risk
DThe NNT is irrelevant in lower-risk patients because relative risk reduction doesn't apply
Question 3 True / False

An NNT of 5 is typically more clinically significant than an NNT of 50.

TTrue
FFalse
Question 4 True / False

If a drug reduces relative risk by 50%, halving the baseline event rate in the treated population, then halving the baseline risk of the target population will approximately double the NNT.

TTrue
FFalse
Question 5 Short Answer

Why can't you directly apply an NNT derived from a clinical trial to a patient population with different baseline risk, and what calculation would you need to adjust?

Think about your answer, then reveal below.