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Lean Six Sigma Green Belt

Analyse: Data & Hypothesis Testing

49 practice questions with explanations — 15 free to try

3 of these 49 questions are in the free 15-question taster · the full topic is part of Premium

PassNova has 49 Lean Six Sigma Green Belt practice questions on Analyse: Data & Hypothesis Testing, each with a clear explanation. A 15-question taster is free with no sign-up; the full bank is part of PassNova Premium. Updated for 2026.

Sample questions

Analyse: Data & Hypothesis Testing: example questions & answers

3 worked examples with answers and explanations below. Try 15 Lean Six Sigma Green Belt questions free in the browser; the full 49-question Analyse: Data & Hypothesis Testing bank is part of PassNova Premium.

  1. In hypothesis testing, what is the correct decision rule when the calculated p-value is less than the chosen significance level alpha?

    • AAccept the null hypothesis as proven true
    • BReject the null hypothesis✓
    • CIncrease the sample size and retest
    • DFail to reject the null hypothesis

    Answer: When p is less than alpha, the result is statistically significant and the null hypothesis is rejected in favour of the alternative.

  2. A Type I error in hypothesis testing is best described as:

    • ARejecting a null hypothesis that is actually true✓
    • BChoosing the wrong statistical test for the data
    • CUsing a sample that is too small to detect an effect
    • DFailing to reject a null hypothesis that is actually false

    Answer: A Type I error (false positive) occurs when a true null hypothesis is incorrectly rejected; its probability equals the significance level alpha.

  3. A Type II error occurs when an analyst:

    • AFails to reject a false null hypothesis✓
    • BSets the significance level too low before testing
    • CConfuses correlation with causation in the results
    • DRejects a true null hypothesis on the basis of a small sample

    Answer: A Type II error (false negative) is failing to reject a null hypothesis that is actually false; its probability is denoted beta and 1 minus beta is the test's power.

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