Section VI — Analyze Phase ~15%
Analyze carries 22 of the 150 scored questions. It tests the statistical toolkit the BB uses to move from symptom to root cause. Questions blend concept (what does a p-value mean?) with application (which test fits this scenario?). The FMEA and root-cause tools also appear here despite being qualitative.
Analyze subtopics
| Subtopic | Key exam content |
|---|---|
| A. Modeling relationships between variables | Correlation coefficient; correlation vs. causation; multi-vari charts (positional, cyclical, temporal variation) |
| B. Hypothesis testing | H0/Ha structure; Type I (α) and Type II (β) errors; power; p-value interpretation; one- vs. two-tail; selecting the right test |
| B. Tests for means and variances | 1-sample t, 2-sample t, paired t, one-way ANOVA; F-test and Levene’s test for variances; sample size; point and interval estimates |
| B. Proportions, counts and nonparametric tests | 1-proportion z, 2-proportion z, chi-square goodness-of-fit, contingency tables (chi-square test of independence), nonparametric tests (e.g., Mann-Whitney, Kruskal-Wallis) |
| A. Regression | Simple linear regression; R2 and adjusted R2; residual analysis; multiple regression (interpretation) |
| A. Multivariate tools | Factor analysis, discriminant analysis, multivariate analysis of variance (MANOVA) |
| C. Failure mode and effects analysis (FMEA) | Severity, occurrence and detection ratings; RPN = Severity × Occurrence × Detection; recalculating after actions |
| D. Additional analysis methods | Gap analysis; root cause analysis (fishbone/Ishikawa diagram, 5 Whys, fault tree analysis); waste analysis |
Selecting the right hypothesis test
| What are you comparing? | Data type | Test |
|---|---|---|
| One group mean vs. a target | Continuous | 1-sample t-test |
| Two independent group means | Continuous | 2-sample t-test |
| Before-after on the same subjects | Continuous | Paired t-test |
| Three or more group means | Continuous | One-way ANOVA |
| Two group variances | Continuous | F-test (equal variance) |
| One proportion vs. a target | Attribute | 1-proportion z |
| Two proportions | Attribute | 2-proportion z |
| Relationship between two categorical variables | Attribute | Chi-square test |
FMEA RPN calculation
RPN = Severity (1–10) × Occurrence (1–10) × Detection (1–10) Detection scale is INVERTED: 1 = almost certain to detect before reaching customer 10 = almost impossible to detect High RPN = highest priority for corrective action. After action: recalculate RPN to verify improvement.
Exam trap: A low Detection score (e.g., 1) is good — it means the defect is almost certain to be detected. Many candidates reverse this and think low Detection = bad. Also: RPN alone is not the only priority; a severity-9 or 10 failure mode still warrants attention even if its RPN is low, because the consequence is severe.
Design of experiments (DOE) is in Section VII Improve in the 2022 BoK, not Analyze.
Learn pages for Section VI
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