How does the IQR rule flag outliers?
PICTURE THIS: HOW TO EXPLAIN IT
Simple meaning
Values below Q1 minus one-and-a-half IQRs or above Q3 plus one-and-a-half IQRs are conventional box-plot outliers.
WHY — Outliers instead of guessing?
Why interviewers care about Outliers:
question about Outliers.
trade-offs, and what you would actually do on a Data Science project - not buzzwords.
Name the idea, why it exists, then one short example.
End with when you use it and one common pitfall.
STEPS — What happens step by step?
Before you speak the answer, walk the interviewer through these steps:
- 1Values below Q1 minus
one-and-a-half IQRs or above Q3 plus one-and-a-half IQRs are conventional box-plot outliers.
- 2That multiplier is a
heuristic that flags more points in skewed data than in Gaussian data.
- 3Treat flags as candidates
for review, especially when the variable is naturally heavy-tailed.
- 4Give an example
One tiny concrete case you can say aloud.
- 5Common mistake
What juniors usually get wrong.
- 6Close
When you pick this over the alternative.
EXAMPLE — See it in action
Here's a short line you can speak, broken into clear beats:
Note: Adapt this scaffold to your own project — keep it under 60–90 seconds.
Key takeaway
Values below Q1 minus one-and-a-half IQRs or above Q3 plus one-and-a-half IQRs are conventional box-plot outliers. That multiplier is a heuristic that flags more points in skewed data than in Gaussian data.