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Evaluate an email test with confounding

Last updated: Mar 29, 2026

Quick Overview

This question evaluates understanding of causal inference, confounding variables, statistical inference, and experimental design in the context of A/B testing and data analysis.

  • medium
  • LinkedIn
  • Analytics & Experimentation
  • Data Scientist

Evaluate an email test with confounding

Company: LinkedIn

Role: Data Scientist

Category: Analytics & Experimentation

Difficulty: medium

Interview Round: Technical Screen

A marketing team wants to evaluate a new email campaign. They tested **Email A** and **Email B** across **two cities (San Francisco and New York)** over **two weeks**. The raw results appear contradictory: - Within each city or week, **Email B** seems to outperform **Email A**. - But when all observations are combined, **Email A** appears better overall. How would you determine which email is actually better? Explain how **Simpson's paradox** could arise here, what metrics you would inspect, what confounding factors might exist, whether you can compute a **confidence interval**, and how you would redesign or rerun the experiment if needed.

Quick Answer: This question evaluates understanding of causal inference, confounding variables, statistical inference, and experimental design in the context of A/B testing and data analysis.

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LinkedIn logo
LinkedIn
Jul 8, 2025, 12:00 AM
Data Scientist
Technical Screen
Analytics & Experimentation
2
0

A marketing team wants to evaluate a new email campaign. They tested Email A and Email B across two cities (San Francisco and New York) over two weeks. The raw results appear contradictory:

  • Within each city or week, Email B seems to outperform Email A .
  • But when all observations are combined, Email A appears better overall.

How would you determine which email is actually better? Explain how Simpson's paradox could arise here, what metrics you would inspect, what confounding factors might exist, whether you can compute a confidence interval, and how you would redesign or rerun the experiment if needed.

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