AI, Analytics & Data Science: Towards Analytics Specialist

AI, Analytics & Data Science: Towards Analytics Specialist

Share this post

AI, Analytics & Data Science: Towards Analytics Specialist
AI, Analytics & Data Science: Towards Analytics Specialist
Linear Regression in Economics Using Excel: A Step-by-Step Guide with Simulated Data

Linear Regression in Economics Using Excel: A Step-by-Step Guide with Simulated Data

Dr Nilimesh Halder's avatar
Dr Nilimesh Halder
Apr 04, 2025
∙ Paid

Share this post

AI, Analytics & Data Science: Towards Analytics Specialist
AI, Analytics & Data Science: Towards Analytics Specialist
Linear Regression in Economics Using Excel: A Step-by-Step Guide with Simulated Data
Share

This article provides a practical guide to applying linear regression in economic analysis using Excel, with a complete end-to-end example based on simulated income and consumption data.

Download all articles from: Mini Recipes on Advanced Data Analysis & Machine learning using Python, R, SQL, VBA and Excel

Introduction

Linear regression is a fundamental tool in economics used to model relationships between variables. Economists often rely on regression techniques to understand how changes in one variable affect another—such as how income impacts consumption, or how interest rates influence investment.

In this article, we demonstrate how to perform linear regression in Excel using a complete end-to-end example. We'll use simulated data to illustrate a common economic relationship: income versus consumption. Whether you're a student, analyst, or policy planner, Excel offers a practical way to apply regression techniques for economic insights.


Understanding Linear Regression in Economic Context

Linear regression estimates the relationship between a dependent variable and one or more independent variables. In economics, this might include:

  • Consumption (dependent) vs. Income (independent)

  • Investment vs. Interest Rate

  • Demand vs. Price

  • Inflation vs. Unemployment

The general form is:

Y = a + bX + e

Where:

  • Y is the dependent variable (e.g., consumption)

  • X is the independent variable (e.g., income)

  • a is the intercept

  • b is the slope (change in Y for a unit change in X)

  • e is the error term

AI, Analytics & Data Science: Towards Analytics Specialist is a reader-supported publication. To receive new posts and support my work, consider becoming a free or paid subscriber.

Keep reading with a 7-day free trial

Subscribe to AI, Analytics & Data Science: Towards Analytics Specialist to keep reading this post and get 7 days of free access to the full post archives.

Already a paid subscriber? Sign in
© 2025 Nilimesh Halder
Privacy ∙ Terms ∙ Collection notice
Start writingGet the app
Substack is the home for great culture

Share