Young L-Prediction Project

Sep 2, 2026

This document presents a predictive analysis project focusing on student performance, specifically the relationship between Law School Admission Test (LSAT) scores and undergraduate Grade Point Average (UGPA). It includes raw data for ten students, detailing their LSAT scores and UGPA, alongside predictions generated by three different models: a first-year analysis (FYA) prediction for LSAT, an FYA prediction for UGPA, and a multiple regression prediction. The document also features a scatter plot illustrating the relationship between FYA prediction and UGPA, with an accompanying linear regression equation (y = 0.3085x + 2.402) and R-squared value (R² = 0.0686), indicating a weak correlation. Detailed tables systematically present the input data and the output from each predictive model, allowing for a comprehensive comparison and evaluation of their accuracy. This analysis is crucial for understanding the factors influencing student success in graduate-level programs, particularly in law school admissions, and for developing more accurate prediction tools.

LanguageEnglish

CategoryResearch & Report

FormatPDF

Pages9

Reading Time23 min

AccessFree to download

Student Data

LSAT and uGPA Data

FYA Prediction LSAT

FYA Prediction UGPA

FYA vs UGPA Scatter Plot

FYA Prediction Multiple Regression

FAQs

What are the main variables analyzed in this project?

The project primarily analyzes Law School Admission Test (LSAT) scores and undergraduate Grade Point Average (UGPA) to predict student performance.

What predictive models were used in this study?

The study utilized three predictive models: First-Year Analysis (FYA) for LSAT scores, FYA for UGPA, and a Multiple Regression model.

What does the scatter plot and regression equation indicate about the relationship between FYA prediction and UGPA?

The scatter plot and the linear regression equation (y = 0.3085x + 2.402, R² = 0.0686) suggest a weak positive correlation between the FYA prediction for UGPA and the actual UGPA.

Sep 2, 2026

Upload by Oliver Hayes