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Bisection Method

Completed
Year / Timeline 2023 (Sep)
Tech Stack
https://img.shields.io/badge/Python-3670A0?style=plastic&logo=python&logoColor=ffdd54 https://img.shields.io/badge/Microsoft%20Excel-E2E8F0?style=for-the-badge&logo=data:image/png;base64,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

Project Summary

The Bisection Method Calculator is a numerical computing project developed to solve nonlinear equations using the Bisection Method. This interval-based numerical technique repeatedly divides a specified interval into two halves to approximate the root of a continuous function with a high degree of accuracy.

Implemented using Python and Microsoft Excel, the project enables users to define mathematical functions, specify the initial interval, perform iterative calculations, and monitor the convergence process until the desired tolerance is achieved. It serves as both an educational resource for learning numerical methods and a practical tool for solving nonlinear equations.

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