Tukiman, Norbaiti and Ab Halim, Siti Nursamirah and Norizan, Aina Farzana and Ramli, Dalili Safiyya and Omar Bahsir, Nuralyana and Helmi, Nurdamia Farhanah and Muhammad Hakim, Nurhana Hazirah
(2024)
Exponential decay modelling of radioactive substances: theory and application.
In:
Proceedings of Johor International Innovation Invention Competition And Symposium 2024.
Universiti Teknologi MARA Cawangan Johor Kampus Pasir Gudang, Universiti Teknologi MARA, Johor, pp. 589-592.
ISBN 978-967-0033-25-9
Abstract
This study models the process of radioactive decay, where unstable atomic nuclei spontaneously transform into more stable forms, releasing radiation. The study focuses on applying first-order differential equations to describe this decay process and uses the separation of variables method to solve the equation. The aim is to enhance the understanding of radioactive decay, validate the mathematical model with practical data, and explore its applications across various scientific fields. Additionally, the study highlights the educational benefits of using this approach to teach exponential decay and differential equations, emphasizing its relevance in physics, chemistry, geology, and medicine
Item Details
| Item Type: | Book Section |
|---|---|
| Creators: | Creators Email / ID Num. Tukiman, Norbaiti norbaiti289@uitm.edu.my Ab Halim, Siti Nursamirah UNSPECIFIED Norizan, Aina Farzana UNSPECIFIED Ramli, Dalili Safiyya UNSPECIFIED Omar Bahsir, Nuralyana UNSPECIFIED Helmi, Nurdamia Farhanah UNSPECIFIED Muhammad Hakim, Nurhana Hazirah UNSPECIFIED |
| Subjects: | Q Science > QA Mathematics > Analysis > Differential equations. Runge-Kutta formulas Q Science > QA Mathematics > Analysis > Analytical methods used in the solution of physical problems |
| Divisions: | Universiti Teknologi MARA, Johor > Pasir Gudang Campus Universiti Teknologi MARA, Johor > Pasir Gudang Campus > College of Computing, Informatics and Mathematics |
| Volume: | 2 |
| Page Range: | pp. 589-592 |
| Keywords: | Newton Law of Cooling, Body temperature, First order, Separable variable |
| Date: | 2024 |
| URI: | https://ir.uitm.edu.my/id/eprint/134988 |
Downloads & Files
Text
134988.pdf
Download (4MB)
134988.pdf
Download Statistics
