[UI, Ibadan] MAT 241: Ordinary Differential Equations

Comprehensive treatise of advanced calculus covering ordinary differential equations, finite differences, difference equations and numerical integration. Curated for second-year students of engineering and physical sciences at University Of Ibadan, Nigeria. Students and professionals with a similar learning goal will also find this learning track useful.

4

Payment required for enrolment
Enrolment valid for 12 months

Learning Track Courses

Ordinary Differential Equations - Mathematical Methods (Undergraduate Advanced)
Ordinary Differential Equations - Mathematical Methods (Undergraduate Advanced)
A comprehensive treatise of ordinary differential equations covering solutions of first-order and second-order ordinary differential equations, and applications of first-order ordinary differential equations.

A comprehensive treatise of ordinary differential equations covering solutions of first-order and second-order ordinary differential equations, and applications of first-order ordinary differential equations.

Solutions of First-Order and Reducible Higher-Order Ordinary Differential Equations - Mathematical Methods (Undergraduate Advanced)
Solutions of First-Order and Reducible Higher-Order Ordinary Differential Equations - Mathematical Methods (Undergraduate Advanced)
This course breaks down the key types of first-order ordinary differential equations (ODEs) — separable, homogeneous, exact, linear, and more — plus how to handle tricky non-homogeneous and inexact ones by transformations. You’ll also learn how to reduce certain higher-order equations into first-order ones you already know how to solve. The course is straight to the point, method-focused, and designed to build your confidence with step-by-step explanations and examples. If you're a science, engineering, or math student or professional who wants clarity without fluff, this is for you.

This course breaks down the key types of first-order ordinary differential equations (ODEs) — separable, homogeneous, exact, linear, and more — plus how to handle tricky non-homogeneous and inexact ones by transformations. You’ll also learn how to reduce certain higher-order equations into first-order ones you already know how to solve. The course is straight to the point, method-focused, and designed to build your confidence with step-by-step explanations and examples. If you're a science, engineering, or math student or professional who wants clarity without fluff, this is for you.

Difference Equations - Numerical Analysis (Undergraduate Advanced)
Difference Equations - Numerical Analysis (Undergraduate Advanced)
Solutions and applications of difference equations.

Solutions and applications of difference equations.

Introduction to Numerical Methods (Undergraduate Foundation)
Introduction to Numerical Methods (Undergraduate Foundation)
Numerical solution of non-linear equations, integration.

Numerical solution of non-linear equations, integration.