Fundamental Differential Equations for Engineers



Differential Equations Step by Step | Formation of Differential Equations | Solution of Differential Equations

What you will learn

Fundamental of Differential Equations

What is Differential Equation

1nd Differential Equation Solutions

2nd Constant Homogeneous Differential Equation Solutions

2nd Constant Non-Homogeneous Differential Equation Solutions

2nd Non-Constant Differential Equation Solutions

Laplace transform

Differential Systems

PDE Partial Diferantial Equation

Exam Examples and Solutions

Description

Differential Equations Step by Step | Formation of Differential Equations | Solution of Differential Equations

Learning about differential equations and inequalities can be tough. Once you feel you mastered one type of problem you get stumped on the next. This course is structured to not leave you behind in the dust.

The biggest obstacle is that textbooks don’t generally offer deep enough discussions or explanations on the basic principles.

This course will help you find your way with materials ranging from easy to complex.We will cover the material topic by topic, problem by problem, and guide you toward fully understanding the necessary methods for a solution – so that you can solve any problem.


The videos offer explanations and exercises at a range of levels from easy to hard. You can also download the exercises, solve them, and then view their solutions on the video.

I am here for you and by joining this course you are now one of my students just as important to me as the 200 students I teach in the classroom during the school year. So please keep in touch, let me know how I am doing and if there is anything extra I can provide to assist you with your learning of linear equations and inequalities.


Are you ready to become a differential equations expert?

English
language

Content

What about Technical School 34

Fundamental Differential Equations for Engineers

What is Differential Equation

What is Differential Equation

1nd Differential Equation Solutions

1nd Differential Equation Solutions
Separable Differential Equation y′=6xy^[2]
Separable Differential Equation y′=(3x^2+4x−4)/(2y−4)
Separable Differential Equation y′=(xy^3)/√(1+x^2 )
integrating Factor
integrating Factor y′+y=x → y(0)=2

2nd Constant Homogeneous Differential Equation Solutions

2nd Constant Homogeneous Differential Equation Solutions
Fundamental of 2nd Constant Homogeneous Cases

2nd Constant Non-Homogeneous Differential Equation Solutions

2nd Constant Non-Homogeneous Differential Equation Solutions
Fundamental of 2nd Constant Non Homogeneous

High Order Differential Equation

High Order Differential Equation
High Order 4 Degrees Homogeneous Diff. Equ.

Laplace transform

Laplace transform
Laplace Example Non Homogeneou 50t-150

Exam Examples and Solutions

Exam Examples and Solutions
Laplace e^(-t)Sin(t)

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