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Autor Tópico: Engineering Mathematics: Master Differential Equations  (Lida 79 vezes)

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Engineering Mathematics: Master Differential Equations
« em: 18 de Outubro de 2020, 10:04 »

Engineering Mathematics: Master Differential Equations
Video: .mp4 (1280x720, 30 fps(r)) | Audio: aac, 44100 Hz, 2ch | Size: 3.6 GB
Genre: eLearning Video | Duration: 65 lectures (4 hour, 47 mins) | Language: English

 Engineering mathematics:Complete Differential Equations course(Ordinary Differential Equation)

What you'll learn

    Determining the Type and Order of a Differential Equation
    Determining whether a Differential Equation is Linear or Nonlinear
    How to Solve Separable Differential Equations
    First Order Linear differential equation
    Homogeneous differential equation
    Exact differtial equation
    Rules to convert non exact differential equation into Exact Differential equation
    how to calculate integrating factor
    Solving differential equation by inspection method
    Bernoulli's Differential equation
    Clairaut's differtial equation

Requirements

    Basic calculus (Inegration and diffentiation)

Description

This course has everything you need to learn and understand Differential Equations. This course covers:

What is differential equation

Order and Degree

Physical significance of solution of DE

Variable seperation method

Homogeneous differential equation

Linear differential equation

Inspection method

Bernoulli's diferential equation

Exact Differentiaal equation

Equation reducible to exact form and various rules to convert

Clairaut's differentiaal equation

Higher order Differential equation

Concept of CF and PI (calculating complementry function and particular Integeral for various cases)

Euler cauchy differential equation

variation of parameter

Who this course is for:

    Students taking differential equations at college or university
    Students preparing to take differential equations at college or university
    Anyone who wants to learn about the subject of differential equations

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