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Become a Differential Equations Master is a differential equations training course published by Udemy Academy. This training course is completely practical and project-oriented, and during the training process, you will be presented with 680 questions and standard tests to challenge your knowledge and skills. This training course consists of a total of 260 video training sessions. At the end of each session or educational section, you will be given a set of workbooks, practice questions and tests, pamphlets and summaries written by the instructor. The number of comprehensive tests and books available in this course are 76 and 9, respectively, and each one has a very high conceptual value, and practically, the videos of the course are incomplete and incomplete without these workbooks and classified questions.
What you will learn in Become a Differential Equations Master
- First order differential equation
- Linear equation
- separable equation or separable equation
- Bernoulli’s equation
- Second order differential equation
- Homogeneous equation
- Inhomogeneous equation
- Indeterminate coefficients
- Changing parameters or changing fixed values
- Modeling with differential equations
- Euler’s method
- Logistics function
- Exponential growth or exponential growth
- Electric couples
- Solving power series of differential equations
- And …
Instructors: Krista King
Level: Introductory to Advanced
Number of Lessons: 180
Duration: 23 hours and 16 minutes
Course topics on 2022/7
Become a Differential Equations Master Prerequisites
You should be comfortable with the Fundamentals of Math, like arithmetic (addition, subtraction, multiplication, division) of positive and negative numbers, fractions, and decimals.
You should be comfortable with Algebra, like equation solving, graphing, and factoring, plus exponents and roots.
You should be comfortable with the basic properties of the sine and cosine functions, from Trigonometry
You should be comfortable with simple differentiation and integration, plus the basics of sequences and series, from Calculus 1 and 2
You should be comfortable with simple partial differentiation of multivariable functions, from Calculus 3
Become a Differential Equations Master introduction video
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