Become a Differential Equations Master
Become a Differential Equations Master
Learn everything from Differential Equations, then test your knowledge with 680+ practice questions
Product Brand: Udemy
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Udemy Coupon Code for Become a Differential Equations Master Course. Learn everything from Differential Equations, then test your knowledge with 680+ practice questions
Created by Krista King | 23.5 hours on-demand video course
Differential Equations Course Overview
Become a Differential Equations Master
HOW BECOME A DIFFERENTIAL EQUATIONS MASTER IS SET UP TO MAKE COMPLICATED MATH EASY:
This 260-lesson course includes video and text explanations of everything from Differential Equations, and it includes 76 quizzes (with solutions!) and an additional 9 workbooks with extra practice problems, to help you test your understanding along the way. Become a Differential Equations Master is organized into the following sections:
- First order equations, including linear, separable, and Bernoulli equations
- Second order equations, including homogeneous and nonhomogeneous equations, undetermined coefficients, and variation of parameters
- Modeling with differential equations, including Euler’s method, the logistic equation, exponential growth and decay, electrical series, spring and mass systems
- Series solutions, including power series solutions, nonpolynomial coefficients, and Frobenius’ Theorem
- Laplace transforms, including Laplace and inverse Laplace transforms, the Second Shifting Theorem, Dirac delta functions, and convolution integrals
- Systems of differential equations, including solving systems with real and complex Eigenvalues, trajectories and phase portraits, and the matrix exponential
- Higher order equations, including nonhomogeneous equations, their Laplace transforms, systems of higher order equations, and their series solutions
- Fourier series, including periodic extensions, convergence of a Fourier series, Fourier cosine series and Fourier sine series, and piecewise functions
- Partial differential equations, including separation of variables and boundary value problems, the heat equation, and Laplace’s equation
What you’ll learn
- First order equations, including linear, separable, and Bernoulli equations
- Second order equations, including homogeneous and nonhomogeneous equations, undetermined coefficients, and variation of parameters
- Modeling with differential equations, including Euler’s method, the logistic equation, exponential growth and decay, electrical series, spring and mass systems
- Series solutions, including power series solutions, nonpolynomial coefficients, and Frobenius’ Theorem
- Laplace transforms, including Laplace and inverse Laplace transforms, the Second Shifting Theorem, Dirac delta functions, and convolution integrals
- Systems of differential equations, including solving systems with real and complex Eigenvalues, trajectories and phase portraits, and the matrix exponential
- Higher order equations, including nonhomogeneous equations, their Laplace transforms, systems of higher order equations, and their series solutions
- Fourier series, including periodic extensions, convergence of a Fourier series, Fourier cosine series and Fourier sine series, and piecewise functions
- Partial differential equations, including separation of variables and boundary value problems, the heat equation, and Laplace’s equation
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Who this course is for:
- Current Differential Equations students, or students about to start Differential Equations who are looking to get ahead
- Anyone who wants to study math for fun after being away from school for a while
- Anyone who needs Differential Equations as a prerequisite for Machine Learning, Deep Learning, Artificial Intelligence, Computer Programming, Computer Graphics and Animation, Data Analysis, etc.
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Taught by Krista King
