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0:14:03
The Wronskian for a System of Differential Equations
0:05:12
Power Series Solutions of Second-Order Differential Equations with an Initial Value
0:04:40
Power Series Solutions of Second-Order Differential Equations
0:09:56
Chaos and Differential Equations
0:19:06
Undamped Forced Motion and Resonance
0:11:57
The Eigenvectors for a Matrix Are Not Unique
0:10:55
Quadratic Forms
0:07:04
Solving Homogeneous Linear Systems with Constant Coefficients
0:09:25
Diagonalization of Symmetric Matrices
0:10:57
The Wronskian for a System of Differential Equations
0:02:44
Linear Systems of Differential Equations in Normal Form
0:03:17
Orthogonal Projections
0:08:21
Gram–Schmidt Orthogonalization and 𝑄𝑅 Factorization
0:08:22
Power Series Solutions of First-Order Differential Equations
0:01:32
Ordinary Points and Singular Points for a Differential Equation
0:11:35
Orthogonal Sets
0:12:09
Finding Power Series
0:06:25
Orthogonal Complement of a Set of Vectors
0:15:25
Solving Differential Equations with an Initial Value Using Taylor Series
0:19:33
Laplace Transform of a Second-Order Differential Equation with a Step Function
0:06:36
Analyzing Owl Population Growth with Matrices
0:07:48
Laplace Transforms
0:13:31
Complex Eigenvalues
0:03:51
Finding Eigenvalues and Eigenvectors Using Mathematica or WolframAlpha
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