Acquiring Data in R
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Acquiring Data in R
2:36
Bartok Ruthenian Kolomejka from 44 duets (live at St. John's)
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Bartok Ruthenian Kolomejka from 44 duets (live at St. John's)
1:13
Schumann Piano Quintet in E-flat Major, Op. 44, mvmt. I (Live at St. John's)
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Schumann Piano Quintet in E-flat Major, Op. 44, mvmt. I (Live at St. John's)
8:57
Resume Review + AI = Bad
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Resume Review + AI = Bad
6:01
Barbie vs. Oppenheimer: Data Edition
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Barbie vs. Oppenheimer: Data Edition
3:42
Betty McCollum Won't Say That Trump Lies
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Betty McCollum Won't Say That Trump Lies
0:23
Introduction to the Definite Integral
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Introduction to the Definite Integral
18:39
Applications of Definite Integrals
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Applications of Definite Integrals
16:00
Fundamental Theorem of Calculus
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Fundamental Theorem of Calculus
13:13
Evaluating Definite and Indefinite Integrals Algebraically
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Evaluating Definite and Indefinite Integrals Algebraically
11:51
Definite Integrals in R
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Definite Integrals in R
7:51
Determine if a point is an ordinary point of a differential equation
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Determine if a point is an ordinary point of a differential equation
3:02
Perform algebraic operations on power series
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Perform algebraic operations on power series
8:29
Compute and explain the significance of radius and interval of convergence
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Compute and explain the significance of radius and interval of convergence
9:47
Solve linear, nonhomogeneous constant coefficient equations via undetermined coefficients
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Solve linear, nonhomogeneous constant coefficient equations via undetermined coefficients
11:02
Construct and interpret models of harmonic motion
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Construct and interpret models of harmonic motion
5:00
Solve linear, homogeneous equations with constant coefficients
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Solve linear, homogeneous equations with constant coefficients
12:00
Identify linear equations
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Identify linear equations
4:36
Determine if solutions form a fundamental set
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Determine if solutions form a fundamental set
3:08
Construct a general solution from a fundamental set of solutions
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Construct a general solution from a fundamental set of solutions
1:13
Perform and interpret arthmetic operations on complex numbers
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Perform and interpret arthmetic operations on complex numbers
9:02
Apply Euler's formula
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Apply Euler's formula
4:33
Define complex numbers
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Define complex numbers
3:16
Fourier Series
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Fourier Series
11:54
Error in Taylor Polynomial Approximations
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Error in Taylor Polynomial Approximations
7:55
Finding and Using Taylor Series
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Finding and Using Taylor Series
6:33
Taylor Series
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Taylor Series
7:52
Taylor Polynomials
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Taylor Polynomials
6:36
Convergence Tests
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Convergence Tests
3:41
Convergence of Series
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Convergence of Series
4:15
Geometric Series
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Geometric Series
7:05
Sequences
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Sequences
5:41
Vector Projection and Model Fitting
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Vector Projection and Model Fitting
20:38
Geometry of Vector Spaces
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Geometry of Vector Spaces
21:25
Two Views of Linear Equations
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Two Views of Linear Equations
18:21
Introduction to Accumulated Change
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Introduction to Accumulated Change
11:16
Derivatives of Multivariable Functions
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Derivatives of Multivariable Functions
15:38
Introduction to Derivatives
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Introduction to Derivatives
16:10
Local Linear Approximation
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Local Linear Approximation
16:53
1D Optimization
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1D Optimization
17:53
Introduction to Optimization
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Introduction to Optimization
6:02
Introduction to Differential Equations
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Introduction to Differential Equations
19:07
Constrained 2D optimization
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Constrained 2D optimization
10:21
Modeling Change
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Modeling Change
20:04
Two Important Differential Equations
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Two Important Differential Equations
18:19
Equilibria and Stability
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Equilibria and Stability
15:47
Unconstrained 2D optimization
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Unconstrained 2D optimization
9:52