L18: Convolution - MATH 316: ODEs

L17-part2: The Laplace transform of Impulse Functions - MATH 316: ODEs

L17-part1: Impulse Functions and Dirac delta function - MATH 316: ODEs

L16-part3: Transforms of Periodic Functions - MATH 316: ODEs

L16-part2: Inverse Laplace Transforms of Step Functions - MATH 316: ODEs

L16-part1: Transforms of Step Functions - MATH 316: ODEs

L15-part2: The Inverse Laplace Transform - Initial Value Problems - MATH 316: ODEs

L15-part1: The Inverse Laplace Transform - Introduction - MATH 316: ODEs

L14-part2: The Laplace Transform - Piecewise Functions - MATH 316: ODEs

L14-part1: The Laplace Transform - Introduction and Examples - MATH 316: ODEs

L13-part2: Variation of Parameters - Examples - MATH 316: ODEs

L13-part1: Variation of Parameters - Formula Derivation - MATH 316: ODEs

L12-part4: Undetermined Coefficients - Solving Nonhomogeneous DE- MATH 316: ODEs

L12-part3: Undetermined Coefficients - Fail Trial Solutions - MATH 316: ODEs

L12-part2: Undetermined Coefficients - Trial Solutions - MATH 316: ODEs

L12-part1: Undetermined Coefficients - Preliminary Definitions - MATH 316: ODEs

L11: Method of Characteristic -- Complex Roots - MATH 316: ODEs

L10: Method of Characteristic -- Repeated Roots - Reduction of Orders - MATH 316: ODEs

L9: Method of Characteristic -- Distinct Roots - MATH 316: ODEs

L2: Solutions and Initial Value Problems - MATH 316: Ordinary Differential Equations

L1: Classify Differential Equations - MATH 316: Ordinary Differential Equations

L0: Calculus Review - MATH 316: Ordinary Differential Equations

MATH 316: Differential Equations - Syllabus and Expectations

L20: Change of Basis (Not edited)

Lecture 18: Basis for a Vector Space

L13-Part2: Cross Product and Parallelogram

Matrix Operations with Python

Latex Lecture (Unedit)

L13-Part1: Cross Product

L12: Norm and Dot Product in Rn

WebWork walkthrough: Markov Chains

L8: Competitive Model - Owls/Hawks - Excel

L7: Prey-Predator Models, Prey Refuge, Prey Carrying Capacity - Excel

L6: System of Difference Equations - Prey/Predator Classic Model

Lecture 7: Circles

L23 - Part 2 - Spherical Coordinates || Multivariable Calculus

L23 - Part 1 - Cylindrical Coordinates || Multivariable Calculus

L22 - Part 2 - Double Integrals in Polar Coordinates - Examples || Multivariable Calculus

L22 - Part 1 - Double Integrals in Polar Coordinates - Derivation || Multivariable Calculus

L21 - Double Integrals over General Regions || Multivariable Calculus

L20 - Part 2 - Double Integrals over Rectangular Regions - Examples || Multivariable Calculus

L20 - Part 1 - Double Integrals over Rectangular Regions - Riemann Sum || Multivariable Calculus

Lecture 23 - Part 3 - Fundamental Theorem of Calculus (Part 2) - Examples - || Calculus 1

Lecture 23 - Part 2 - Indefinite Integrals - More Examples - || Calculus 1

Lecture 23 - Part 1 - Antiderivatives and Fundamental Theorem of Calculus (Part 2) - || Calculus 1

Lecture 22 - Fundamental Theorem of Calculus (Part 1) || Calculus 1

L19 - Part 3 - Lagrange Multipliers - Example 2 || Multivariable Calculus

L19 - Part 2 - Lagrange Multipliers - Example 1 || Multivariable Calculus

L19 - Part 1 - Lagrange Multipliers - Motivation || Multivariable Calculus

L18 - Max, Min, Saddle Points - Second Derivative Test || Multivariable Calculus

L17 - Part 2 - Tangent Planes - Examples || Multivariable Calculus

L17 - Part 1 - Tangent Planes - Derivation || Multivariable Calculus

Lecture 21 - Properties of Definite Integrals || Calculus 1

Lecture 20 - Part 2 - Sigma Notation and Examples || Calculus 1

Lecture 20 - Part 1 - Area and Distance Problem, Riemann Sums || Calculus 1

Lecture 19 - L'Hospital's Rule || Calculus 1

Lecture 18 - Second Derivative Test, Concavity, and Inflection Point || Calculus 1

L16 - Part 2 - Directional Derivatives and the Gradient - Properties || Multivariable Calculus

L16 - Part 1 - Directional Derivatives and the Gradient || Multivariable Calculus

Midterm Practice Exam || Calculus 1