Канал: Shannon “MATHCHICK” Myers

Calculus II 10.4: Polar Coordinates and Graphs

Calculus II 10.4: Polar Coordinates and Graphs

Calculus II 10 3: Parametric Equations and Calculus

Calculus II 10 3: Parametric Equations and Calculus

Calculus II 10.2 Plane Curves and Parametric Equations

Calculus II 10.2 Plane Curves and Parametric Equations

Calculus II 10 1 Part 3: Hyperbolas

Calculus II 10 1 Part 3: Hyperbolas

Calculus II 10 1 Part 2: Ellipses

Calculus II 10 1 Part 2: Ellipses

Calculus II 10 1 Conic Sections Part 1: Parabolas

Calculus II 10 1 Conic Sections Part 1: Parabolas

Calculus II 9 6 The Ratio and Root Tests

Calculus II 9 6 The Ratio and Root Tests

Calculus II 9.5 Alternating Series

Calculus II 9.5 Alternating Series

Calculus II 9.4 Series Comparison Tests

Calculus II 9.4 Series Comparison Tests

Calculus II 9.3 The Integral Test, p-Series and Harmonic Series

Calculus II 9.3 The Integral Test, p-Series and Harmonic Series

Calculus II 9.2 Series and Convergence Part 2: Lecture and Examples

Calculus II 9.2 Series and Convergence Part 2: Lecture and Examples

Calculus II 9.2 Series and Convergence Part 1: Warm Up

Calculus II 9.2 Series and Convergence Part 1: Warm Up

Calculus II 9.1 Sequences

Calculus II 9.1 Sequences

Calculus II 8.8 Improper Integrals

Calculus II 8.8 Improper Integrals

Calculus II 8.6 Numerical Integration

Calculus II 8.6 Numerical Integration

Calculus II 8.5 Partial Fractions Part 4: Repeating Quadratic Factors

Calculus II 8.5 Partial Fractions Part 4: Repeating Quadratic Factors

Calculus II 8.5 Partial Fractions Part 3:Nonrepeating Quadratic Factors

Calculus II 8.5 Partial Fractions Part 3:Nonrepeating Quadratic Factors

Calculus II 8.5 Partial Fractions Part 1: Nonrepeating Linear Factors

Calculus II 8.5 Partial Fractions Part 1: Nonrepeating Linear Factors

Calculus II 8.5 Partial Fractions Part 2: Repeating Linear Factors

Calculus II 8.5 Partial Fractions Part 2: Repeating Linear Factors

Calculus II 8.5 Partial Fractions Warm up

Calculus II 8.5 Partial Fractions Warm up

Calculus II 8.4 Trigonometric Substitution Part 3: asectheta

Calculus II 8.4 Trigonometric Substitution Part 3: asectheta

Calculus II 8.4 Trigonometric Substitution Part 2: atantheta

Calculus II 8.4 Trigonometric Substitution Part 2: atantheta

Calculus II 8.4 Trigonometric Substitution Part 1: asintheta

Calculus II 8.4 Trigonometric Substitution Part 1: asintheta

Calculus II 8.4:Trigonometric Substitution - Warm Up

Calculus II 8.4:Trigonometric Substitution - Warm Up

Calculus II 8.3 Trig Integrals Part 4: Integrals Requiring the Use of Trig Identities

Calculus II 8.3 Trig Integrals Part 4: Integrals Requiring the Use of Trig Identities

Calculus II 8.3 Trig Integrals Pt 3: Integrals Involving Secant and Tangent, 1 with + Integer Power

Calculus II 8.3 Trig Integrals Pt 3: Integrals Involving Secant and Tangent, 1 with + Integer Power

CALCULUS II 8.3 TRIG INTEGRALS PART 2: INTEGRALS INVOLVING SINE AND COSINE, 1 WITH + INTEGER POWER

CALCULUS II 8.3 TRIG INTEGRALS PART 2: INTEGRALS INVOLVING SINE AND COSINE, 1 WITH + INTEGER POWER

Calculus II 8.3 Trig Integrals Part 1: Warm Up

Calculus II 8.3 Trig Integrals Part 1: Warm Up

Elementary Row Operations Example

Elementary Row Operations Example

Calculus II 8.2: Integration by Parts

Calculus II 8.2: Integration by Parts

Calculus II 7.4 Arc Length and Surface of Revolution

Calculus II 7.4 Arc Length and Surface of Revolution

Calculus II 7.2 The Disk Method

Calculus II 7.2 The Disk Method

Calculus II 7 1 Area of Region Between Two Curves

Calculus II 7 1 Area of Region Between Two Curves

Calculus II 6 3 Separation of Variables

Calculus II 6 3 Separation of Variables

DE: IVP Using Laplace Transforms

DE: IVP Using Laplace Transforms

calculus III-Sketching the region represented by an iterated integral

calculus III-Sketching the region represented by an iterated integral

DE 8 3 Nonhomogeneous Linear Systems

DE 8 3 Nonhomogeneous Linear Systems

DE 7.3 Operational Properties I

DE 7.3 Operational Properties I

Calculus III Bale Ejector Problem

Calculus III Bale Ejector Problem

Angle Between Adjacent Faces of Chute HD 1080p

Angle Between Adjacent Faces of Chute HD 1080p

Calculus III - 15.8 - Stoke's Theorem

Calculus III - 15.8 - Stoke's Theorem

DE Example 1.1: Finding a Two Parameter Family of Solutions

DE Example 1.1: Finding a Two Parameter Family of Solutions

DE Example 6 1 - Finding a Power Series Solution of a Linear First Order DE

DE Example 6 1 - Finding a Power Series Solution of a Linear First Order DE

DE Example - Using a Power Series to Solve a DE

DE Example - Using a Power Series to Solve a DE

Calc III Example 13 2: Converting to Spherical Coordinates to Evaluate Limit

Calc III Example 13 2: Converting to Spherical Coordinates to Evaluate Limit

DE Example 3.2 Population Growth Doomsday Model

DE Example 3.2 Population Growth Doomsday Model

DE Example 3 1 Mixture Problem

DE Example 3 1 Mixture Problem

Calculus III Example Finding Vectors Parallel and Normal to a Function at a Point

Calculus III Example Finding Vectors Parallel and Normal to a Function at a Point

Finding a Unit Vector Given Magnitude and Direction

Finding a Unit Vector Given Magnitude and Direction

DE 8.2.3 - Complex Eigenvalues

DE 8.2.3 - Complex Eigenvalues

DE 8.2.2 Repeated Eigenvalues

DE 8.2.2 Repeated Eigenvalues

DE 8.2.1 - Distinct Real Eigenvalues

DE 8.2.1 - Distinct Real Eigenvalues

DE 8.1 - Preliminary Theory - Linear Systems

DE 8.1 - Preliminary Theory - Linear Systems

DE 7.5 - The Dirac Delta Function

DE 7.5 - The Dirac Delta Function

DE 7.4.3 - Transforms of Periodic Functions

DE 7.4.3 - Transforms of Periodic Functions

DE 7.4.2 - Transforms of Integrals

DE 7.4.2 - Transforms of Integrals

DE 7.4.1 - Derivatives of a Transform

DE 7.4.1 - Derivatives of a Transform

DE 7.2.2 Transforms of Derivatives

DE 7.2.2 Transforms of Derivatives

DE 7.2.1 - Inverse Transforms

DE 7.2.1 - Inverse Transforms

DE 7.1 - Definition of the Laplace Transform

DE 7.1 - Definition of the Laplace Transform

DE 6.2 - Solutions about Ordinary Points

DE 6.2 - Solutions about Ordinary Points

DE 6.1 - Review of Power Series

DE 6.1 - Review of Power Series

DE Example - Variation of Parameters - Exam 2 Review

DE Example - Variation of Parameters - Exam 2 Review

DE 5.1.3 - Linear Models - Spring - Mass Systems - Driven Motion

DE 5.1.3 - Linear Models - Spring - Mass Systems - Driven Motion

DE 5.1.2 - Linear Models - Spring - Mass Systems - Free damped Motion

DE 5.1.2 - Linear Models - Spring - Mass Systems - Free damped Motion

DE 5.1.1 - Linear Models: Spring - Mass Systems - Free Undamped Motion

DE 5.1.1 - Linear Models: Spring - Mass Systems - Free Undamped Motion

DE 4.7 - Cauchy-Euler Equations

DE 4.7 - Cauchy-Euler Equations

DE 4.6 - Variation of Parameters

DE 4.6 - Variation of Parameters

DE 4.5 Undetermined Coefficients--Annihilator Approach

DE 4.5 Undetermined Coefficients--Annihilator Approach

DE 4 3 Homogeneous Linear Equations with Constant Coefficients

DE 4 3 Homogeneous Linear Equations with Constant Coefficients

DE 4.2 - Reduction of Order

DE 4.2 - Reduction of Order

DE 4.1 - Preliminary Theory--Linear Equations

DE 4.1 - Preliminary Theory--Linear Equations

DE 3.3 - Modeling with Systems of First Order Differential Equations

DE 3.3 - Modeling with Systems of First Order Differential Equations

DE 3.2 - Nonlinear Models Part 2 - Chemical Reaction

DE 3.2 - Nonlinear Models Part 2 - Chemical Reaction

DE 3.2 - Nonlinear Models Part 1 - Logistic Model

DE 3.2 - Nonlinear Models Part 1 - Logistic Model

DE 3.1 - Linear Models Part 6 - Air Resistance

DE 3.1 - Linear Models Part 6 - Air Resistance

DE 3.1 - Linear Models Part 5 - LR Series Circuit

DE 3.1 - Linear Models Part 5 - LR Series Circuit

DE 3.1 - Linear Models Part 4 - Salt Mixture

DE 3.1 - Linear Models Part 4 - Salt Mixture

DE 3.1 - Linear Models Part 3 - Newton's Law of Cooling

DE 3.1 - Linear Models Part 3 - Newton's Law of Cooling

DE 3.1 - Linear Models Part 2 - Compound Interest

DE 3.1 - Linear Models Part 2 - Compound Interest

DE 3.1 - Linear Models Part 1 - Population Growth

DE 3.1 - Linear Models Part 1 - Population Growth

DE Example - Finding the General Solution to a Separable DE

DE Example - Finding the General Solution to a Separable DE

DE Example - Solutions of a DE vs Solution to an IVP

DE Example - Solutions of a DE vs Solution to an IVP

DE Example - Setting Up a DE Using Archimedes Principle and Newton's 2nd Law

DE Example - Setting Up a DE Using Archimedes Principle and Newton's 2nd Law

DE Example - IVP - Linear Piecewise Function

DE Example - IVP - Linear Piecewise Function

DE - 2.5 Example - Solution by Substitution

DE - 2.5 Example - Solution by Substitution

DE - 2 6 - A Numerical Method

DE - 2 6 - A Numerical Method

Example 11 3: Unit Tangent Vectors at Points of Intersection

Example 11 3: Unit Tangent Vectors at Points of Intersection

DE - 2.5 - Solutions By Substitution

DE - 2.5 - Solutions By Substitution

DE - 2.4 - Exact Equations

DE - 2.4 - Exact Equations

DE - 2.3 - Linear Equations

DE - 2.3 - Linear Equations

DE - 2.2 - Separable Equations

DE - 2.2 - Separable Equations

DE - 2.1 Solution Curves Without a Solution

DE - 2.1 Solution Curves Without a Solution

DE - 1.3 - Differential Equations as Mathematical Models

DE - 1.3 - Differential Equations as Mathematical Models

DE - 1 2 - Initial Value Problems

DE - 1 2 - Initial Value Problems

DE - 1.1 - Definitions and Terminology

DE - 1.1 - Definitions and Terminology

9 7: Pascal's Formula and the Binomial Theorem HD 720p

9 7: Pascal's Formula and the Binomial Theorem HD 720p

9 4: Pigeonhole Principle

9 4: Pigeonhole Principle

Selecting a Time Slot in an Appointment Group in Canvas

Selecting a Time Slot in an Appointment Group in Canvas

13.3: Partial Derivatives Continued...

13.3: Partial Derivatives Continued...

Trig Substitution Example

Trig Substitution Example

Vector-Valued Functions Dot Product Proof

Vector-Valued Functions Dot Product Proof

Circular Motion 2

Circular Motion 2

Circular Motion 1

Circular Motion 1

Surface of Revolution Example - Calculus III

Surface of Revolution Example - Calculus III

Unit Vector Parallel - Perpendicular to a Function

Unit Vector Parallel - Perpendicular to a Function

15.7: Divergence Theorem

15.7: Divergence Theorem

15.6: Surface Integrals

15.6: Surface Integrals

15.5: Parametric Surfaces

15.5: Parametric Surfaces

15.4: Green's Theorem

15.4: Green's Theorem

15.3: Conservative Vector Fields and Independence of Path

15.3: Conservative Vector Fields and Independence of Path

15.2: Line Integrals

15.2: Line Integrals

15.1: Vector Fields

15.1: Vector Fields

14.8: Change of Variables - Jacobians

14.8: Change of Variables - Jacobians

14.7: Triple Integrals in Other Coordinates

14.7: Triple Integrals in Other Coordinates

14.6: Triple Integrals and Applications

14.6: Triple Integrals and Applications

14.5: Surface Area

14.5: Surface Area

14.3: Change of Variables - Polar Coordinates

14.3: Change of Variables - Polar Coordinates

14.2: Double Integrals and Volume

14.2: Double Integrals and Volume

14.1: Iterated Integrals and Area

14.1: Iterated Integrals and Area

13.10: Lagrange Multipliers

13.10: Lagrange Multipliers

13.9: Applications of Extrema

13.9: Applications of Extrema

13.8: Extrema of Functions of Two Variables

13.8: Extrema of Functions of Two Variables

13.7: Tangent Planes and Normal Lines

13.7: Tangent Planes and Normal Lines

13.6: Directional Derivatives and Gradients

13.6: Directional Derivatives and Gradients

13.5: Chain Rules For Functions of Several Variables

13.5: Chain Rules For Functions of Several Variables

Find a Vector-Valued Function Given 2 Points in Space

Find a Vector-Valued Function Given 2 Points in Space

Find an Equation of a Plane Given a Line and Point in Space

Find an Equation of a Plane Given a Line and Point in Space

13.4: Differentials

13.4: Differentials

13.3: Partial Derivatives

13.3: Partial Derivatives

13.2: Limits and Continuity

13.2: Limits and Continuity

13.1: Introduction to Functions of Several Variables

13.1: Introduction to Functions of Several Variables

ICTCM 2020 - Lights, Camera, Action Presentation

ICTCM 2020 - Lights, Camera, Action Presentation

12.5: Arc Length and Curvature

12.5: Arc Length and Curvature

12.4: Tangent Vectors and Normal Vectors

12.4: Tangent Vectors and Normal Vectors

12.3: Velocity and Acceleration

12.3: Velocity and Acceleration

12.2: Differentiation and Integration of Vector-Valued Functions

12.2: Differentiation and Integration of Vector-Valued Functions

12.1: Vector-Valued Functions

12.1: Vector-Valued Functions

11.7: Cylindrical and Spherical Coordinates

11.7: Cylindrical and Spherical Coordinates

11.6: Surfaces in Space

11.6: Surfaces in Space

11.4: The Cross Product of Two Vectors in Space

11.4: The Cross Product of Two Vectors in Space

11.5: Lines and Planes in Space

11.5: Lines and Planes in Space

11.3: The Dot Product

11.3: The Dot Product

11.2: Space Coordinates and Vectors In Space

11.2: Space Coordinates and Vectors In Space

11.1: Vectors in the Plane

11.1: Vectors in the Plane

Color street any fin goes

Color street any fin goes

Shannon's Nail Swag - Color Street Bad Chromance

Shannon's Nail Swag - Color Street Bad Chromance

Creating an Appointment Group in Canvas

Creating an Appointment Group in Canvas

Least Squares Analysis Example

Least Squares Analysis Example

2 Examples of Integrals Involving Transcendental Expressions

2 Examples of Integrals Involving Transcendental Expressions

Lights, Camera, Action!

Lights, Camera, Action!

4.5: Diagonalization

4.5: Diagonalization

Eigenvalues and Eigenvectors

Eigenvalues and Eigenvectors

4.3: Mathematical Models and Least Squares Analysis

4.3: Mathematical Models and Least Squares Analysis

4.2 Orthonormal Bases and the Gram-Schmidt Process

4.2 Orthonormal Bases and the Gram-Schmidt Process

4.1: Inner Product Spaces

4.1: Inner Product Spaces

3.5: The Kernel, Range, and Matrix Representations of Linear Transformations, and Similar Matrices

3.5: The Kernel, Range, and Matrix Representations of Linear Transformations, and Similar Matrices

3.4: Rank and Nullity of a Matrix, Systems of Linear Equations, and Coordinate Vectors

3.4: Rank and Nullity of a Matrix, Systems of Linear Equations, and Coordinate Vectors

3.3: General Vector Spaces

3.3: General Vector Spaces

3.2: Properties of Determinants

3.2: Properties of Determinants

3.1: The Determinant of a Matrix

3.1: The Determinant of a Matrix

2.5: Linear Transformations

2.5: Linear Transformations

2.3 Part 2: Elementary Matrices and the LU-Factorization

2.3 Part 2: Elementary Matrices and the LU-Factorization

2.3 Part 1: The Inverse of a Matrix

2.3 Part 1: The Inverse of a Matrix

2.2: Properties of Matrix Operations

2.2: Properties of Matrix Operations

Tangent Vertical Asymptote Question

Tangent Vertical Asymptote Question

Making a Recording of Your Screen Using Notability and iMovie

Making a Recording of Your Screen Using Notability and iMovie

Notability: The Basics

Notability: The Basics

2.1: Matrix Operations

2.1: Matrix Operations

Preparing Your iPAD Pro for Screen Captures

Preparing Your iPAD Pro for Screen Captures

1.4: Basis and Dimension of R^n

1.4: Basis and Dimension of R^n

1.3: The Vector Space R^n Part 2

1.3: The Vector Space R^n Part 2

1.3: The Vector Space R^n Part 1

1.3: The Vector Space R^n Part 1

1.2: Gauss-Jordan Elimination

1.2: Gauss-Jordan Elimination

1.1: Linear Systems and Matrices

1.1: Linear Systems and Matrices

Isomorphisms of Graphs

Isomorphisms of Graphs

Matrix Representations of Graphs

Matrix Representations of Graphs

Trails, Paths, and Circuits

Trails, Paths, and Circuits

Graphs: Definitions and Basic Properties

Graphs: Definitions and Basic Properties

Partial Order Relations

Partial Order Relations

Recursive Sequences, Recurrence Relations, and Second-Order Linear Homogeneous Relations

Recursive Sequences, Recurrence Relations, and Second-Order Linear Homogeneous Relations

Equivalence Relations

Equivalence Relations

Reflexivity, Symmetry, and Transitivity

Reflexivity, Symmetry, and Transitivity

Relations on Sets

Relations on Sets

Trig Tangent Line Problem - Multiple Angle

Trig Tangent Line Problem - Multiple Angle

Related Rates - Ladder Problem

Related Rates - Ladder Problem

Boolean Algebras

Boolean Algebras

Disproofs and Algebraic Proofs

Disproofs and Algebraic Proofs

Properties of Sets

Properties of Sets

Set Theory: Definitions and the Element Method of Proof

Set Theory: Definitions and the Element Method of Proof

Kaiser Positive Choice Program Week 2

Kaiser Positive Choice Program Week 2

Mathematical Induction II

Mathematical Induction II

Mathematical Induction I

Mathematical Induction I

Sequences

Sequences

Implicit Differentiation - Trig Function Example

Implicit Differentiation - Trig Function Example

Indirect Argument: Two Classical Theorems

Indirect Argument: Two Classical Theorems

Indirect Argument: Contradiction and Contraposition

Indirect Argument: Contradiction and Contraposition

Shannon’s Journey

Shannon’s Journey

Direct Proof and Counterexample V: Floor and Ceiling

Direct Proof and Counterexample V: Floor and Ceiling

Direct Proof and Counterexample IV: Division into Cases and the Quotient-Remainder Theorem

Direct Proof and Counterexample IV: Division into Cases and the Quotient-Remainder Theorem