Канал: Teresa Hartman

5b: Checking Lines using Desmos

5b: Checking Lines using Desmos

Completing the Square - Examples Part 2

Completing the Square - Examples Part 2

Factoring Special Trinomials

Factoring Special Trinomials

GC Introduction of Factoring

GC Introduction of Factoring

5.5.2 Introduction of How to Find a Determinant of a 3x3 Matrix

5.5.2 Introduction of How to Find a Determinant of a 3x3 Matrix

5.5.3 Examples of Finding Determinants of 3x3 Matrices

5.5.3 Examples of Finding Determinants of 3x3 Matrices

5.5.1 Finding the Determinant of 2x2 Matrices

5.5.1 Finding the Determinant of 2x2 Matrices

5.5.4 Finding the Determinant of a 3x3 by using Diagonal Method

5.5.4 Finding the Determinant of a 3x3 by using Diagonal Method

5.5.6 Cramer's Rule

5.5.6 Cramer's Rule

5.4.5 Checking the Inverse of a Matrix using the TI-84 Graphing Calculator

5.4.5 Checking the Inverse of a Matrix using the TI-84 Graphing Calculator

5.4.4 Solving a System of Equations by using an Inverse Matrix

5.4.4 Solving a System of Equations by using an Inverse Matrix

5.4.3 Finding the Inverse of a Three Dimensional Matrix

5.4.3 Finding the Inverse of a Three Dimensional Matrix

5.4.2 Steps to Finding an Inverse of a Matrix

5.4.2 Steps to Finding an Inverse of a Matrix

5.4.1 Introduction to Inverse of a Matrix

5.4.1 Introduction to Inverse of a Matrix

5.3.6 Matrix Operations on the TI-84 Graphing Calculator

5.3.6 Matrix Operations on the TI-84 Graphing Calculator

5.3.5 Setting up Matrix Equations

5.3.5 Setting up Matrix Equations

5.3.4 Matrix Multipliction Properties and Applications

5.3.4 Matrix Multipliction Properties and Applications

5.3.3 Examples of Matrix Multiplication

5.3.3 Examples of Matrix Multiplication

5.3.2 Matrix Properties and Introduction to Matrix Multiplcation

5.3.2 Matrix Properties and Introduction to Matrix Multiplcation

5.3.1 Matrix Definitions, Addition, and Subtraction

5.3.1 Matrix Definitions, Addition, and Subtraction

5.3 .7 Application Continued

5.3 .7 Application Continued

5.3.6 Application of Derivatives of Exponential and Logarithmic Functions

5.3.6 Application of Derivatives of Exponential and Logarithmic Functions

5.3.5 Logarithmic Differentiation

5.3.5 Logarithmic Differentiation

5.3.4 Derivative of Exponential and Logarithm Functions.

5.3.4 Derivative of Exponential and Logarithm Functions.

5.3.3 Derivative of the Natural Logarithmic Function, ln(x)

5.3.3 Derivative of the Natural Logarithmic Function, ln(x)

5.3.2 Differentiating e^x Examples

5.3.2 Differentiating e^x Examples

5.3.1 Derivative of e^x

5.3.1 Derivative of e^x

4.5.8 Exponential Decay: Carbon-14 dating

4.5.8 Exponential Decay: Carbon-14 dating

4.5.7 Applications of Exponential and Logarithmic Equations

4.5.7 Applications of Exponential and Logarithmic Equations

4.5.6 Solving Logarithmic Equations Using Equivalence Property; Solve by Graphing

4.5.6 Solving Logarithmic Equations Using Equivalence Property; Solve by Graphing

4.5.3 Soving Exponential Equations with Exponents on Both Sides; Checking with Graphing Calculator

4.5.3 Soving Exponential Equations with Exponents on Both Sides; Checking with Graphing Calculator

4.5.5 Solving Logarithmic Equations using Logarithmic properties

4.5.5 Solving Logarithmic Equations using Logarithmic properties

4.5.4 Solving Exponential Equations by using Common and Natural Logarithms, Quadratic Look-A-Likes

4.5.4 Solving Exponential Equations by using Common and Natural Logarithms, Quadratic Look-A-Likes

4.5.2 Checking Exponential Equations by Graphing, and Solving by using Logarithms

4.5.2 Checking Exponential Equations by Graphing, and Solving by using Logarithms

4.5.1 Solving Exponential Equations using the Equivalence Property

4.5.1 Solving Exponential Equations using the Equivalence Property

4.4.5 Simplifing Logarithmic Examples Given Approximate Values

4.4.5 Simplifing Logarithmic Examples Given Approximate Values

4.4.2 Logarithmic Quotient Property

4.4.2 Logarithmic Quotient Property

4.4.1 Logarithmic Product Property

4.4.1 Logarithmic Product Property

4.4.4 Using Logarithm Properties to Rewrite Single Logarithms in Multiple and Vice Versa

4.4.4 Using Logarithm Properties to Rewrite Single Logarithms in Multiple and Vice Versa

4.4.3 Logarithmic Power Property

4.4.3 Logarithmic Power Property

5.3.6 More Graph Examples of Logarithmic Functions

5.3.6 More Graph Examples of Logarithmic Functions

4.3.5 Graphing Logarithmic Functions using Transformations

4.3.5 Graphing Logarithmic Functions using Transformations

4.3.4 Introduction to Graphing Logarithmic Functions

4.3.4 Introduction to Graphing Logarithmic Functions

4.3.3 Basic Properties of Logarithms and Calculator

4.3.3 Basic Properties of Logarithms and Calculator

4.3.2 Common and Natural Logarithms, and Special Examples

4.3.2 Common and Natural Logarithms, and Special Examples

4.3.1 Introdcution to Logarithmic Functions

4.3.1 Introdcution to Logarithmic Functions

4.1.7 Effective Nominal Rate

4.1.7 Effective Nominal Rate

4.2.6 Calculating Future and Present Value of Compound Interest

4.2.6 Calculating Future and Present Value of Compound Interest

5.1.2 Solving Simple Exponential Equations

5.1.2 Solving Simple Exponential Equations

5.1.1 Reviewing Exponential Properties

5.1.1 Reviewing Exponential Properties

4.2.6 Continuously Compound Interest

4.2.6 Continuously Compound Interest

4.2.5 Graphing e Functions with Transformations

4.2.5 Graphing e Functions with Transformations

4.2.4 Compound Interest and Introduction to the Number e

4.2.4 Compound Interest and Introduction to the Number e

4.2.2 Exponential Function Characteristics and Review of Transformations

4.2.2 Exponential Function Characteristics and Review of Transformations

4.2.3 Using Transformations to Graph Exponential Functions

4.2.3 Using Transformations to Graph Exponential Functions

4.2.1 Introdcution to Exponential Functions and Graphs

4.2.1 Introdcution to Exponential Functions and Graphs

3.5.6 Special Examples of Solving Polynomial and Rational Inequalities

3.5.6 Special Examples of Solving Polynomial and Rational Inequalities

3.5.1 Solving Polynomial Inequalities Introduction

3.5.1 Solving Polynomial Inequalities Introduction

3.5.7 Polynomial Inequality Applied Examples

3.5.7 Polynomial Inequality Applied Examples

3.5.6: Polynomail and Rational Inequality Special Cases

3.5.6: Polynomail and Rational Inequality Special Cases

3.5.3: Advanced Example of Solving Polynomial Inequalities

3.5.3: Advanced Example of Solving Polynomial Inequalities

3.5.2: Steps to Solving Polynomial Inequalities using a Quadratic Polynomial Example

3.5.2: Steps to Solving Polynomial Inequalities using a Quadratic Polynomial Example

3.5.4 Introduction to Rational Inequalities

3.5.4 Introduction to Rational Inequalities

3.5.5 Advanced Rational Inequality Example

3.5.5 Advanced Rational Inequality Example

2.8.6: Examples of Applying Transformations to Basic Functions and Points

2.8.6: Examples of Applying Transformations to Basic Functions and Points

2.8.3: Transformation of Shift

2.8.3: Transformation of Shift

2.8.7: More Examples

2.8.7: More Examples

2.8.5: Transformation of Stretching and Shrinking

2.8.5: Transformation of Stretching and Shrinking

2.8.4: Transformation of Reflection

2.8.4: Transformation of Reflection

2.8.2: Identifying the Intercepts, Domain, and Range of the Basic Graphs

2.8.2: Identifying the Intercepts, Domain, and Range of the Basic Graphs

2.8.1: Introduction to Basic Graphs

2.8.1: Introduction to Basic Graphs

6: Sketching Graphs of Inverse Functions

6: Sketching Graphs of Inverse Functions

5: Composition of Inverse Functions

5: Composition of Inverse Functions

4: More Examples of Finding Inverse Functions

4: More Examples of Finding Inverse Functions

3: Finding an Inverse Function

3: Finding an Inverse Function

2: Using the Formal Definition of One-to-One

2: Using the Formal Definition of One-to-One

1: Introduction to Inverse and One-To-One Functions

1: Introduction to Inverse and One-To-One Functions

7: Word Application of the Matrix Method

7: Word Application of the Matrix Method

6: Three Dimensions, Same Plane

6: Three Dimensions, Same Plane

5: Checking with the Graphing Calculator

5: Checking with the Graphing Calculator

4: Guass-Jordan Elimination, Reduced Row-Echelon Form of Three Dimensions.

4: Guass-Jordan Elimination, Reduced Row-Echelon Form of Three Dimensions.

3: Guass-Jordan Elimination, Reduced Row-Echelon Form

3: Guass-Jordan Elimination, Reduced Row-Echelon Form

2: Gaussian Elimination, Row-Echelon Form

2: Gaussian Elimination, Row-Echelon Form

1: Introduction and Operations to the Matrix Method

1: Introduction and Operations to the Matrix Method

6: Word Application of Systems of Linear Equations

6: Word Application of Systems of Linear Equations

5: Three Dimensional Systems of Linear Equations

5: Three Dimensional Systems of Linear Equations

4: Parallel and Same Line

4: Parallel and Same Line

3: Another Example

3: Another Example

2: Elimination Method and Checking with the Graphing Calculator

2: Elimination Method and Checking with the Graphing Calculator

1: Graphing and Substitution Method

1: Graphing and Substitution Method

10: Rational Exponents

10: Rational Exponents

6: Building a Polynomial Given the Zeros

6: Building a Polynomial Given the Zeros

7: Finding All Imaginary Zeros

7: Finding All Imaginary Zeros

5: Conjugate Zeros Theorem and Building A Polynomial Example 1

5: Conjugate Zeros Theorem and Building A Polynomial Example 1

4: Finding Rational and Imaginary Zeros Example 2 Continued

4: Finding Rational and Imaginary Zeros Example 2 Continued

3: Example 2 of Finding Rational Zeros

3: Example 2 of Finding Rational Zeros

2: Example of Finding Zeros

2: Example of Finding Zeros

1: Rational Zeros Theorem

1: Rational Zeros Theorem

4: Sketching Graphs of Derivatives

4: Sketching Graphs of Derivatives

3: Sketching Graphs Given Derivative Details

3: Sketching Graphs Given Derivative Details

2: Second Derivative Test Limitations

2: Second Derivative Test Limitations

1: Example of the Second Derivative Test

1: Example of the Second Derivative Test

5: Sketching the Graph Including Concavity and Inflection Points Continued

5: Sketching the Graph Including Concavity and Inflection Points Continued

6: Applied Problem of the Second Deriviative

6: Applied Problem of the Second Deriviative

4: Sketching the Graph Including Concavity and Inflection Points

4: Sketching the Graph Including Concavity and Inflection Points

3: Continued Example of Finding Concavity and Inflection Points

3: Continued Example of Finding Concavity and Inflection Points

2: Steps to finding Concavity and Infection Points

2: Steps to finding Concavity and Infection Points

1: Introduction and Visuals to Concavity and Inflection Points

1: Introduction and Visuals to Concavity and Inflection Points

8: Sketching the Graph Continued

8: Sketching the Graph Continued

6: Finding Extrema Given a Derivative

6: Finding Extrema Given a Derivative

7: Sketching the Graph of a Function

7: Sketching the Graph of a Function

5: Example of Finding Relative Extrema

5: Example of Finding Relative Extrema

4: Introduction and Visuals of Relative Extrema

4: Introduction and Visuals of Relative Extrema

3: Example 2 of Increasing and Decreasing

3: Example 2 of Increasing and Decreasing

2: Steps to Finding Increasing and Decreasing with Example 1

2: Steps to Finding Increasing and Decreasing with Example 1

1: Introduction to Increasing and Decreasing with Visuals

1: Introduction to Increasing and Decreasing with Visuals

7: Using the Chain Rule in an Applied Problem

7: Using the Chain Rule in an Applied Problem

2: Examples of the Chain Rule

2: Examples of the Chain Rule

3: Combining the Chain Rule with the Product Rule

3: Combining the Chain Rule with the Product Rule

4: Combining the Chain Rule with the Quotient Rule

4: Combining the Chain Rule with the Quotient Rule

5: Finding the 2nd Derivative Using the Chain Rule

5: Finding the 2nd Derivative Using the Chain Rule

6: Finding where the Tangent Line is Horizontal

6: Finding where the Tangent Line is Horizontal

1: Introduction to the Chain Rule

1: Introduction to the Chain Rule

9: Sketching the Graph of a Polynomial of Higher Degree

9: Sketching the Graph of a Polynomial of Higher Degree

8: Using the Factor Theorem to Factor a Degree 4 Polynomial

8: Using the Factor Theorem to Factor a Degree 4 Polynomial

7: Using the Factor Theorem and Synthetic Divison to Factor a Polynomial

7: Using the Factor Theorem and Synthetic Divison to Factor a Polynomial

6: Using the Remainder Theorem with Radical and Imaginary Numbers

6: Using the Remainder Theorem with Radical and Imaginary Numbers

5: Introduction and Examples of the Remainder Theorem

5: Introduction and Examples of the Remainder Theorem

4: Introduction and Examples of Polynomial Synthetic Division

4: Introduction and Examples of Polynomial Synthetic Division

3: Example of Polynomial Long Division

3: Example of Polynomial Long Division

2: Introduction and Examples of Polynomial Long Division

2: Introduction and Examples of Polynomial Long Division

1: Reviewing Key Principles to Prepare for Polynomial Division

1: Reviewing Key Principles to Prepare for Polynomial Division

7: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part C&D)

7: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part C&D)

8: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part E)

8: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part E)

5: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part A)

5: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part A)

6: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part B)

6: Applications of Higher Order Derivatives - Concentration of a Oral Painkiller Example (Part B)

4: Using Higher Order Derivates in Applications of Workers Rate

4: Using Higher Order Derivates in Applications of Workers Rate

3: Finding Velocity and Acceleration

3: Finding Velocity and Acceleration

2: Example of Finding the 4th Derivative

2: Example of Finding the 4th Derivative

1: Introduction and Examples to Higher-Order Derivatives

1: Introduction and Examples to Higher-Order Derivatives

7: Applied Example of the Quotient Rule, Finding the Peak and the Long Run

7: Applied Example of the Quotient Rule, Finding the Peak and the Long Run

6: Applied Example of the Quotient Rule, Finding Rate

6: Applied Example of the Quotient Rule, Finding Rate

5: Combining the Product and Quotient Rules Differentiate Techniques

5: Combining the Product and Quotient Rules Differentiate Techniques

4: Checking the Horiztonal Tangent Line with the Graphing Calculator

4: Checking the Horiztonal Tangent Line with the Graphing Calculator

3: Example of using the Quotient Rule to find the horiztonal Tangent Lines

3: Example of using the Quotient Rule to find the horiztonal Tangent Lines

2: Examples of Using the Quotient Rule Differentiation Technique

2: Examples of Using the Quotient Rule Differentiation Technique

1: Introduction to the Quotient Rule Derivative Technique

1: Introduction to the Quotient Rule Derivative Technique

5: Word Application of using the Product Rule

5: Word Application of using the Product Rule

4: Using the Product Rule to Find where the Tangent Line is Horizontal

4: Using the Product Rule to Find where the Tangent Line is Horizontal

3: Using the Product Rule to find an Equation of the Tangent Line

3: Using the Product Rule to find an Equation of the Tangent Line

2: Examples of Differentiating by using the Product Rule

2: Examples of Differentiating by using the Product Rule

1: Introduction to the Product Rule - Differentiation Technique

1: Introduction to the Product Rule - Differentiation Technique

9: Finding Equation of the Tangent Line and Rate of Change Using Differentiation Techniques

9: Finding Equation of the Tangent Line and Rate of Change Using Differentiation Techniques

8: Finding Slope of a Tangent Line using Differentiation Techniques

8: Finding Slope of a Tangent Line using Differentiation Techniques

7: Algebra Review of Writing In Exponential Notation

7: Algebra Review of Writing In Exponential Notation

6: Constant Multiple Rule and Sum (Difference) Rule Differentiation Techniques

6: Constant Multiple Rule and Sum (Difference) Rule Differentiation Techniques

5: Constant and Power Rule Differentiation Techniques

5: Constant and Power Rule Differentiation Techniques

4: Foundation of the Power Rule Differentiation Technique

4: Foundation of the Power Rule Differentiation Technique

3: Foundation of the Sum Rule Differentiation Technique

3: Foundation of the Sum Rule Differentiation Technique

2: Graph Shift Foundation of Differentiation Techniques

2: Graph Shift Foundation of Differentiation Techniques

1: Linear Foundation of Differentiation Techniques

1: Linear Foundation of Differentiation Techniques

8: Test for Symmetry in Function Format

8: Test for Symmetry in Function Format

7: Symmetry Examples

7: Symmetry Examples

6: Symmetry Introduction

6: Symmetry Introduction

5: Decomposing Functions, The Difference Quotient

5: Decomposing Functions, The Difference Quotient

3: Application of Function Algebra

3: Application of Function Algebra

4: Composition of Functions - Introduction and Examples

4: Composition of Functions - Introduction and Examples

2: Examples of Function Algebra

2: Examples of Function Algebra

1: Algebra of Functions Introduction

1: Algebra of Functions Introduction

6: Profit Example of Appliying the Derivative

6: Profit Example of Appliying the Derivative

5: Profit Introduction, Expenditure Examples of Applying the Derivative

5: Profit Introduction, Expenditure Examples of Applying the Derivative

4: Finishing Up the Applied Example

4: Finishing Up the Applied Example

3: Example of Applications of the Derivative

3: Example of Applications of the Derivative

2: Applied Example of Finding Average Velocity

2: Applied Example of Finding Average Velocity

1: Introduction to an Example and Sketching the Graph

1: Introduction to an Example and Sketching the Graph

6: Interpreting all parts of a Function

6: Interpreting all parts of a Function

5: Finding the Domain given a Function - More Examples

5: Finding the Domain given a Function - More Examples

4: Finding the Domain given a Function

4: Finding the Domain given a Function

3: Finding Domain and Range Visually

3: Finding Domain and Range Visually

2: Vertical Line Test

2: Vertical Line Test

1: Identifying Functions Given Sets

1: Identifying Functions Given Sets

7: Homework Example of Analyzing Graphs

7: Homework Example of Analyzing Graphs

8: Analyzing Graphs using the Graphing Calculator

8: Analyzing Graphs using the Graphing Calculator

6: Analyzing Graphs Introduction

6: Analyzing Graphs Introduction

5: A Third Example of Piecewise Functions

5: A Third Example of Piecewise Functions

4: A Second Example of Piecewise Functions

4: A Second Example of Piecewise Functions

3: Graphing Piecewise Functions on the Graphing Calculator

3: Graphing Piecewise Functions on the Graphing Calculator

2: Graphing a Piecewise Function

2: Graphing a Piecewise Function

1: Introudction and Evaluation of Piecewise Functions

1: Introudction and Evaluation of Piecewise Functions

6: Example of Finding the Derivative of a Square Root

6: Example of Finding the Derivative of a Square Root

7: Example of Finding the Derivative using the dy-dx notation

7: Example of Finding the Derivative using the dy-dx notation

5: Checking the Equation of a Tangent Line with the Graphing Calculator

5: Checking the Equation of a Tangent Line with the Graphing Calculator

4: Example of Using the Derivative to Find the Equation of a Tangent Line

4: Example of Using the Derivative to Find the Equation of a Tangent Line

3: Example of Comparing Secant and Tanget Line Slopes

3: Example of Comparing Secant and Tanget Line Slopes

2: Origin of the Derivative

2: Origin of the Derivative

1: Finding Slopes of ALL types of Functions

1: Finding Slopes of ALL types of Functions

6: Making a Piecewise Function Continuous

6: Making a Piecewise Function Continuous

5: Finding where a Function is Discontinuous

5: Finding where a Function is Discontinuous

4: Examples of Proving a Function is Continuous for a Given x Value

4: Examples of Proving a Function is Continuous for a Given x Value

3: Examples of Proving a Function is Discontinuous for a Specified x Value

3: Examples of Proving a Function is Discontinuous for a Specified x Value