Demonstration Videos

1-1 Key Features of Functions

• Functions: Domain & Range

• Functions:  Characteristics

1-1B Absolute Value

• Absolute Values

• Absolute Value Equations

1-1C Compound Absolute Value

• Compound Inequalities

1-2 Transformations of Functions

• Transformations

• Applications

1-3 Piecewise Defined Functions

• Piecewise Equations

• Absolute Value Equations

• Greatest Integer Functions

1-4 Arithmetic Sequences and Series

• Arithmetic Sequences

• Arithmetic Series

2-1 Vertex Form of Quadratic Functions

• Vertex From

• Writing Equations in Vertex Form

2-2 Standard Form of Quadratic Functions

• Standard Form

2-3 Factored Form of Quadratic Functions

• Factoring Quadratics

• Factored Form of a Quadratic Equation

2-4 Complex Numbers and Operations

• Complex Numbers

• Operations with Complex Numbers

2-5 Completing the Square

• Perfect Square Trinomials

• Completing the Square w/ PST

• Completing the Square w/o PST

2-6 The Quadratic Formula

• Quadratic Formula

M-1   Linear Systems     (1-6)

• Solve Linear Systems Graphically and using Substitution

M-2  Linear-Quadratic Systems     (2-7)

• Solve Linear-Quadratic Systems Graphically and using Substitution

• Applications

• Using TI Nspire to Find Solutions

M-3  Linear Programming

• Solve Systems with Constraints using Linear Programming

M-4   Matrix Introduction  Operations with Matrices      (10-1)

• Organization of Matrices

• Operations with Matrices

M-5  Matrix Multiplication     (10-2)

• Multiplying Two Matrices

M-6   Vectors     (10-3)

• Solving Vector Problems

• Components of Vectors

M-7  Determinants & Inverses     (10-4)

• Determinants

• Inverses

M-8 Solving Systems Using Matrices (10-5)

• Using Inverse Matrices to Solve a 2 or 3 variable system

• Using the TI Nspire with Matrices

3-1 Graphing Polynomial Functions

• Characteristics of Polynomials

3-2  Operations with Polynomials 

• Adding, Subtracting, and Multiplying Polynomials

• Applications

3-3  Polynomial Identities  

• Properties of Polynomials

• Expanding/Factoring  Polynomials

• Pascal's Triangle  (Required Viewing)

• Binomial Theorem

3-4  Dividing Polynomials

• Long Division of Polynomials

• Synthetic Division

• Remainder Theorem

• Factor Theorem

3-5  Zeros of Polynomial Functions

• Finding Real Roots of a Polynomial

• Finding Real & Complex Roots

3-6  Theorems About Roots of Polynomial Functions

• Rational Root Theorem

• Conjugate Root Theorem

4-1 Inverse Variation & Reciprocal Functions

• Inverse Variation

• Reciprocal Functions

4-2 Graphing Rational Functions  

• Graphing Rational Functions

• Applications

• Holes

• Slant Asymptotes

4-3 Multiplying and Dividing Rational Functions

• Excluded Values

• Multiply & Divide Rational Expressions

4-4  Add & Subtract Rational Expressions

• Add & Subtract Rational Expressions  (Like Denominators & GCF)

• Add & Subtract Rational Expressions  (Unlike Denominators)

• Application & Complex Fractions

4-5 Solving Rational Equations

• Solving Rational Equations

• Solving Rational Inequalities

• Application Problems

5-1 Nth Roots, Radicals, and Rational Exponents

• Nth Roots

• Simplifying Roots

5-2 Properties of Exponents and Radicals

• Powers

• Exponents

• Simplifying Roots

• Simplify Rational Exponents

• Operations with Roots

5-3 Graphing Radical Functions

• Graphing Radical Functions

• Graph Square Root Inequalities 

5-4 Solving Radical Equations

• Solving Radical Equations

• Solving Radical Inequalities

5-5 Function Operations

• Operations with Functions

• Composition of Functions

5-6 Inverse Relations and Functions

• Composite and Inverse Functions

6-1 Key Features of Exponential Functions

• Exponential Functions & Their Graphs

6-2 Exponential Models

• Interest

• Find a Rate for an Exponential Function

6-3A Exponential Equations

• Solving Exponential Equations

• Exponential Inequalities

6-3 Logarithms

• Introduction to Logarithms

6-3B  Special Logarithms

• Common Logarithms

• Natural Logarithms

6-4 Logarithmic Functions

• Graph Logarithmic Function

• Advanced Graphing of Log Functions

6-5 Properties of Logarithms

• Expanding Logarithms

• Condensing Logarithms

• More with Properties

6-6 Exponential and Logarithmic Equations

• Solve Exponents with Logs

• Solve Logs with Exponents

• Solve Logs using Properties

6-6B Applications of Exponent and Logarithmic Functions

• Continuous Compound Interest

• Half-Life & Natural Rate of Change

• Logistic Growth Function    

• Graphing LGF on Nspire

6-7 Geometric Sequences and Series

• Geometric Sequences & Series

• Infinite Geometric Series

11-1  Statistical Questions and Variables

• Intro to Statistics

11-2   Statistical Studies and Sampling Methods

• Designing a Study

11-3  Data Distributions

• Histograms & Box Plots

11-4  Normal Distribution

• Find Sample Deviation  

• Standard Deviation and Normal Distribution

• Z-Values

11-5 Margin of Error

• Population Parameters

11-6   Introduction to Hypothesis Testing

• Testing a Hypothesis

• Testing Hypothesis with Margin of Error

12-1 Probability Events

• Simple Probability

12-2 Conditional Probability

• Conditional Probability

12-3  Permutations & Combinations

• Permutations

• Combinations

12-4 Probability Distributions

• Definitions

• Binomial Distribution

12-5  Expected Value    

• Finding Expected Value

• Expected Value and Standard Deviation

7-2 Angles and the Unit Circle

• Angles & Circles

• Unit Circle

7-4 Graphing Sine and Cosine Functions

• Graphing Sin/Cos Functions

• Using Nspire to Graph Sin/Cos Functions

7-5   Other Trigonometric Functions

• Graphing Tan/Cot/Sec/Csc Functions