The Complete Guide to Algebra 2
The Complete Guide to Algebra 2, available at $94.99, has an average rating of 4.5, with 230 lectures, based on 51 reviews, and has 266 subscribers.
You will learn about Solve linear equations Evaluate and graph linear functions Solve systems of equations using a variety of methods (graphing, substitution, elimination, Cramer's rule, and matrices) Solve quadratic equations using a variety of methods (graphing, factoring, completing the square, quadratic formula) Solve polynomial equations (factor by grouping, factoring quadratic form, synthetic division and the Factor Theorem, Rational Zeros Theorem) Simplify radicals and solve radical equations Understand and solve exponential and logarithm equations and apply their use to topics such as compound interest Simplify rational expressions, and graph and solve rational equations Algebraically and graphically manipulate conic functions (circles, ellipses, hyperbolas, and ellipses) Find the sums of arithmetic and finite and infinite geometric series This course is ideal for individuals who are Anyone who wants to master Algebra 1 and/or Algebra 2 or Students looking to prepare for the SAT and ACT or Those looking to brush up on forgotten math skills or Anyone who enjoys solving problems or Homeschool students or parents wanting to match their curriculum to a standard classroom curriculum or Students looking to remediate over the summer, or get ahead for next school year It is particularly useful for Anyone who wants to master Algebra 1 and/or Algebra 2 or Students looking to prepare for the SAT and ACT or Those looking to brush up on forgotten math skills or Anyone who enjoys solving problems or Homeschool students or parents wanting to match their curriculum to a standard classroom curriculum or Students looking to remediate over the summer, or get ahead for next school year.
Enroll now: The Complete Guide to Algebra 2
Summary
Title: The Complete Guide to Algebra 2
Price: $94.99
Average Rating: 4.5
Number of Lectures: 230
Number of Published Lectures: 230
Number of Curriculum Items: 230
Number of Published Curriculum Objects: 230
Original Price: $199.99
Quality Status: approved
Status: Live
What You Will Learn
- Solve linear equations
- Evaluate and graph linear functions
- Solve systems of equations using a variety of methods (graphing, substitution, elimination, Cramer's rule, and matrices)
- Solve quadratic equations using a variety of methods (graphing, factoring, completing the square, quadratic formula)
- Solve polynomial equations (factor by grouping, factoring quadratic form, synthetic division and the Factor Theorem, Rational Zeros Theorem)
- Simplify radicals and solve radical equations
- Understand and solve exponential and logarithm equations and apply their use to topics such as compound interest
- Simplify rational expressions, and graph and solve rational equations
- Algebraically and graphically manipulate conic functions (circles, ellipses, hyperbolas, and ellipses)
- Find the sums of arithmetic and finite and infinite geometric series
Who Should Attend
- Anyone who wants to master Algebra 1 and/or Algebra 2
- Students looking to prepare for the SAT and ACT
- Those looking to brush up on forgotten math skills
- Anyone who enjoys solving problems
- Homeschool students or parents wanting to match their curriculum to a standard classroom curriculum
- Students looking to remediate over the summer, or get ahead for next school year
Target Audiences
- Anyone who wants to master Algebra 1 and/or Algebra 2
- Students looking to prepare for the SAT and ACT
- Those looking to brush up on forgotten math skills
- Anyone who enjoys solving problems
- Homeschool students or parents wanting to match their curriculum to a standard classroom curriculum
- Students looking to remediate over the summer, or get ahead for next school year
Is math a challenge for you? Then consider what Albert Einstein wrote to a 7th grade student asking for advice on her math classes: “Don’t worry about your difficulties in mathematics. I can assure you that mine are still greater.”
Math is challenging for everyone, even those who are great at it (it just doesn’t feel hard for them until they reach a higher level. But it’s still hard).
But anyone can learn to do math well provided they have someone available to give them a good explanation. Look no further than this course.
I’m a high school mathematics teacher, and this course is designed to help you master algebra. It’s a no-fluff version of all the algebra essentials you would learn in a full year-long algebra course in school, with clear and to-the-point explanations geared towards helping you master the basics in the shortest time possible.
No stone is left unturned to give you the most complete algebra course out there.
One of the most important factors in learning any skill, math included, is the guidance of a patient and experienced instructor who can clearly explain to you what you need to do. Here are some reactions from some of my students and their parents who have worked with me:
- “He has certainly fostered a love for math in my daughter.”–Parent
- “Very clear and thorough. Our daughter enjoys his class and is excelling in the subject.”–Parent
- “I think he is an awesome math teacher. He really enjoys math and always challenges us.”–Student
- “One of my favorite teachers. His teaching method is understandable and very easy to comprehend.”–Student
- “Best math teacher I have ever had”–Student
Course Curriculum
Chapter 1: Course Introduction
Lecture 1: Introduction: Who is this course for?
Lecture 2: The Roadmap: Course Goals and How to Achieve Them
Chapter 2: Unit 1: Solving equations
Lecture 1: Unit 1 Intro (including unit tests A, B, C, and solutions)
Lecture 2: Order of operations: PEMDAS
Lecture 3: Categories of numbers
Lecture 4: The Distributive Property and Combining Like Terms
Lecture 5: Solve linear equations: single and multi-step
Lecture 6: Saving your chemistry grade at the 11th hour: Word problem
Lecture 7: Solve linear equations (harder)
Lecture 8: Solve and graph linear inequalities
Lecture 9: Solve literal equations
Lecture 10: Solve absolute value equations
Lecture 11: The coldest place on Earth: Word problem
Lecture 12: Solve absolute value inequalities
Lecture 13: Unit 1: Challenge Question Solution
Lecture 14: Unit 1 Test C: #1-10
Chapter 3: Unit 2: Functions
Lecture 1: Unit 2 Intro (including unit tests A, B, C, and solutions)
Lecture 2: What is a function?
Lecture 3: How to evaluate functions
Lecture 4: Standard form of a linear function
Lecture 5: Graph a line in standard form
Lecture 6: How to find the slope of a line
Lecture 7: Climbing to the Mountain Summit: Word problem
Lecture 8: Writing equations in slope-intercept form (y=mx+b)
Lecture 9: A jump in the swimming pool: Word problem
Lecture 10: How to graph lines in slope-intercept form
Lecture 11: Point-slope form of a line
Lecture 12: How to change lines into slope-intercept form
Lecture 13: Your best cell phone plan: Word problem
Lecture 14: Parallel and perpendicular lines
Lecture 15: Graph piecewise functions
Lecture 16: Graph absolute value functions
Lecture 17: Transformations
Lecture 18: Describing transformations
Lecture 19: Graph linear inequalities
Lecture 20: Unit 2 Challenge Solution
Lecture 21: Unit 2 Test C: #1-12
Lecture 22: Unit 2 Test C: #13-16
Chapter 4: Unit 3: Solving systems of equations and matrices
Lecture 1: Unit 3 Intro (including unit tests A, B, C, and solutions)
Lecture 2: Solve systems of equations by graphing
Lecture 3: Solve systems of equations by substitution
Lecture 4: Solve systems of equations by elimination (2 variables)
Lecture 5: Solve systems of equations by elimination (3 variables)
Lecture 6: Solve systems of equations by elimination (3 variables, special case)
Lecture 7: Talent Show Ticket Sales: Word problem
Lecture 8: Challenge: Windy plane trip
Lecture 9: Graph systems of linear inequalities
Lecture 10: Baking cakes: Linear programming
Lecture 11: What is a matrix? (And how do you add, subtract, and multiply them?)
Lecture 12: How to multiply matrices
Lecture 13: How to find the determinant of a matrix
Lecture 14: Cramer's rule for solving matrices
Lecture 15: How to find the inverse of a matrix
Lecture 16: Solve systems of equations using inverse matrices
Lecture 17: Unit 3 Challenge Solution
Lecture 18: Unit 3 Test C: #1-5
Lecture 19: Unit 3 Test C: #6-12
Chapter 5: Unit 4: Quadratic Equations
Lecture 1: Unit 4 Intro (including unit tests A, B, C, and solutions)
Lecture 2: How to graph a quadratic function part 1
Lecture 3: How to graph a quadratic function part 2
Lecture 4: How to graph a quadratic inequality
Lecture 5: Giancarlo Stanton's home run: Word problem
Lecture 6: FOIL: First, outside, inside, last
Lecture 7: Factoring quadratics: leading coefficient = 1
Lecture 8: Factoring quadratics: leading coefficient not equal to 1 (Swing method)
Lecture 9: Factoring quadratics: Greatest common factor (GCF)
Lecture 10: Factoring perfect square trinomials
Lecture 11: Factoring the difference of squares
Lecture 12: Factoring the greatest common factor (GCF)
Lecture 13: Solve quadratic equations by factoring
Lecture 14: Race through Alaska: Word problem
Lecture 15: What is an imaginary number?
Lecture 16: Raising i to different powers
Lecture 17: Simplify imaginary numbers
Lecture 18: Complex numbers: How to add, subtract, and multiply
Lecture 19: Complex numbers: How to divide
Lecture 20: What is a perfect square?
Lecture 21: Solve quadratic equations by completing the square (easier)
Lecture 22: Solve quadratic equations by completing the square (harder)
Lecture 23: A proof of the quadratic formula
Lecture 24: Solve quadratic equations using the quadratic formula
Lecture 25: What is the discriminant?
Lecture 26: Vertex form of a quadratic function
Lecture 27: Transforming a quadratic graph
Lecture 28: Unit 4 Challenge Solution
Lecture 29: Unit 4 Test C: #1-7
Lecture 30: Unit 4 Test C: #8-14
Lecture 31: Unit 4 Test C: #15-20
Chapter 6: Unit 5: Solving polynomial equations
Lecture 1: Unit 5 Intro (including unit tests A, B, C, and solutions)
Lecture 2: Laws of exponents: The Basics
Lecture 3: Laws of exponents: Harder examples
Lecture 4: What is a polynomial?
Lecture 5: Polynomials: How to add, subtract, multiply, and divide
Lecture 6: Polynomials: How to divide by a monomial
Instructors
-
Mike O
Mathematics Teacher and Tutor
Rating Distribution
- 1 stars: 0 votes
- 2 stars: 2 votes
- 3 stars: 6 votes
- 4 stars: 13 votes
- 5 stars: 30 votes
Frequently Asked Questions
How long do I have access to the course materials?
You can view and review the lecture materials indefinitely, like an on-demand channel.
Can I take my courses with me wherever I go?
Definitely! If you have an internet connection, courses on Udemy are available on any device at any time. If you don’t have an internet connection, some instructors also let their students download course lectures. That’s up to the instructor though, so make sure you get on their good side!
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