ADVANCED ALGEBRA LESSONS
Whether needing help with advanced algebra homework or reviewing for tests, Mr. X can help math students better understand Advanced Algebra. Our lessons are designed to reinforce the instructor's message. We also have a library of sample algebra problems with examples of solved problems for each advanced algebra lesson. Check out our free samples below, as well as the advanced algebra curriculum. Advanced algebra lessons and problems are included with a subscription to Mr. X.
Advanced Algebra Sample Lesson 1
Advanced Algebra Sample Lesson 2
ADVANCED ALGEBRA CURRICULUM
Register today to view the full curriculum of advanced algebra lessons FREE for 30 days!
| Title | Description | ||
|---|---|---|---|
| Advanced Algebra Lesson 307 | Solve two inequalities in one variable joined with the conjunction OR. This lesson is appropriate for the "end" of a Basic Algebra course. | ![]() |
|
| Advanced Algebra Lesson 308 | Also appropriate for Basic Algebra, we solve two inequalities in one variable joined with the conjunction AND. | ![]() |
|
| Arithmetic within Functions | We can take sums, differences, products, and quotients within and between functions. | ![]() |
|
| Basic Algebra Problem 302 | This is a basic algebra lesson appropriate for both the "end of basic algebra" and the "beginning of advanced algebra." | ![]() |
|
| Domains of Functions | When our functions have to stay within real values we cannot divide by zero or take an even root of a negative value. This Lesson is also a Problem Set. | ![]() |
|
| Even and Odd Functions | A lesson in EVEN and ODD functions in two variables. The rule: EVEN means f(-x) = f(x); ODD means f(-x) = -f(x). | ![]() |
|
| Graph two linear inequalities | We make a simple graph of the intersection of two regions in x and y. | ![]() |
|
| Multiplying Polynomials | When we multiply polynomials we sum individual products. We multiply each term in one polynomial times each term in the other polynomial. | ![]() |
|
| Sigma Notation 110 | A basic explanation of Sigma Notation, to take a sum of n terms. | ![]() |
|
| Sigma Notation 111 | We evaluate sums of n terms from sigma notation. We discuss "Rainbow Addition" for APs. | ![]() |
|
| Sigma Notation 112 | We take a good look at an Arithmetic Progression with Sigma Notation and Rainbow Addition. | ![]() |
|
| Sigma Notation 113 | We have 40 terms to sum in this AP, or Arithmetic Progression. We show how the formula for the sum of an AP works. | ![]() |
|
| Sigma Notation 114 | A more involved AP with 263 terms. We take a good look at the formula for an Arithmetic Progression, with Rainbow Addition. | ![]() |
|
| Sigma Notation 115 | A story about Gauss and a famous AP, or Arithmetic Progression. We add the first 100 positive integers. | ![]() |
|
| The Ferry Problem | We take a more involved look into the spreadsheet to maximize the daily revenue of the ferry. As a quadratic function, its graph is a parabola whose vertex is the maximum daily revenue. | ![]() |


