Algebra 2: Coursework Overview
This article offers detailed information about where you can find Algebra 2 classes, how they can be helpful in different careers, and what topics are covered in these courses.
An Algebra 2 coursework program is a needed step to excel in almost any career choice. Algebra 2 will build upon the basic math skills you developed in Algebra 1. This course may be part of a school's general education requirements and likely requires a prerequisite such as Algebra 1 or another advanced math course.
Here is an outline of common concepts taught in Algebra 2 courses:
- Equations and inequalities
- Graphs and matrices
- Polynomials and radical expressions
- Quadratic equations
- Exponential and logarithmic functions
- Sequences and probabilities
- Common uses of Algebra
- Algebra in the economy
Another way to learn Algebra 2 is through the Open Course Ware system of a university; this network of courses is free, open to the public and posts information including syllabi and assignments from courses previously taught on campus.
List of Algebra Courses
Intermediate Algebra II
After establishing essential skills in Algebra I, students in this course will continue to explore the concept of real numbers, including their properties, construction, and operations. This course will also focus on both rational and radical expressions, as well as equalities and inequalities. Throughout the course, students will be expected to demonstrate their comprehension of these topics by completing practice problems.
This course teaches students about linear mappings and vector spaces, which are the cornerstones of linear algebra. Special attention will also be devoted to matrix theory, with an emphasis on subjects such as eigenvalues, positive definite matrices, similarity, and determinants.
In this course, students will be introduced to basic abstract algebraic theories, along with their application in mathematics. Students will study Group theory, with a large portion of classwork dedicated to topics including finite groups, Abelian groups, homomorphism theorems, and permutation groups.
Designed specifically for undergraduate students, this course presents students with standard and traditional algebraic concepts. This general course covers several diverse topics, including logarithmic expressions, linear and quadratic equations, complex numbers, and functions and the basics of probability. Students in this course will also be expected to understand the practical applications of these ideas.