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General Algebra Lessons

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  • Absolute Value
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  • Factoring Numbers and the Greatest Common Factor
  • Imaginary Numbers
  • Mean , Median , and Mode
  • Order of Operations
  • Percentages
  • Proportions and Ratios
  • Rational Numbers
  • Scientific Notation

Simplifying and Solving Equations

  • Combining Like Terms to simplify your expressions.
  • Multiplying Polynomials
  • The Quadratic Formula is one way to solve certain equations.
  • Substitution allows you to replace an unknown with a known.
  • Systems of Linear Equations - Solve for more than one variable.
  • Solving Systems of Inequalities - Like before, but with less-than and greater-thans.
  • Systems of Equations With More Than Two Variables - Why not keep going?
  • Using FOIL to multiply two expressions.
  • Finding Roots
  • Completing the Square In Circle Equations - A more advanced subject.
  • What are Functions ?
  • Domain and Range describe the input and output.
  • Exponential Functions add exponents to the function.

Graphing Equations and Inequalities

  • Linear Equations are straight lines.
  • Asymptotes are approached but not reached.
  • Finding Asymptotes
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Video Lessons

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Recent Algebra Questions

Joint Probability Density Function: f(x,y,z,t) = 1/(xyz) for 0 Monday December 04, 2023

Task: create function that takes binary string and returns natural number from 1 to 2^N Monday December 04, 2023

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Functions problem! "If f(k/2)=1 and f(p+1)=9. Show that k^2+p^2 is divisible by 5." Monday December 04, 2023

double digits: what's the probability of seeing double digits on a clock? Monday December 04, 2023

Algebra Formulas

Here are some of the most commonly used formulas in algebra.

Laws of Exponents

  • \(a^ma^n=a^{m+n}\)
  • \((a*b)^m=a^mb^m\)
  • \((a^m)^n=a^{mn}\)
  • \(a^{\frac{m}{n}}=\sqrt[n]{a^m}\)
  • \(\frac{a^m}{a^n}=a^{m-n}\)
  • \(a^{-m}=\frac{1}{a^m}\)

Quadratic Formula

For an equation of the form \(ax^2+bx+c=0\), you can solve for x using the Quadratic Formula :

Binomial Theorem

  • \((a+b)^1= a + b\)
  • \((a+b)^2=a^2+2ab+b^2\)
  • \((a+b)^3=a^3+3a^2b+3ab^2+b^3\)
  • \((a+b)^4=a^4+4a^3b+6a^2b^2+4ab^3+b^4\)

Difference of Squares

  • \(a^2-b^2=(a-b)(a+b)\)

Rules of Zero

  • \(\frac{0}{x} = 0\text{, where }x \neq 0.\)
  • \(a*0 = 0\)
  • \(\frac{a}{0}\text{ is undefined (you can't do it)}\)

Algebra Examples:

I've always found that working example problems is the best way to understand a new subject. If you've had trouble grasping a new algebra concept, the best solution might be to work your way through a series of example problems. I've tried to compile some links for example problems you can solve.

Intermediate Algebra Example Problems -- some extra selections sorted by subject matter to illustrate each concept in more detail.

Analyze Math Algebra 1 Tutorial -- A standard tutorial that focuses heavily on worked-out examples, including these problems .

Further Help

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NY Regents Algebra 1 Study Guide

Want to be ready when test day arrives our ny regents algebra 1 study guide will help you to strengthen your skills and boost your self-confidence. click the button below to get started., how do i study for the ny regents algebra 1.

The five steps below outline how to study for the NY Regents Algebra 1 exam.

  • Only review the concepts required to pass the exam. Choose a NY Regents Algebra 1 study guide that covers precisely what you’ll encounter on test day to ensure that you’re optimizing your time.
  • Concentrate on the skills you need to strengthen. An online program with diagnostic quizzes will allow you to skip the concepts you already know.
  • Use a learning method that includes instruction, practice, and testing.
  • Build a solid base of math skills. A NY Regents Algebra 1 study guide that offers remedial math lessons will close knowledge gaps.
  • Retain what you’re learning by reviewing the concepts regularly.

What should I study for the NY Regents Algebra 1 test?

Study the following math topics for the NY Regents Algebra 1 K12 Assessment test: performing operations with whole numbers, fractions, and decimals; reasoning algebraically; memorizing the characteristics of basic geometric shapes; understanding measurement; representing and analyzing data and statistics.

How long should you study for the NY Regents Algebra 1?

The length of time you should study for the NY Regents Algebra 1 test depends on your ability and background. Most students need to spend about 1 to 3 months studying regularly for 1 or 2 hours each day.

What is a good score for the NY Regents Algebra 1?

What constitutes a good score for the NY Regents Algebra 1 test depends on the school or program to which you’re applying. No matter the circumstances surrounding the exam, you should always strive for the best possible score by using a NY Regents Algebra 1 study guide.

What is the best study guide for the NY Regents Algebra 1?

The best NY Regents Algebra 1 study guide is the one that keeps you fully motivated. Look for an option that’s more interesting than a NY Regents Algebra 1 study book. A system with the techniques described below will give you the inspiration you need.

  • Video lessons provide the feeling of working with your own teacher.
  • Audio explanations of practice problems keep you from getting stuck.
  • Background tutorials strengthen your confidence.
  • Optional pre-tests direct your learning toward concepts you need to master.
  • Chapter reviews keep your skills sharp.
  • Progress reports offer encouragement throughout.

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