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Factoring - Rational Expressions

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Summary
The lesson focuses on simplifying rational expressions, a crucial skill for solving algebraic problems on the GRE exam.
  • Rational expressions are ratios of two algebraic expressions that often require simplification for problem-solving.
  • Simplification involves factoring both the numerator and the denominator and then canceling out common factors.
  • In cases where direct factoring is not possible due to different variables, separating the numerator by addition or subtraction can facilitate simplification.
  • Practical examples illustrate the process of simplification, including strategies for dealing with complex expressions involving multiple variables.
  • Practice questions underscore the importance of recognizing opportunities to simplify expressions, which can significantly streamline problem-solving.
Chapters
00:06
Understanding Rational Expressions
00:33
Simplification Techniques
01:47
Advanced Simplification Strategies
02:55
Practical Application and Practice Questions

Quiz

Algebra, Equations, and Inequalities