1/(2(ω - 1)) - 1/(2(ω + 1))

An algebraic expression combining two fractions with conjugate denominators

AlgebraFractionRational ExpressionMath Formula

Complexity

Current best complexity is 89:

1/(2(ω - 1)) - 1/(2(ω + 1))
89
Discover this myself!

Statistics

Discovered by
1board
Best recipe held by
1board
First discovered
28 hoursago
Crafted
1time
Made with
1recipe
Used in
6recipes

Highlights

  1. First discovered by
    Hello5184's board
    · 28 hours ago
  2. Lowest complexity89first held by
    Hello5184's board
    · 28 hours ago
  3. Last crafted by
    Hello5184's board
    · 28 hours ago
  4. Last used in a recipe by
    Hello5184's board
    · 28 hours ago

Related concepts

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Algebraic Geometry
Equation
Quadratic
Abstract Algebra

Technical information

Concept ID
373113
Color
#0066cc
Emoji
➗
Categories
Algebra, Fraction, Rational Expression, Math Formula
Best complexity
89
First discovered
Nov 12, 2026, 21:46 UTC
Trademarked
No
Copyrighted
No

About "1/(2(ω - 1)) - 1/(2(ω + 1))" concept

1/(2(ω - 1)) - 1/(2(ω + 1)) can be discovered in Concepts, categorized under Algebra, Fraction, Rational Expression, Math Formula. An algebraic expression combining two fractions with conjugate denominators

It has been discovered by 1 board and crafted 1 time, first appearing 28 hours ago. 1/(2(ω - 1)) - 1/(2(ω + 1)) can be created from 1 recipe, and goes on to appear as an ingredient in 6 others.

1/(2(ω - 1)) - 1/(2(ω + 1)) was first discovered by Hello5184's board 28 hours ago. They also hold the lowest-complexity recipe, at 89.

Related concepts worth exploring include Half, Matrix Squared, Exponentiation, X², Exponent, Boolean Algebra, and 6 more.