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Factoring Patterns

Recognize patterns instantly. Factoring on the SAT is about seeing, not grinding.

Advanced Math

Difference of Squares

\[ a^2 - b^2 = (a+b)(a-b) \]

The single most important factoring pattern. Use it to simplify fractions and solve quadratics instantly.

📝 Example: Basic Pattern

\(x^2 - 16\) becomes \((x+4)(x-4)\).

📝 Example: The Advanced Version

Simplify \(\frac{x^2 - 25}{x + 5}\).

\(\frac{(x+5)(x-5)}{x+5} = x - 5\)

Result: x - 5.