You know it as a² + b² = c². But the Pythagorean Theorem is not just geometry; it's a beautiful algebraic truth.
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The theorem describes the sacred relationship between the sides of a right triangle.
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'a' and 'b' are the two shorter sides that form the right angle. 'c', the hypotenuse, is the long side opposite it.
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The algebraic power comes when you know two of the sides and need to find the third unknown side.
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If you know a=3 and b=4, then 3² + 4² = c². This becomes a simple algebraic equation: 9 + 16 = c².
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Now, you just solve for 'c'. 25 = c², so c = 5. You've used algebra to find a physical length.
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This one simple algebraic relationship is the foundation of all navigation, construction, and engineering.
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It allows us to calculate real-world distances without ever having to physically measure them.
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It is the perfect, explosive marriage of geometric shapes and algebraic logic.
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It's not just a formula to memorize; it's one of the most powerful and practical algebraic ideas ever discovered.
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