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Solving a 'Harvard' University entrance exam question
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324 views1likes8:16MathExpertTipsandTricksOriginal Release: 2026-05-06

This video demonstrates how to solve complex exponential expressions by recognizing algebraic patterns. The problem 2^18 + 6^10 + 3^20 is solved by rewriting it as (2^9)^2 + 2(2^9)(3^10) + (3^10)^2, which matches the perfect square identity a² + 2ab + b² = (a+b)². This simplifies to (2^9 + 3^10)², and taking the square root gives 2^9 + 3^10 = 512 + 59049 = 59561. The key insight is recognizing when exponential expressions can be transformed into algebraic identities to simplify complex calculations.

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