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Hidden Pattern in this Math Problem | Olympiad Mathematics Solution |
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252 views15likes7:32rashel1Original Release: 2026-04-27

To solve exponential equations with different bases, first express all terms with the same base using exponent rules (e.g., 25^t = (5^2)^t = 5^(2t)), then combine exponents using the product rule (a^m × a^n = a^(m+n)), and finally apply logarithms to both sides to solve for the variable. For the equation 5^t × 25^t = 100, this simplifies to 5^(3t) = 100, and taking logarithms yields t = (2 + log_5(4))/3.

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