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Algebra Lesson: Solving Hard Exponential Equations
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341 views9likes3:47Learnandplay_1Original Release: 2026-05-10

To solve exponential equations where the variable appears in both the base and exponent, use substitution to express both sides with the same base, then apply the law of indices (if a^b = a^c, then b = c) to solve for the variable. For example, in 3^x = x^9, let x = 3^y, which transforms the equation to 3^(3^y) = 3^(9y), simplifying to 3^y = 9y. Dividing both sides by y and expressing 9 as 27/3 = 3^3/3^1, we get 3^y/y = 3^3/3, which yields y = 3, so x = 3^3 = 27.

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