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99% Get This Equation Wrong! Can You Solve It?
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368 views14likes3:18Learnandplay_1Original Release: 2026-05-17

To solve exponential equations with different bases, use the laws of indices to expand both sides, rearrange terms by dividing both sides by the same exponential expression, apply the reciprocal property (a/b)^c = (b/a)^(-c) to match bases, and then equate the exponents to find the solution. For example, in the equation 3^x × 3^2 = 2^x × 2^2, expanding gives 3^(x+2) = 2^(x+2), which simplifies to (3/2)^x = (2/3)^2, and using the reciprocal property yields (3/2)^x = (3/2)^(-2), so x = -2.

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