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99% Get This Equation Wrong! Can You Solve It?
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368 vues14J'aime3:18Learnandplay_1Version originale : 2026-05-17

This video demonstrates how to solve exponential equations where bases are different. The method involves: (1) expanding both sides using the laws of indices (adding exponents when multiplying same base), (2) rearranging terms by dividing both sides by exponential expressions to isolate variable terms, (3) applying the reciprocal property of exponents to convert fractions to the same base, and (4) equating exponents when bases match. The example equation 3^x × 3^2 = 2^x × 2^2 is solved by expanding to 3^(x+2) = 2^(x+2), rearranging to 3^x/2^x = 4/9, converting to (3/2)^x = (2/3)^2, then using the reciprocal property to get (3/2)^x = (3/2)^(-2), yielding x = -2.

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