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Germany | Can you solve this ? | Maths Olympiad
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113 views7likes8:12learncommunolizerOriginal Release: 2026-05-31

To solve exponential equations like 4^a + 4^a = 100, factor out the common term to get 2 × 4^a = 100, then divide both sides by 2 to isolate 4^a = 50. Apply logarithms to both sides to bring down the exponent: a × log(4) = log(50). Solve for a by dividing both sides by log(4), yielding a = log(50)/log(4). Using prime factorization (50 = 2 × 5² and 4 = 2²) and logarithm properties (log(a×b) = log(a) + log(b), log(a^n) = n×log(a)), this simplifies to a = 1/2 + log₂(5). The solution can be verified by substituting back into the original equation.

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