x = 0.2666666\ldots 10x = 2.666666\ldots 10x - x = 2.666666\ldots - 0.2666666\ldots 9x = 2.4 x = \frac{2.4}{9} x = \frac{\frac{24}{10}}{9} = \frac{24}{90} x = \frac{24 \div 6}{90 \div 6} = \frac{4}{15} \frac{4}{15}
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What are the two necessary and sufficient conditions for congruence of triangles?
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Math Question: What is the smallest value of n that satisfies Fermat's theorem, specifically a^n + b^n = c^n for positive integers a, b, c, and n greater than 2?
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