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An interesting thing everyone must know..

\(0.99999....=1\)! Why? It was proven in many methods, even though its logically unequal. Try the basic one, the same method as making infinitesimals to fraction. Assuming \(x=0.9999...\). Then \(10x=9.9999...\). Subtracting: \[10x-x=9.9999...-0.9999...\] \[9x=9\] \[x=1\] Even though we clearly declare x as 0.999..., The end result is one.

Note by Ivander Jonathan
1 year, 6 months ago

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This is very interesting, but I don't sure how does it.!! Gm Kibria · 1 year, 6 months ago

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We also know that \(\frac{1}{3} = 0.33333...\). Multiplying both sides by \(3\) gives: \(\frac{3}{3} = 0.99999...\), or \(1=0.99999...\). Patrick Prochazka · 1 year, 3 months ago

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