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Suppose \(x\) is a positive real number such that {\(x\)} ,\([x]\) and \(x\) are in a geometric progression.Find the least positive integer \(n\) such that \(x^n > 100\). Here \([x]\) denotes the integer part of \(x\) and \({x} = x-[x]\)

Note by Vilakshan Gupta
2 months ago

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