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ISI Entrance (B.Math-B.Stat)

Let \(ABC\) be a right-angled triangle with \(BC = AC = 1\). Let \( P\) be any point on \(AB\). Draw perpendiculars PQ and PR on AC and BC respectively from P. De fine M to be the maximum of the areas of BPR, APQ and PQCR. Find the minimum possible value of M.

Note by Subhasis Biswas
2 weeks, 3 days ago

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