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--- pow:problem7f24 [2024/11/30 03:14] – created mazur
+++ pow:problem7f24 [2024/12/10 20:38] (current) – mazur
@@ Line 1: / Line 1: @@
+<box 85% round orange|Problem 7 (due on Monday, December 2). >
+Let $ABC$ be an equilateral triangle and $P$ any point inside $ABC$. Show that
+the segments $AP$, $BP$, $CP$ are sides of some triangle $T(P)$ and find $P$ for which the area of $T(P)$
+is largest.
+</box>
+The problem was solved by Prof. Vladislav Kargin.  For a detailed solution see the following link {{:pow:2024fproblem7.pdf|Solution}}.