Une droite (xy) passe par le[b][color=#ff0000][i] milieu[/i][/color][/b] O d'un segment [MP].[br]On désigne par H et K les [b][color=#ff0000][i]projetés orthogonaux[/i][/color][/b] de M et P, respectivement, sur (xy).[br]Démontrer que les deux triangles MOH et POK sont [b][color=#ff0000][i]superposables[/i][/color][/b] .
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[/img][br]