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geometry - Let D be point in the interior of ABC, Given that Angle DAC = $30°$ and Angle DCA = $40°$ , AB = BD + DC, BD = AC. Find
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Let P be an interior point of a triangle ABC and AP, BP, CP meet the sides BC, CA, AB in D, E, F, respectively. Show that (AP)/(PD)=(AF)/(FB)+(AE)/(EC).
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Triangle - Wikipedia
Points A, B and C form an isosceles triangle with a right angle at B and are represented by the complex numbers [math] z_1, z_2 and z_3, [/math] respectively. How do I