Types of triangles

Automedian triangle

In plane geometry, an automedian triangle is a triangle in which the lengths of the three medians (the line segments connecting each vertex to the midpoint of the opposite side) are proportional to the lengths of the three sides, in a different order. The three medians of an automedian triangle may be translated to form the sides of a second triangle that is similar to the first one. (Wikipedia).

Automedian triangle
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Related pages

Translation (geometry) | Right triangle | Arithmetic progression | Spiral of Theodorus | Square root of 2 | Euler line | Vertex (geometry) | Pythagorean theorem | Integer triangle | Equilateral triangle | Pythagorean triple | Isosceles triangle | Median (geometry) | Steiner–Lehmus theorem | Parallelogram | Diophantus | Heron's formula | Similarity (geometry) | Median triangle | Fibonacci | Kepler triangle | Congruum | Triangle | Triangle inequality | Square root of 3