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Exploring the depths of euclidean geometrY - Home

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Exploring the depths of euclidean geometrY - Blog

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Exploring the depths of euclidean geometrY. Consider a triangle $ABC$ with orthocenter $H$. Let $D,E,$ and $F$ be the feet of the altitudes, let $M A,M B,$ and $M C$ be the midpoints of the sides, and let $M {AH},M {BH},$ and $M {CH}$ be the midpoints of $AH, BH,$ and $CH$ respectively, as shown. Then these $9$ points are concyclic in the Nine Point Circle. To prove the existence of the Nine Point Circle, we shall consider the circumcircle of $ triangle{ABC}$, and a few special points on it.

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The Mixtilinear Incircle | Power Overwhelming

https://usamo.wordpress.com/2015/08/11/the-mixtilinear-incircle

Some Notes on Valuations →. August 11, 2015. This blog post corresponds to my newest olympiad handout. My favorite circle associated to a triangle is the. Mixtilinear incircle. While it rarely shows up on olympiads, it is one of the richest configurations I have seen, with many unexpected coincidences showing up, and I would be overjoyed if they become fashionable within the coming years. Here’s the picture:. Are the contact points of the incircle and. Excircle on the side. Are the midpoints of the arcs.

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Exploring the depths of euclidean geometrY. On this website I will be exploring beautiful areas of Euclidean Geometry, and will try my best to offer insight to elementary and synthetic solutions. Enjoy! PDF'S OF ARTICLES I'VE WRITTEN. THESE PDF'S WILL GENERALLY TEND TO BE IN DEPTH VERSIONS OF THE POSTS ON MY BLOG. Create a free website.

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