GeoDom

sábado, 11 de abril de 2020

Collinearity in a Mixtilinear Configuration

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Consider a triangle $\triangle{ABC}$, its Incircle, $\psi$, and its $B$-mixtilinear incircle, $\omega$. Let $T$ be the point of tangency of...
martes, 7 de abril de 2020

An appearance of harmonic division

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Consider a semicircle $(AB)$ and a circle, $w$, tangent internally at $T$. Let $N$ be the point of tangency of $w$ and the diameter, $AB$. ...
sábado, 4 de abril de 2020

Lozada's cyclologic triangles

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Let $ABC$ be a triangle, $P$ a point, $A'B'C'$ the antipedal triangle of $P$ and $A''$, $B''$, $C''$ th...
miércoles, 1 de abril de 2020

Cyclologic triangles!

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Two triangles $A_1B_1C_1$ and $A_2B_2C_2$ are Cyclologic if the circles $(A_1B_2C_2)$, $(B_1A_2C_2)$, and $(C_1A_2B_2)$ are concurrent in a...
miércoles, 25 de marzo de 2020

La existencia de Dios: un debate entre Bertrand Russell y el padre F. C. Copleston, SJ.

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(Este debate fue radiado originalmente en 1948 en el Tercer Programa de la BBC. Fue publicado en Humanitas en el otoño de 1948) COPLESTON...
domingo, 15 de marzo de 2020

Concurrence Associated to the Incenter

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Let $ABC$ be any triangle and $I$ its Incenter. Call $E$ and $F$ the reflections of $I$ around the sides $AB$, $BC$, respectively. Now, den...
1 comentario:
viernes, 13 de marzo de 2020

Perpendicularity Associated to the Incenter

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Let $ABC$ be any triangle and $I$ its Incenter. Call $E$ and $F$ the reflections of $I$ around the sides $AB$, $BC$, respectively. Now, d...
4 comentarios:
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Hi, here you can find solved and open geometry problems in English and Spanish (and other stuffs).

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