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Скачать с ютуб The Fermat Point of a Triangle | Geometric construction + Proof | в хорошем качестве

The Fermat Point of a Triangle | Geometric construction + Proof | 4 года назад


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The Fermat Point of a Triangle | Geometric construction + Proof |

Learn more theorems in Euclidean geometry and their applications at: https://brilliant.org/ThinkTwice ----------------------------------------------------------------------------------------------------------- Please consider supporting Think Twice on: ► Patreon:   / think_twice   ► Twitter:   / thinktwice2580   (@thinktwice2580) ► Instagram:   / thinktwice_ltu   (@thinktwice_ltu) ----------------------------------------------------------------------------------------------------------- Summary: The Fermat point of a triangle ABC is a point P such that the sum of distances PA+PB+PC is a minimum. To find the Fermat point of a triangle ABC: 1. Construct equilateral triangles on each side of ABC 2. Connect vertices A,B and C to the opposite and outermost vertex of equilateral triangle. 3. The point at which the three lines intersect is a Fermat point of triangle ABC. In the case where one of the angles of triangle ABC is greater than 120 degrees the Fermat point will be located at the obtuse-angled vertex of ABC. ----------------------------------------------------------------------------------------------------------- Contact me: ► [email protected] ----------------------------------------------------------------------------------------------------------- Music by: ► Lee:    • (FREE) Lo-fi Type Beat - Pray  

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