Eulerova přímka

  • e – Eulerova přímka
  • H – průsečík výšek
  • S – těžiště
  • U – střed opsané kružnice
Eulerova přímka a střed kružnice devíti bodů, výšky a ortocentrum, těžnice a těžiště, osy stran a střed kružnice opsané

Eulerova přímka je přímka nacházející se v každém nerovnostranném trojúhelníku. Tato přímka prochází průsečíkem jeho výšek (ortocentrum), těžištěm a středem opsané kružnice. Těžiště dělí spojnici průsečíku výšek (tj. ortocentra) a středu kružnice opsané v poměru 2:1. Na Eulerově přímce leží také střed kružnice devíti bodů, který je stejnolehlým obrazem středu kružnice opsané se středem stejnolehlosti v těžišti trojúhelníka a koeficientem κ = – 0,5. Rovnostranný trojúhelník Eulerovu přímku nemá, protože v něm všechny tyto čtyři body splývají. V rovnoramenném trojúhelníku je Eulerova přímka kolmá na základnu.

Eulerova přímka je pojmenována po švýcarském matematikovi Leonhardu Eulerovi (1707-1783).

Související články

Externí odkazy

Literatura

  • ŠVRČEK, Jaroslav; VANŽURA, Jiří. Geometrie trojúhelníka. Praha: Nakladatelství technické literatury, 1988. 

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