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  1. Euler line - Wikipedia

    In geometry, the Euler line, named after Leonhard Euler (/ ˈɔɪlər / OY-lər), is a line determined from any triangle that is not equilateral.

  2. Euler line - Art of Problem Solving

    In any triangle , the Euler line is a line which passes through the orthocenter , centroid , circumcenter , nine-point center and de Longchamps point . It is named after Leonhard Euler.

  3. Euler Line | Brilliant Math & Science Wiki

    The Euler line of a triangle is a line going through several important triangle centers, including the orthocenter, circumcenter, centroid, and center of the nine point circle.

  4. Euler Line - from Wolfram MathWorld

    The line on which the orthocenter H, triangle centroid G, circumcenter O, de Longchamps point L, nine-point center N, and a number of other important triangle centers lie. The Euler line is perpendicular to …

  5. Euler line - Math Open Reference

    In the 18th century, the Swiss mathematician Leonhard Euler noticed that three of the many centers of a triangle are always collinear, that is, they always lie on a straight line. This line has come to be …

  6. Euler Line made simple - Andrea Minini

    The Euler Line is a line that passes through the orthocenter, centroid, and circumcenter of a triangle. This geometric construction links several significant points of a triangle.

  7. Euler line (video) | Triangles | Khan Academy

    I made this program using the Khan Academy CS platform which allow you to plot the Euler line and see how it changes as the triangle changes (for example, if you make an equilateral triangle).

  8. The Euler Line of a Triangle - Clark University

    These three “centers” of the triangle lie on one straight line, called the Euler line.

  9. EULER LINE - University of Evansville

    The most famous line in the subject of triangle geometry is the Euler line, named in honor of Leonhard Euler (pronounced Oiler), who penned more pages of original mathematics than any other human …

  10. The Euler Line and the 9-Point Circle - Alexander Bogomolny

    In any triangle, three remarkable points - circumcenter, centroid, and orthocenter - are collinear, that is, lie on the same line, Euler's line. Centroid is always located between the circumcenter and the …