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  2. Midpoint theorem (triangle) - Wikipedia

    en.wikipedia.org/wiki/Midpoint_theorem_(triangle)

    The midpoint theorem, midsegment theorem, or midline theorem states that if the midpoints of two sides of a triangle are connected, then the resulting line segment will be parallel to the third side and have half of its length.

  3. Midpoint - Wikipedia

    en.wikipedia.org/wiki/Midpoint

    Given two points of interest, finding the midpoint of the line segment they determine can be accomplished by a compass and straightedge construction.The midpoint of a line segment, embedded in a plane, can be located by first constructing a lens using circular arcs of equal (and large enough) radii centered at the two endpoints, then connecting the cusps of the lens (the two points where the ...

  4. Mixtilinear incircles of a triangle - Wikipedia

    en.wikipedia.org/wiki/Mixtilinear_incircles_of_a...

    In plane geometry, a mixtilinear incircle of a triangle is a circle which is tangent to two of its sides and internally tangent to its circumcircle.The mixtilinear incircle of a triangle tangent to the two sides containing vertex is called the -mixtilinear incircle.

  5. Midpoint theorem - Wikipedia

    en.wikipedia.org/wiki/Midpoint_theorem

    Midpoint theorem may refer to the following mathematical theorems: ... Midpoint theorem, also known as Midpoint formula This page was last edited on 19 ...

  6. Point reflection - Wikipedia

    en.wikipedia.org/wiki/Point_reflection

    In the case where p is the origin, point reflection is simply the negation of the vector a. In Euclidean geometry, the inversion of a point X with respect to a point P is a point X* such that P is the midpoint of the line segment with endpoints X and X*. In other words, the vector from X to P is the same as the vector from P to X*.

  7. Medial triangle - Wikipedia

    en.wikipedia.org/wiki/Medial_triangle

    A point in the interior of a triangle is the center of an inellipse of the triangle if and only if the point lies in the interior of the medial triangle. [4]: p.139 The medial triangle is the only inscribed triangle for which none of the other three interior triangles has smaller area. [5]: p. 137

  8. Symmedian - Wikipedia

    en.wikipedia.org/wiki/Symmedian

    The angle formed by the symmedian and the angle bisector has the same measure as the angle between the median and the angle bisector, but it is on the other side of the angle bisector. The three symmedians meet at a triangle center called the Lemoine point. Ross Honsberger has called its existence "one of the crown jewels of modern geometry". [1]

  9. Feuerbach point - Wikipedia

    en.wikipedia.org/wiki/Feuerbach_point

    The nine-point circle passes through these three midpoints; thus, it is the circumcircle of the medial triangle. These two circles meet in a single point, where they are tangent to each other. That point of tangency is the Feuerbach point of the triangle. Associated with the incircle of a triangle are three more circles, the excircles. These ...