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  1. May 30, 2018 · Aprendește teorema medianei și reciproca teorema medianei pentru triunghi dreptunghic. Vezi formule, exemple și comentarii pe blogul profesorului Jitaru Ionel.

  2. În geometria plană, teorema medianei stabilește o relație între lungimea unei mediane dintr-un triunghi și lungimile laturilor triunghiului. Teorema medianei este un caz particular al teoremei lui Stewart. Mai este numită teorema lui Apoloniu după Apoloniu din Perga.

    • Definition
    • Properties
    • Formulas

    The median of a triangle is a line segment that joins a vertex to the midpoint of the side that is opposite to that vertex.

    Each triangle has 3 medians, one coming from each vertex; in △ABC, AD, BF, and CE are the 3 medians
    The 3 medians meet at a common point, called the centroid of the triangle. The centroid is the center of gravity or center of mass of the triangle; the three medians, ma, mb, & mcmeet at point O, w...
    Each median divides the main triangle into 2 smaller triangles having equal area. Thus, the 3 medians divide the main triangle into 6 smaller triangles having equal area; median AD forms triangles...

    How to Find the Median of a Triangle

    A theorem called Apollonius’s Theorem gives the length of the median of a triangle. According to the theorem: ‘the sum of the squares of any two sides of a triangle equals twice the square on half the third side and twice the square on the median bisecting the third side’. Accordingly, the standard formulas for finding the medians of a triangle are given below: Let us solve some examples involving different types of triangles.

  3. In cadrul acestui clip vei regasi explicatia Teoremei Medianei Geometria Plana.Aceasta teorema iti este de folos atat in Geometria din clasa a 7 a , a 8 a, c...

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  4. Fie ABC un triunghi dreptunghic în A și M mijlocul ipotenuzei (BC). Vom numi AM mediana corespunzătoare ipotenuzei sau mediana relativă la ipotenuză. Teo...

  5. May 8, 2024 · A median A_1M_1 of a triangle DeltaA_1A_2A_3 is the Cevian from one of its vertices A_1 to the midpoint M_1 of the opposite side. The three medians of any triangle are concurrent (Casey 1888, p. 3), meeting in the triangle centroid (Durell 1928) G, which has trilinear coordinates 1/a:1/b:1/c. In addition, the medians of a triangle divide one another in the ratio 2:1 (Casey 1888, p. 3). A ...

  6. Nov 21, 2023 · The median divides the opposite side into two segments of equal length. Furthermore, it divides the triangle into two triangles of equal size. The three medians of a triangle always meet at a ...

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