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#euclideangeometry — Public Fediverse posts

Live and recent posts from across the Fediverse tagged #euclideangeometry, aggregated by home.social.

  1. Proposition 8: Of all two triangles of which the two sides of one are equal to the two sides of the other: and the base of one is equal to the base of the other: it is necessary that the two angles contained by the equal sides are equal.
    #EuclideanGeometry #triangleTuesday

  2. Proposition 8: Of all two triangles of which the two sides of one are equal to the two sides of the other: and the base of one is equal to the base of the other: it is necessary that the two angles contained by the equal sides are equal.
    #EuclideanGeometry #triangleTuesday

  3. Proposition 8: Of all two triangles of which the two sides of one are equal to the two sides of the other: and the base of one is equal to the base of the other: it is necessary that the two angles contained by the equal sides are equal.
    #EuclideanGeometry #triangleTuesday

  4. Proposition 8: Of all two triangles of which the two sides of one are equal to the two sides of the other: and the base of one is equal to the base of the other: it is necessary that the two angles contained by the equal sides are equal.
    #EuclideanGeometry #triangleTuesday

  5. Proposition 8: Of all two triangles of which the two sides of one are equal to the two sides of the other: and the base of one is equal to the base of the other: it is necessary that the two angles contained by the equal sides are equal.
    #EuclideanGeometry #triangleTuesday

  6. Proposition 6:
    If two angles of a triangle are equal to the other, then the two sides respecting those angles will be equal. Quod est impossibile.
    #EuclideanGeometry #triangleTuesday

  7. Proposition 6:
    If two angles of a triangle are equal to the other, then the two sides respecting those angles will be equal. Quod est impossibile.
    #EuclideanGeometry #triangleTuesday

  8. Proposition 6:
    If two angles of a triangle are equal to the other, then the two sides respecting those angles will be equal. Quod est impossibile.
    #EuclideanGeometry #triangleTuesday

  9. Proposition 6:
    If two angles of a triangle are equal to the other, then the two sides respecting those angles will be equal. Quod est impossibile.
    #EuclideanGeometry #triangleTuesday

  10. Proposition 6:
    If two angles of a triangle are equal to the other, then the two sides respecting those angles will be equal. Quod est impossibile.
    #EuclideanGeometry #triangleTuesday

  11. Proposition 4: Of all two triangles by which the two sides of one will be equal to the two sides of another and by which the two angles of them will be contained by those equilateral sides that are equal to the other, and as well the remaining sides of these are equal in respect to themselves: in truth the remaining angles of one will be equal to the remaining angles of the other, and so too is the whole triangle equal to the whole triangle. #micDrop
    #EuclideanGeometry #triangleTuesday

  12. Proposition 4: Of all two triangles by which the two sides of one will be equal to the two sides of another and by which the two angles of them will be contained by those equilateral sides that are equal to the other, and as well the remaining sides of these are equal in respect to themselves: in truth the remaining angles of one will be equal to the remaining angles of the other, and so too is the whole triangle equal to the whole triangle. #micDrop
    #EuclideanGeometry #triangleTuesday

  13. Proposition 4: Of all two triangles by which the two sides of one will be equal to the two sides of another and by which the two angles of them will be contained by those equilateral sides that are equal to the other, and as well the remaining sides of these are equal in respect to themselves: in truth the remaining angles of one will be equal to the remaining angles of the other, and so too is the whole triangle equal to the whole triangle. #micDrop
    #EuclideanGeometry #triangleTuesday

  14. Proposition 4: Of all two triangles by which the two sides of one will be equal to the two sides of another and by which the two angles of them will be contained by those equilateral sides that are equal to the other, and as well the remaining sides of these are equal in respect to themselves: in truth the remaining angles of one will be equal to the remaining angles of the other, and so too is the whole triangle equal to the whole triangle. #micDrop
    #EuclideanGeometry #triangleTuesday

  15. Proposition 4: Of all two triangles by which the two sides of one will be equal to the two sides of another and by which the two angles of them will be contained by those equilateral sides that are equal to the other, and as well the remaining sides of these are equal in respect to themselves: in truth the remaining angles of one will be equal to the remaining angles of the other, and so too is the whole triangle equal to the whole triangle. #micDrop
    #EuclideanGeometry #triangleTuesday

  16. To construct a #ParallelLine to a given line (in blue) in 2D #EuclideanSpace, all you need to do is pick two #points and draw #circles centred at those points of a specified #radius. Draw a #perpendicular to the line at each point (in red) and then draw a new line passing through the intersection of the perpendicular with the circles and there is the line parallel to the original one. Here is the process shown in #Geogebra.

    #Mathematics #Geometry #EuclideanGeometry #FreeSoftware