euler lines造句
例句与造句
- These points can be used to define an Euler line of a quadrilateral.
- The center of the twelve-point sphere also lies on the Euler line.
- How did Leonhard Euler prove the Euler line?
- In theory, they should all be on the Euler Line of this triangle.
- All triangles in which the Euler line is parallel to one side are acute.
- It's difficult to find euler lines in a sentence. 用euler lines造句挺难的
- The circumcenter of the tangential triangle is on the reference triangle's Euler line,
- An equation for the Euler line in barycentric coordinates \ alpha : \ beta : \ gamma is
- These points define the " Euler line " of a tetrahedron analogous to that of a triangle.
- The center " T " of the twelve-point sphere also lies on the Euler line.
- In an isosceles triangle with exactly two equal sides, the Euler line coincides with the axis of symmetry.
- Under natural assumptions, the centers of polygons which satisfy Archimedes'Lemma are precisely the points of its Euler line.
- In a right triangle, the Euler line contains the perpendicular bisectors of sides, falls on the midpoint of the hypotenuse.
- Note that the Euler line is orthogonal to the orthic axis and that the Soddy line is orthogonal to the Gergonne line.
- This generalized Euler line is defined as the affine span of the center of mass and circumcenter of mass of the polytope.
- These points define the " Euler line " of the tetrahedron that is analogous to the Euler line of a triangle.
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