A stronger triangle inequality for neutral geometry - Melissa Baker and Robert Powers

  1. Tác giả: LTTK CTV
    Đánh giá: ✪ ✪ ✪ ✪ ✪

    A stronger triangle inequality for neutral geometry - Melissa Baker and Robert Powers

    Bailey and Bannister [College Math. Journal, 28 (1997) 182--186] proved that a stronger triangle inequality holds in the Euclidean plane for all triangles having largest angle less than arctan(24/7) (approximately 74 degrees). We use hyperbolic trigonometry to show that a stronger triangle inequality holds in the hyperbolic plane for all triangles having largest angle less than or equal to 65.87 degrees.

    [​IMG]

    ✪ ✪ ✪ ✪ ✪


    Link tải tài liệu:

    LINK TẢI TÀI LIỆU