Hinh thap nhi dien bien doi.cg3
Chia sẻ tài liệu: Hinh thap nhi dien bien doi.cg3 thuộc Hình học 12
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2.0.0 (279,Windows NT) stopped off 1.000 %8 %1 [ document_toolbar 3d_geometry_toolbar ] Z0_Plane no_hidden defined (0,0,1,0) normal_surface_thickness solid_surface_style silver hidden_layer solid_curve_style large_curve_radius medium_purple plane3_base_surface_thickness plane3_base_curve_radius doc_settings -215 0 document_window 0 600 600 0 0 2 %1 1 29.700 21.000 %8 %65 %6 41.500 254.500 %7 origin3 %7 ((0.96363045320862295,0.17707750564207012,-0.20014971057817346,0),(-0.26723837607825712,0.63852085736725073,-0.72171654065709689,0),(0,0.74895572078900208,0.6626200482157375,0),(0,0,0,1)) %8 1.500 1.500 18.000 18.000 default_surface_clipping_transfo3 %7 central_medium_lens default_layer default_clipping_transfo3 no_auto_rotate %26 defined (-3.3832425298957158,7.0658059334106396,0,1) sphere_point_style very_large_point_size red hidden_layer point3_base_point_size %28 (-3.3832425298957158,7.0658059334106396,0,1) %26 %46 true %48 canonic_dodecahedron %47 %50 %49 %47 defined (-0.17291411945714685,-1.9965937707154999,0,1) sphere_point_style very_small_point_size red default_layer point3_base_point_size %48 no_hidden defined ( F(R(5,1),X(-2.1136753241432573,-0.571702897911885,0),Q(0,0.95182429165886517,0.30664395935367711,0),D2.8303841825742575), F(R(5,1),X(0.70523709253994615,-0.58576458769436146,1.7422053605180059),Q(0.49959324621706769,-0.26084693190047559,0.80967010310872156,-0.16370641583124815),D2.8303841825742575), F(R(5,1),X(-1.2559569434313405,-3.2569932217761779,1.7422053605180055),Q(0.30795520953328842,0.26488254499138336,0.80835885292911014,-0.42609481476700639),D2.8303841825742575), F(R(5,1),X(-4.402488628770973,-2.2172418979387536,1.7422053605180055),Q(-0.0013112501796112761,0.6894358927231069,0.49828199603745627,-0.52572947689185878),D2.8303841825742575), F(R(5,1),X(-4.3859581210180698,1.0965883941222896,1.7422053605180059),Q(-0.31007685689165393,0.8506481624987301,-0.0021216473583654375,-0.42455334773172376),D2.8303841825742575), F(R(5,1),X(-1.2292100200358482,2.1048968237275809,1.7422053605180059),Q(-0.500403643395822,0.68694174666748187,-0.50171489357543309,-0.16121226977562309),D2.8303841825742575), F(R(5,1),X(-2.1136753241432573,-0.57170289791188411,6.3033582097364072),Q(0.80754845575035605,0,0,-0.58980123059825462),D2.8303841825742575), F(R(5,1),X(0.15860747273155518,-2.2399941899460583,4.5611528492184039),Q(0.50171489357543309,0.52572947689185889,-0.0013112501796112824,0.68694174666748198),D2.8303841825742575), F(R(5,1),X(-2.9981406282506651,-3.2483026195513505,4.5611528492184021),Q(0.80967010310872156,0.42455334773172365,-0.31007685689165387,0.26084693190047559),D2.8303841825742575), F(R(5,1),X(-4.9325877408264596,-0.55764120812940754,4.5611528492184021),Q(0.80835885292911014,0.16121226977562303,-0.50040364339582177,-0.26488254499138331),D2.8303841825742575), F(R(5,1),X(-2.9713937048551746,2.1135874259524083,4.5611528492184021),Q(-0.49828199603745643,0.16370641583124801,0.49959324621706769,0.68943589272310701),D2.8303841825742575), F(R(5,1),X(0.17513798048445972,1.073836102114984,4.5611528492184013),Q(0.0021216473583654705,0.4260948147670065,0.30795520953328853,0.8506481624987301),D2.8303841825742575), L(0,4,5,0,116.56505117707799), L(1,0,0,0,116.56505117707799), L(2,0,0,1,116.56505117707799), L(2,1,1,4,116.56505117707799), L(2,2,7,2,116.56505117707799), L(3,0,0,2,116.56505117707799), L(3,1,2,4,116.56505117707799), L(3,2,8,2,116.56505117707799), L(3,4,4,1,116.56505117707799), L(4,0,0,3,116.56505117707799), L(4,2,9,2,116.56505117707799), L(4,3,10,3,116.56505117707799), L(5,1,4,4,116.56505117707799), L(5,4,1,1,116.56505117707799), L(6,0,7,0,116.56505117707799), L(6,3,9,0,116.56505117707799), L(6,4,8,0,116.56505117707799), L(7,3,1,3,116.56505117707799), L(8,3,2,3,116.56505117707799), L(8,4,7,1,116.56505117707799), L(9,3,3,3,116.56505117707799), L(9,4,8,1,116.56505117707799), L(10,0,6,2,116.56505117707799), L(10,2,5,2,116.56505117707799), L(10,4,9,1,116.56505117707799), L(11,0,6,1,116.56505117707799), L(11,1,7,4,116.56505117707799), L(11,2,1,2,116.56505117707799), L(11,3,5,3,116.56505117707799), L(11,4,10,1,116.56505117707799) ) very_small_surface_thickness no_surface_style gray16 no_point_style very_small_point_size red default_layer solid_curve_style very_small_curve_radius gray16 polynet3_base_surface_thickness polynet3_base_point_size polynet3_base_curve_radius %49 defined (-1.744088903410308,-1.7896234309598496,0,1) sphere_point_style very_large_point_size red hidden_layer point3_base_point_size %50 defined (-0.15879538028228524,0.83375519755160366,0,1) sphere_point_style very_small_point_size red default_layer point3_base_point_size %51 (-1.744088903410308,-1.7896234309598496,0,1) %49 %52 (-0.15879538028228524,0.83375519755160366,0,1) %50 %53 (-0.17291411945714685,-1.9965937707154999,0,1) %47 %58 defined (10.758478437598155,-1.8595392242089837,0,1) sphere_point_style very_large_point_size red hidden_layer point3_base_point_size %59 (10.758478437598155,-1.8595392242089837,0,1) %58 %65 20.000 1.500 6.500 18.000 %66 %66 Sự biến dạng của một hnh thập nhị diện
Tc giả Heinz Schumann
Dịch chuyển điểm để thay đổi mặt cắt. Từ hnh thập nhị diện ban đầu, bạn sẽ quan st được hnh thập nhị diện cụt, v c thể l hnh icosidodecahedron (giao của một hnh hai mươi mặt với một hnh thập nhị diện).