// xcas version=1.1.2-10 fontsize=14 font=0 currentlevel=0 // fltk 7Fl_Tile 10 64 1036 25 14 0 [ // fltk N4xcas23Comment_Multiline_InputE 10 64 1036 24 14 0 Les points singuliers sont exceptionnels, ils apparaissent naturellement pour des familles de courbes dependant d'un parametre , // fltk N4xcas10Log_OutputE 10 88 1036 1 14 0 ] , // fltk 7Fl_Tile 10 91 1036 368 14 0 [ // fltk N4xcas6FigureE 10 91 1036 367 14 0 landscape=0 history=0.32915 geo=0.54344 mouse_param=0.12741 // fltk N4xcas12History_PackE 10 111 335 173 14 0 [ // fltk 7Fl_Tile 19 111 326 48 14 0 [ // fltk N4xcas16Xcas_Text_EditorE 19 111 326 26 14 0 25 , assume(m=[-2.5,-5,5,0.1]), // fltk N4xcas10Log_OutputE 19 137 326 1 14 0 , // fltk N4xcas10Gen_OutputE 19 138 326 21 14 0 parameter([m,-5.0,5.0,-2.5,0.1]) ] , // fltk 7Fl_Tile 19 161 326 92 14 0 [ // fltk N4xcas16Xcas_Text_EditorE 19 161 326 70 14 0 53 , plotparam( [t^2-m*t,m/(1+t^2)+t], t=-3..3,tstep=0.01), // fltk N4xcas10Log_OutputE 19 231 326 1 14 0 , // fltk 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, // fltk N4xcas10Log_OutputE 10 458 1036 1 14 0 ] , // fltk 7Fl_Tile 10 461 1036 71 14 0 [ // fltk N4xcas16Xcas_Text_EditorE 10 461 1036 26 14 0 26 , x:=t^2-m*t; y:=m/(1+t^2)+t, // fltk N4xcas10Log_OutputE 10 487 1036 1 14 0 , // fltk N4xcas8EquationE 10 488 1036 44 14 0 1 t^2-m*t,t+m/(t^2+1) ] , // fltk 7Fl_Tile 10 534 1036 73 14 0 [ // fltk N4xcas16Xcas_Text_EditorE 10 534 1036 26 14 0 34 , solve([diff(x,t),diff(y,t)],[m,t]), // fltk N4xcas10Log_OutputE 10 560 1036 1 14 0 , // fltk N4xcas8EquationE 10 561 1036 46 14 0 1 [[-2,-1],[2,1]] ] , // fltk 7Fl_Tile 10 609 1036 27 14 0 [ // fltk N4xcas16Xcas_Text_EditorE 10 609 1036 26 14 0 0 , , // fltk N4xcas10Log_OutputE 10 635 1036 1 14 0 ]