// xcas version=1.5.0-37 fontsize=14 font=0 currentlevel=5 pixon=1
// fltk 7Fl_Tile 11 56 854 109 14 0
[
// fltk N4xcas16Xcas_Text_EditorE 11 56 854 25 14 0
23 ,
f(x) := 9x^2 - (2x-3)^2,
// fltk N4xcas10Log_OutputE 11 81 854 56 14 0
// InterprГЁte fЈ// SuccГЁsЈ// lors de la compilation fЈ
,
// fltk N4xcas8EquationE 11 137 854 28 14 0 1
 (x)->9*x^2-(2*x-3)^2
]
,
// fltk 7Fl_Tile 11 167 854 54 14 0
[
// fltk N4xcas16Xcas_Text_EditorE 11 167 854 25 14 0
16 ,
developper(f(x)),
// fltk N4xcas10Log_OutputE 11 192 854 1 14 0

,
// fltk N4xcas8EquationE 11 193 854 28 14 0 1
5*x^2+12*x-9
]
,
// fltk 7Fl_Tile 11 223 854 46 14 0
[
// fltk N4xcas16Xcas_Text_EditorE 11 223 854 25 14 0
16 ,
factoriser(f(x)),
// fltk N4xcas10Log_OutputE 11 248 854 1 14 0

,
// fltk N4xcas8EquationE 11 249 854 20 14 0 1
(x+3)*(5*x-3)
]
,
// fltk 7Fl_Tile 11 271 854 64 14 0
[
// fltk N4xcas16Xcas_Text_EditorE 11 271 854 25 14 0
20 ,
resoudre( f(x) = 0 ),
// fltk N4xcas10Log_OutputE 11 296 854 1 14 0

,
// fltk N4xcas8EquationE 11 297 854 38 14 0 1
list[-3,3/5]
]
,
// fltk 7Fl_Tile 11 337 854 64 14 0
[
// fltk N4xcas16Xcas_Text_EditorE 11 337 854 25 14 0
20 ,
resoudre( f(x) <= 8),
// fltk N4xcas10Log_OutputE 11 362 854 1 14 0

,
// fltk N4xcas8EquationE 11 363 854 38 14 0 1
list[((x>=(-17/5)) and (x<=1))]
]
,
// fltk 7Fl_Tile 11 403 854 27 14 0
[
// fltk N4xcas16Xcas_Text_EditorE 11 403 854 26 14 0
0 ,
,
// fltk N4xcas10Log_OutputE 11 429 854 1 14 0

]
// context 570 giac archive
7 0 6 8 0 0 'cas_setup' 7 0 12 0 0 0
0 0 0
0 0 0
0 1 0
0 0 0
7 0 2 1 к-Ѓ™—q=
1 VзћЇТ<
0 12 0
7 0 4 0 2 0
0 100 0
0 0 0
0 25 0
0 0 0
0 1 0
0 0 0
0 1 0
8 0 0 'xyztrange' 7 0 16 1       $А
1       $@
1       $А
1       $@
1       $А
1       $@
1       $А
1       $@
1       $А
1       $@
1 ffffffцї
1 љ™™™™™с?
0 1 0
1         
1       р?
0 3 0
7 0 0 7 0 0 8 0 15 7 1 2 8 0 73 7 1 3 7 1 1 6 1 x 7 1 1 0 0 0
8 0 1 7 1 2 8 0 4 7 1 2 0 9 0
8 0 7 7 1 2 6 1 x 0 2 0
8 0 2 8 0 7 7 1 2 8 0 1 7 1 2 8 0 4 7 1 2 0 2 0
6 1 x 0 -3 0
0 2 0
6 1 f 8 0 0 'xcas_mode' 0 0 0