Expression 15: negative "x" equals 1cosine left parenthesis, 0.5 "y" , right parenthesis plus 20 left brace, negative 40 less than "y" less than negative 10 , right brace−x=1cos0.5y+20−40<y<−10
15
Expression 16: negative "x" equals 1sine left parenthesis, 0.5 "y" , right parenthesis negative 15 left brace, negative 40 less than "y" less than negative 15 , right brace−x=1sin0.5y−15−40<y<−15
16
Expression 17: left parenthesis, "x" minus 20 , right parenthesis squared equals negative 3 left parenthesis, "y" plus 10 , right parenthesis left brace, "x" less than 20.3 5 , right brace left brace, negative 15.2 less than "y" less than negative 10 , right bracex−202=−3y+10x<20.35−15.2<y<−10
17
Expression 18: negative "x" equals 1cosine left parenthesis, 0.5 "y" , right parenthesis minus 20 left brace, negative 40 less than "y" less than negative 10 , right brace−x=1cos0.5y−20−40<y<−10
18
Expression 19: negative "x" equals 1sine left parenthesis, 0.5 "y" , right parenthesis left brace, negative 40 less than "y" less than negative 24.8 , right brace−x=1sin0.5y−40<y<−24.8
19
Expression 20: left parenthesis, "x" minus 8 , right parenthesis squared equals negative 12 left parenthesis, "y" plus 19 , right parenthesis left brace, "x" less than 9 , right brace left brace, negative 24.7 less than "y" less than negative 19.0 7 1 , right bracex−82=−12y+19x<9−24.7<y<−19.071
20
Expression 21: negative "x" equals 1cosine left parenthesis, 0.5 "y" , right parenthesis negative 6 left brace, negative 40 less than "y" less than negative 19.1 , right brace−x=1cos0.5y−6−40<y<−19.1
21
Expression 22: negative "x" equals 1sine left parenthesis, 0.5 "y" , right parenthesis plus 11 left brace, negative 40 less than "y" less than negative 16 , right brace−x=1sin0.5y+11−40<y<−16
22
Expression 23: left parenthesis, "x" plus 5.9 , right parenthesis squared equals negative 3 left parenthesis, "y" plus 10 , right parenthesis left brace, negative 10.0 6 greater than "y" greater than negative 15.8 9 , right brace left brace, "x" less than negative 6 , right bracex+5.92=−3y+10−10.06>y>−15.89x<−6
23
Expression 24: negative "x" equals 1cosine left parenthesis, 0.5 "y" , right parenthesis plus 6 left brace, negative 40 less than "y" less than negative 10 , right brace−x=1cos0.5y+6−40<y<−10
24
Expression 25: negative "x" equals 1cosine left parenthesis, 0.5 "y" , right parenthesis negative 30 left brace, negative 40 less than "y" less than negative 15.6 , right brace−x=1cos0.5y−30−40<y<−15.6
25
Expression 26: negative "x" equals 1sine left parenthesis, 0.5 "y" , right parenthesis negative 26 left brace, negative 40 less than "y" less than negative 24.8 , right brace−x=1sin0.5y−26−40<y<−24.8
26
Expression 27: left parenthesis, "x" minus 34.6 , right parenthesis squared equals negative 6 left parenthesis, "y" plus 12 , right parenthesis left brace, negative 15.6 1 greater than "y" greater than negative 25 , right brace left brace, 35 greater than "x" , right bracex−34.62=−6y+12−15.61>y>−2535>x
27
Expression 28: arc sine left parenthesis, "x" , right parenthesis plus 9arcsinx+9
28
Expression 29:
29
30
propulsé par
propulsé par
"x"x
"y"y
"a" squareda2
"a" Superscript, "b" , Baselineab
77
88
99
over÷
fonctions
((
))
less than<
greater than>
44
55
66
times×
| "a" ||a|
,,
less than or equal to≤
greater than or equal to≥
11
22
33
negative−
A B C
StartRoot, , EndRoot
piπ
00
..
equals=
positive+
ou
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Exemples
Droites : Forme avec la pente et l'ordonnée à l'origine
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Droites : Forme avec la pente passant par un point donné
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Droites : Passant par deux points donnés
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Paraboles : Forme générale
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Paraboles : Forme canonique
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Paraboles : Forme générale + Tangente
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Trigonométrie : Période et Amplitude
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Trigonométrie : Phase
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Trigonométrie : Phase et addition de fonctions
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Trigonométrie : Cercle trigonométrique
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Coniques : Cercle
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Coniques : Parabole et Foyer
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Coniques : Ellipse et Foyers
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Coniques : Hyperbole
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Polaire : Rosace
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Polaire : Spirale logarithmique
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Polaire : Limaçon
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Polaire : Les coniques
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Paramétrique : Introduction
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Paramétrique : Cycloïde
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Transformations : Translation de fonctions
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Transformations : Compression et étirement de fonctions