Expression 1: "y" equals Start sum from "p" equals 1 to 3, end sum, left parenthesis, Start sum from "n" equals 0 to 2, end sum, left parenthesis, StartFraction, nCr left parenthesis, 3 , "p" , right parenthesis times nCr left parenthesis, 37 minus "x" , 5 minus "p" , right parenthesis Over 658008 , EndFraction times StartFraction, nCr left parenthesis, 3 minus "p" , "n" , right parenthesis times nCr left parenthesis, 35 minus left parenthesis, 3 minus "p" , right parenthesis , 10 minus "n" , right parenthesis Over nCr left parenthesis, 35 , 10 , right parenthesis , EndFraction times left parenthesis, 1 minus left parenthesis, StartFraction, nCr left parenthesis, 25 minus left parenthesis, left parenthesis, 3 minus "p" , right parenthesis minus "n" , right parenthesis , 2 , right parenthesis Over nCr left parenthesis, 25 , 2 , right parenthesis , EndFraction , right parenthesis , right parenthesis , right parenthesis , right parenthesisy=3∑p=12∑n=0nCr3,p·nCr37−x,5−p658008·nCr3−p,n·nCr35−3−p,10−nnCr35,10·1−nCr25−3−p−n,2nCr25,2
1
"x"x
Start sum from "p" equals 1 to 3, end sum, left parenthesis, Start sum from "n" equals 0 to 2, end sum, left parenthesis, StartFraction, nCr left parenthesis, 3 , "p" , right parenthesis times nCr left parenthesis, 37 minus "x" , 5 minus "p" , right parenthesis Over 658008 , EndFraction times StartFraction, nCr left parenthesis, 3 minus "p" , "n" , right parenthesis times nCr left parenthesis, 35 minus left parenthesis, 3 minus "p" , right parenthesis , 10 minus "n" , right parenthesis Over nCr left parenthesis, 35 , 10 , right parenthesis , EndFraction times left parenthesis, 1 minus left parenthesis, StartFraction, nCr left parenthesis, 25 minus left parenthesis, left parenthesis, 3 minus "p" , right parenthesis minus "n" , right parenthesis , 2 , right parenthesis Over nCr left parenthesis, 25 , 2 , right parenthesis , EndFraction , right parenthesis , right parenthesis , right parenthesis , right parenthesis3∑p=12∑n=0nCr3,p·nCr37−x,5−p658008·nCr3−p,n·nCr35−3−p,10−nnCr35,10·1−nCr25−3−p−n,2nCr25,2
negative 2−2
r1c2: 0.0 4 4 6 0 7 8 4 30.044607843
r1c3:
negative 1−1
r2c2: 0.0 4 0 0 9 3 7 30.04009373
r2c3:
00
r3c2: 0.0 3 5 9 3 1 1 7 40.035931174
r3c3:
11
r4c2: 0.0 3 2 1 0 1 4 3 30.032101433
r4c3:
22
r5c2: 0.0 2 8 5 8 6 2 7 90.028586279
r5c3:
33
r6c2: 0.0 2 5 3 6 7 9 9 40.025367994
r6c3:
44
r7c2: 0.0 2 2 4 2 9 3 7 70.022429377
r7c3:
55
r8c2: 0.0 1 9 7 5 3 7 3 80.019753738
r8c3:
66
r9c2: 0.0 1 7 3 2 4 9 0 20.017324902
r9c3:
77
r10c2: 0.0 1 5 1 2 7 2 0 70.015127207
r10c3:
r11c2:
r11c3:
2
3
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
exemple
Droites : Forme avec la pente passant par un point donné
exemple
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
exemple
Transformations : Translation de fonctions
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Transformations : Compression et étirement de fonctions
