Ma3NA AssMaladie 2024 Etape 3

Afficher les coûts selon la franchise adulte :

300

1500

2500

Afficher les coûts réels selon la franchise :

0

300

600

Choisir votre classe d'âge :

Adulte

Enfant

Rappel : le choix de l'assureur ne dépend pas que de la prime payée !

Franchise

Franchise

Enfant

(avec acc)

(avec acc)

Franchise

Prime maximale (GE)

Prime minimale (GE)

Adulte

Source : Service de l'assurance maladie

Une prime possible

B5 = 600
q: 700
D5: 101.4
B10 = 2500
f_3: B10
D10: 457.3
p_{3}min: D10
C10: 530.8
C9: 585.1
C8: 650.3
B8 = 300
C5: 136.5
C4: 154
B4 = 300
D9: 511.5
B9 = 1500
D3: 136.4
B3 = 0
D4: 118.9
adulte: 1
enfant: 0
C3: 170.3
p_1: C8
p_2: C9
p_3: C10
f_1: B8
f_2: B9
c_1(x) = If[0 ≤ x ≤ f_1, (12 * p_1) + x, If[f_1 ≤ x ≤ f_1 + (10 * q), (12 * p_1) + f_1 + (0.1 * (x - f_1)), If[f_1 + (10 * q) ≤ x ≤ 30000, (12 * p_1) + f_1 + q]]]
c_2(x) = If[0 ≤ x ≤ f_2, (12 * p_2) + x, If[f_2 ≤ x ≤ f_2 + (10 * q), (12 * p_2) + f_2 + (0.1 * (x - f_2)), If[f_2 + (10 * q) ≤ x ≤ 30000, (12 * p_2) + f_2 + q]]]
c1 = 1
c2 = 1
c3 = 1
B3_1 = 0
c_3(x) = If[0 ≤ x ≤ f_3, (12 * p_3) + x, If[f_3 ≤ x ≤ f_3 + (10 * q), (12 * p_3) + f_3 + (0.1 * (x - f_3)), If[f_3 + (10 * q) ≤ x ≤ 30000, (12 * p_3) + f_3 + q]]]
A = Intersect(c_1, c_2, 0, 10000)
B = Intersect(c_1, c_3, 0, 10000)
E3: 221.9
E4: 204.4
E5: 186.9
D8: 576.6
E8: 895.9
E9: 829.4
E10: 774
f(x) = (If[0 ≤ x ≤ f_2, (12 * p_2) + x, If[f_2 ≤ x ≤ f_2 + (10 * q), (12 * p_2) + f_2 + (0.1 * (x - f_2)), If[f_2 + (10 * q) ≤ x ≤ 10000, (12 * p_2) + f_2 + q]]] * c_2(x))
p_{1}min: D8
p_{2}min: D9
c_{1-min}(x) = If[0 ≤ x ≤ f_1, (12 * p_{1}min) + x, If[f_1 ≤ x ≤ f_1 + (10 * q), (12 * p_{1}min) + f_1 + (0.1 * (x - f_1)), If[f_1 + (10 * q) ≤ x ≤ 30000, (12 * p_{1}min) + f_1 + q]]]
c_{2-min}(x) = If[0 ≤ x ≤ f_2, (12 * p_{2}min) + x, If[f_2 ≤ x ≤ f_2 + (10 * q), (12 * p_{2}min) + f_2 + (0.1 * (x - f_2)), If[f_2 + (10 * q) ≤ x ≤ 30000, (12 * p_{2}min) + f_2 + q]]]
p_{1}max: E8
p_{2}max: E9
p_{3}max: E10
C = Intersect(c_3, c_2, 0, 10000)
c_{3-min}(x) = If[0 ≤ x ≤ f_3, (12 * p_{3}min) + x, If[f_3 ≤ x ≤ f_3 + (10 * q), (12 * p_{3}min) + f_3 + (0.1 * (x - f_3)), If[f_3 + (10 * q) ≤ x ≤ 30000, (12 * p_{3}min) + f_3 + q]]]
D = Intersect(c_{2-min}, c_{3-min}, 0, 10000)
E = Intersect(c_{1-min}, c_{2-min}, 0, 10000)
F = Intersect(c_{1-min}, c_{3-min}, 0, 10000)
A_{1} = (2, 4)
B_{1} = (7.44, 2.02)
u_{1} = Vector(A_{1}, B_{1})
f_{4} = Line(A_{1}, B_{1})
P_{1} = Point(f_{4})
v_{1} = Vector(A_{1}, P_{1})
k_{1}: sqrt((v_{1} * v_{1})) / sqrt((u_{1} * u_{1}))
texte3_{1}: "équation \;vectorielle \;de \;d : \overrightarrow{AP}=" + (LaTeX[k_{1}]) + "\overrightarrow{AB}"
Curve(x) = ?
c_{3-max}(x) = If[0 ≤ x ≤ f_3, (12 * p_{3}max) + x, If[f_3 ≤ x ≤ f_3 + (10 * q), (12 * p_{3}max) + f_3 + (0.1 * (x - f_3)), If[f_3 + (10 * q) ≤ x ≤ 30000, (12 * p_{3}max) + f_3 + q]]]
c_{2-max}(x) = If[0 ≤ x ≤ f_2, (12 * p_{2}max) + x, If[f_2 ≤ x ≤ f_2 + (10 * q), (12 * p_{2}max) + f_2 + (0.1 * (x - f_2)), If[f_2 + (10 * q) ≤ x ≤ 30000, (12 * p_{2}max) + f_2 + q]]]
c_{1-max}(x) = If[0 ≤ x ≤ f_1, (12 * p_{1}max) + x, If[f_1 ≤ x ≤ f_1 + (10 * q), (12 * p_{1}max) + f_1 + (0.1 * (x - f_1)), If[f_1 + (10 * q) ≤ x ≤ 30000, (12 * p_{1}max) + f_1 + q]]]
p_1min: D8
p_2min: D9
p_3min: D10
p_1max: E8
p_2max: E9
p_3max: E10
a: c_3(0)
mmm: c_1(0) - c_3(0)
EcoMax: c_3(0) - 0