Z

z =

recherche module et angle

recherche partie réelle et imaginaire

Partage π /6

Partage  π /4

forme a+ ί b

forme [r,θ]

Z

r =

θ =

Forme exponentielle

θ =

\pi

Forme algébrique

Valeur exacte module :

Valeur exacte argument :

Partie réelle :

Partie imaginaire :

v = 3
u = 4
r = 6
a: ((3 * ί) * (1 - ί))
ChampTexte1 = Textfield(a)
b_1 = false
c = false
f: y = 0
liste1 = Sequence(Rotate[f, (30° * i), (0, 0)], i, 0, 6)
liste2 = Sequence(Circle[(0, 0), i], i, 1, 20)
liste3 = Sequence(Rotate[f, (45° * i), (0, 0)], i, 0, 6)
d = false
e = false
h: x = 0
liste4 = Sequence(Segment[(i, 0.1), (i, -0.1)], i, -20, 20)
liste5 = Sequence(Segment[(0.1, i), (-0.1, i)], i, -20, 20)
texte1 = Text("O", (-0.5, -0.5))
texte2 = Text("1", (1, -0.5))
texte3 = Text("1", (-0.5, 1))
g: y = 0
i: x = 0
texte4 = Text("O", (-0.5, -0.5))
texte5 = Text("1", (1, -0.5))
α: arg(a)
j: abs(a)
β: α
k: β / 180
l = false
m = false
b: (r * ℯ^(((u / v * π) * ί)))
ChampTexte2 = Textfield(r)
ChampTexte3 = Textfield(u)
n = false
ChampTexte4 = Textfield(v)
A = (3.26, 4.86)
B: (x(A) + 1, y(A))
p = Segment(A, B)
θ: (u / v * 180)
texte7: "z \approx " + (LaTeX[x(b)]) + "" + (LaTeX[y(b)]) + "i"
k': k / °
o = false
texte10 = LaTeX($1)
q = false
s = false
texte12 = LaTeX($2)
texte11: "z\approx " + (LaTeX[x(b)]) + " + " + (LaTeX[y(b)]) + " i"
texte13 = LaTeX($3)
texte14 = LaTeX($4)
t = false
w = false
texte6: "z \approx " + (LaTeX[j]) + " \;e ^{" + (LaTeX[k']) + " \pi i"
liste6 = Sequence(y = i, i, -20, 20)
liste7 = Sequence(x = i, i, -20, 20)
C = Intersect(h, g)
D = Point(g)
g_1 = OrthogonalLine(b, i)
h_1 = OrthogonalLine(b, g)
E = Intersect(h_1, f)
F = Intersect(g_1, h)