Activer la trace du point P'

Montrer la courbe

Jouer

P(θ)

θ

θ radians

θ radians

R'(θ)

θ radians

R(θ)

O: (0, 0)
Origine = (1, 0)
O' = (0, 0)
trace = false
courbe = false
C: x^(2) + y^(2) = 1
Anglesdegrés = 0 rad (slider from -360° to 360°, step 0.017453292519943295)
P: (cos(Anglesdegrés), sin(Anglesdegrés))
θ_p = Angle(Origine, O, P)
θ_n = Angle(P, O, Origine)
A: (cos(Anglesdegrés), 0)
Arc_p = Arc(C, Origine, P)
Arc_n = Arc(C, P, Origine)
P': (Anglesdegrés, tan(Anglesdegrés))
D: (Anglesdegrés, 0)
g = Segment(D, P')
h = Segment(O, D)
C' = Circle(O, P)
f(x) = If[-6.283185307179586 ≤ x ≤ 6.283185307179586, tan(x)]
état = false
axe_{tangente}: x = 1
R: (1, tan(Anglesdegrés))
Ligne_{tangente} = Segment(Origine, R)
Rayon = Segment(O, P)
Prolongement = Segment(O, R)
Valeurs: {(-3 * π / 2), ((-π)) / 2, π / 2, (3 * π / 2)}
Asymptotes = Sequence(x = i, i, (-3 * π / 2), (3 * π / 2), π)