Lösung

2. Stellung

Mittelsenkrechten

Lö 2

A = (-3.6428353494008627, 1.2747274771499488)
B = (5.133103155867413, 3.3072500314003936)
C = (1.1820312747076698, 3.269258955620012)
Vieleck1, c, a, b = Polygon(A, B, C)
d = Circle(A, 5.7)
e = Circle(B, 4.9)
C'_1 = Rotate(C, 73.0*°, A)
α = Angle(C, A, C'_1)
C'_2 = Rotate(C, 304.0*°, B)
β = Angle(C'_2, B, C)
f = Line(A, C'_1)
g = Line(B, C'_2)
h = OrthogonalLine(A, f)
i = OrthogonalLine(B, g)
k = LineBisector(A, C)
E = Intersect(k, h)
j = LineBisector(C, B)
D = Intersect(j, i)
p = Circle(D, B)
q = Circle(E, A)
P, G = Intersect(p, q)
Vieleck2, a_1, c_1, f_1 = Polygon(C, P, A)
Vieleck3, b_1, c_2, f_2 = Polygon(C, P, B)
δ = Angle(C, P, A)
ε = Angle(B, P, C)
l = true
γ = 0.9250245035569944 rad (slider from 0 to 6.283185307179586, step 0.017453292519943295)
η = 0.4363323129985819 rad (slider from 0 to 6.283185307179586, step 0.017453292519943295)
C'_3 = Rotate(C, γ, A)
ζ = Angle(C, A, C'_3)
C' = Rotate(C, -(η), B)
θ = Angle(C', B, C)
m = Line(C', B)
n = Line(C'_3, A)
r = OrthogonalLine(A, n)
s = OrthogonalLine(B, m)
F = Intersect(k, r)
H = Intersect(j, s)
t = Circle(F, A)
d_1 = Circle(H, B)
I, J = Intersect(t, d_1)
e_1 = Segment(J, P)
o = false
u = false
g_1 = Segment(A, J)
h_1 = Segment(C, J)
i_1 = Segment(B, J)
ι = Angle(B, J, C)
κ = Angle(C, J, A)
v = false