 \text{Apolloniova úloha typu }BBk

ω

1.  \text{ Kruhová inverzia } \mathscr{K}; ω (A, |AB|)

2.  \; \mathscr{K}(k)=k'

3.  \text{ Dotyčnice z bodu } B \text{ ku } k';  \; T,T_1∈k'

4.  \; \mathscr{K}(t_1)=k_1

5.  \; \mathscr{K}(t_2)=k_2

A = (2.8, -3.02)
B = (3.22, -6.36)
S = (9.34, -4.44)
M = (9.554545454545458, -1.66)
k = Circle(S, M)
k_{3} = Circle(A, B)
l_1 = Ray(A, S)
k' = Mirror(k, k_{3})
t_1, t_{2} = Tangent(B, k')
C = Center(k')
h = OrthogonalLine(C, t_1)
i = OrthogonalLine(C, t_{2})
T_{2} = Intersect(t_{2}, i)
T_1 = Intersect(t_1, h)
k_1 = Mirror(t_1, k_{3})
j = Ray(A, T_1)
T_1' = Mirror(T_1, k_{3})
k_2 = Mirror(t_{2}, k_{3})
T_2' = Mirror(T_{2}, k_{3})