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Triángulo tangencial de LMN

$\Gamma$

o = true
v = false
A_1 = (0.353302114487171, -1.6262119415846912)
B = (-3.9145522538329187, 4.079269831444172)
t_1 = Line(A_1, B)
C_1 = (6.053392895552867, 4.497907604883719)
D = (-3.131669485462101, 1.59987605379692)
t_2 = Line(C_1, D)
L_1 = (2.4841133213132993, 4.726393432037122)
M_1 = (-0.7220605506400334, -2.502433372429079)
t_3 = Line(L_1, M_1)
G = (-3.62, 5.74)
H = (7.94, 5.7)
a = Ray(G, H)
I = Point(a)
ρ = Segment(G, I)
N = Intersect(t_1, t_2)
M = Intersect(t_3, t_1)
L = Intersect(t_2, t_3)
polígono1, l_1, n_1, m_1 = Polygon(N, M, L)
k = Circle(L, M, N)
c = Circle(N, 1)
d = OrthogonalLine(N, t_1)
g = Circle(N, ρ)
K, N_1 = Intersect(c, d)
e = Line(K, t_1)
j = Line(N_1, t_1)
b = OrthogonalLine(N, t_2)
E, F = Intersect(g, b)
f = Line(E, t_2)
h = Line(F, t_2)
Q_1 = Intersect(e, h)
Q_2 = Intersect(e, f)
i = Line(N, Q_1)
l = Line(Q_2, N)
A = Center(k)
m = OrthogonalLine(A, i)
n = OrthogonalLine(A, l)
F_1 = Mirror(N, m)
F_2 = Mirror(N, n)
S_{11} = Mirror(F_1, t_1)
S_{12} = Mirror(F_1, t_2)
d_1 = Line(S_{12}, S_{11})
q = Parabola(F_1, d_1)
S_{21} = Mirror(F_2, t_1)
S_{22} = Mirror(F_2, t_2)
d_2 = Line(S_{21}, S_{22})
s = Parabola(F_2, d_2)
p = Segment(A, L)
r = OrthogonalLine(L, p)
t = Line(F_2, F_1)
a_1 = Segment(M, A)
b_1 = Segment(A, N)
c_1 = OrthogonalLine(M, a_1)
e_1 = OrthogonalLine(N, b_1)
M' = Intersect(r, e_1)
L' = Intersect(e_1, c_1)
N' = Intersect(c_1, r)
polígono2, o_1, j_1, c_2 = Polygon(L', M', N')
f_1 = Circle(A, N)