\frac{S_{ABC}}{S_{DEF}}=\frac{10}{2,5}=4

\frac{SM}{SO}=\frac{3,77}{1,89}≈2

A = (1, 2)
B = (6, 2)
C = (5, 6)
t1, b, a, c = Polygon(A, C, B)
K = (7, 8)
L = (9, 4)
M = (12, 10)
t2, f, d, e = Polygon(K, L, M)
D = Midpoint(A, C)
E = Midpoint(C, B)
F = Midpoint(A, B)
O_{1} = Midpoint(L, K)
P = Midpoint(L, M)
N = Midpoint(M, K)
g = Segment(D, E)
h = Segment(F, E)
i = Segment(D, F)
kaugusDE = Distance(D, E)
TekstDE: Name[D] + (Name[E]) + " = " + kaugusDE
kaugusAB = Distance(A, B)
TekstAB: Name[A] + (Name[B]) + " = " + kaugusAB
tekst1: "\frac{AB}{DE}=\frac{" + (LaTeX[kaugusAB]) + "}{" + (LaTeX[kaugusDE]) + "}=2"
t3, e_1, d_1, f_1 = Polygon(D, F, E)
Tekstt1: " " + (Name[A]) + (Name[C]) + (Name[B]) + " pindala = " + t1
Punktt1 = PointIn(t1)
Tekstt3: " " + (Name[D]) + (Name[F]) + (Name[E]) + " pindala = " + t3
Punktt3 = PointIn(t3)
j = Segment(O_{1}, M)
k = Segment(N, L)
l = Segment(P, K)
S = Intersect(j, k)
r = Segment(S, M)
t = Segment(S, O_{1})
kaugusSM = Distance(S, M)
TekstSM: Name[S] + (Name[M]) + " = " + kaugusSM
kaugusSO = Distance(S, O_{1})
TekstSO: Name[S] + (Name[O_{1}]) + " = " + kaugusSO
X = (10.034847006540874, -1.7404477773319276)
Y = (16.224985828779516, 3.4746874941511425)
Z = (18.4017379420942, -3.010219843432153)
t4, z_1, x_1, y_1 = Polygon(X, Y, Z)
T = Midpoint(X, Y)
U = Midpoint(Y, Z)
I = Midpoint(Z, X)
m = OrthogonalLine(T, z_1)
n = OrthogonalLine(U, x_1)
p = OrthogonalLine(I, y_1)
O = Intersect(m, n)
q = Circle(O, Y)