K

A

Λ

Ο

Π

Α

Σ

Χ

Α

Ας τσουγκρίσουμε

Επανάληψη

2

0

1

5

ΣΤΕΡΓΙΟΣ ΤΟΥΡΝΑΒΙΤΗΣ

h(x) = (1.2 * cos((3 * (x - 3.08792)))) + sin((2 * (x - 3.08792))) + 6.01612
Δ = Point(h)
Α = (2.07986, 1.97338)
Β = (2.1299418181818153, 3.38962)
Γ = (1.41436, 1.65394)
c = Ellipse(Α, Β, Γ)
Α_1 = (4.213656363636369, 3.64106)
Β_1 = (4.210498181818185, 5.0573)
Γ_1 = (3.5481563636363695, 3.32162)
c_1 = Ellipse(Α_1, Β_1, Γ_1)
Α_2 = (6.036778181818183, 2.72736)
Β_2 = (6.08686, 4.1436)
Γ_2 = (5.371278181818183, 2.40792)
c_2 = Ellipse(Α_2, Β_2, Γ_2)
Α_3 = (8.379338181818182, 1.95538)
Β_3 = (8.42942, 3.37162)
Γ_3 = (7.713838181818181, 1.63594)
c_3 = Ellipse(Α_3, Β_3, Γ_3)
Α_4 = (12.319098181818184, 2.67412)
Β_4 = (12.36918, 4.09036)
Γ_4 = (11.653598181818184, 2.35468)
c_4 = Ellipse(Α_4, Β_4, Γ_4)
Α_5 = (14.635038181818189, 1.982)
Β_5 = (14.68512, 3.39824)
Γ_5 = (13.969538181818189, 1.66256)
c_5 = Ellipse(Α_5, Β_5, Γ_5)
Α_6 = (16.791258181818183, 3.68568)
Β_6 = (16.84134, 5.10192)
Γ_6 = (16.12575818181819, 3.36624)
c_6 = Ellipse(Α_6, Β_6, Γ_6)
Α_7 = (18.57479818181818, 2.70074)
Β_7 = (18.62488, 4.11698)
Γ_7 = (17.90929818181818, 2.3813)
c_7 = Ellipse(Α_7, Β_7, Γ_7)
Α_8 = (20.91735818181819, 1.982)
Β_8 = (20.96744, 3.39824)
Γ_8 = (20.25185818181819, 1.66256)
c_8 = Ellipse(Α_8, Β_8, Γ_8)
f = Function(h, -2, x(Δ) + 0.5)
Ι = Point(f)
Μ: Ι + (0, 0.7)
Ξ: Ι + ((-0.8), 0.36)
Ν: Ι + (0, 2.2)
d = Ellipse(Ν, Μ, Ξ)
a = true
Ε = (1.4581381818181869, 3.65906)
Ζ = (1.9106781818181875, 3.33962)
Η = (2.363218181818188, 3.4461)
Θ = (2.0970181818181874, 3.8454)
Κ = (2.7092781818181884, 3.60582)
b = PolyLine(Ε, Ζ, Θ, Η, Κ)
Ε_1 = (7.767078181818195, 3.7123)
Ζ_1 = (8.219618181818198, 3.39286)
Η_1 = (8.672158181818197, 3.49934)
Θ_1 = (8.405958181818196, 3.89864)
Κ_1 = (9.018218181818199, 3.65906)
b_1 = PolyLine(Ε_1, Ζ_1, Θ_1, Η_1, Κ_1)
Ε_2 = (16.232238181818204, 5.46922)
Ζ_2 = (16.684778181818203, 5.14978)
Η_2 = (17.137318181818205, 5.25626)
Θ_2 = (16.871118181818204, 5.65556)
Κ_2 = (17.483378181818207, 5.41598)
b_2 = PolyLine(Ε_2, Ζ_2, Θ_2, Η_2, Κ_2)
Λ = (3.401398181818189, 5.09654)
Ο = (3.800698181818189, 5.36274)
Π = (4.732398181818191, 5.46922)
e = PolyLine(Λ, Ο, Β_1, Π)
Β_9 = (12.302978181818194, 4.15222)
Λ_1 = (11.493878181818198, 4.19146)
Ο_1 = (11.893178181818199, 4.45766)
Π_1 = (12.8248781818182, 4.56414)
e_1 = PolyLine(Λ_1, Ο_1, Β_9, Π_1)
Β_{10} = (18.558678181818202, 4.09898)
Λ_2 = (17.749578181818205, 4.13822)
Ο_2 = (18.148878181818205, 4.40442)
Π_2 = (19.080578181818204, 4.5109)
e_2 = PolyLine(Λ_2, Ο_2, Β_{10}, Π_2)
Ρ = (5.424518181818192, 4.35118)
Σ = (5.743958181818192, 4.03174)
Τ = (6.143258181818193, 4.3778)
Υ = (6.569178181818193, 3.95188)
Φ = (6.702278181818193, 4.40442)
g = PolyLine(Ρ, Σ, Τ, Υ, Φ)
Ρ_1 = (13.996158181818203, 3.65906)
Σ_1 = (14.315598181818203, 3.33962)
Τ_1 = (14.714898181818203, 3.68568)
Υ_1 = (15.140818181818204, 3.25976)
Φ_1 = (15.273918181818203, 3.7123)
g_1 = PolyLine(Ρ_1, Σ_1, Τ_1, Υ_1, Φ_1)
Χ: Ξ + (0.3, 0.2)
Ψ: Ξ + (0.8, (-0.2))
Ω: Ξ + (1.6, 0.3)
i = PolyLine(Ξ, Χ, Ψ, Ω)
Δ_1 = (16.764638181818203, -1.55846)
Ι_1 = (20.14537818181821, 0.30494)
Μ_1 = (9.710338181818198, 0.5179)
Ν_1 = (11.866558181818199, -0.57352)