Είναι ανάκλαση

Είναι μεταφορά

Δραστηριότητα 5

Είναι ανάκλαση

Είναι μεταφορά

Είναι ανάκλαση

Είναι μεταφορά

Κανένα από τα δύο

Κανένα από τα δύο

Κανένα από τα δύο

Α = (-1.62, 4.14)
Β = Point(Circle[Α, 2.107889940200863])
Γ: Α + 1.55947421035026 * UnitVector[Segment[Α, Β]] + 1.19550833842865 * UnitOrthogonalVector[Segment[Α, Β]]
Δ: Α - 1.87903548684452 * UnitVector[Segment[Α, Β]] + 1.32454733368762 * UnitOrthogonalVector[Segment[Α, Β]]
πολύγ1, α, β, γ, δ = Polygon(Α, Β, Γ, Δ)
a = false
b = false
Ε = (8.04, 3.8)
Ζ = (10.42, 4.88)
Η = (10.7, 4.22)
πολύγ2, η, ε, ζ = Polygon(Ε, Ζ, Η)
Θ = (7.5, 3.36)
Ι = (11.42, 3.36)
u = Vector(Θ, Ι)
Ε' = Translate(Ε, u)
Λ = (-2.64, -4.18)
Ξ = (2.84, -3.2)
Λ_1 = (7.24, 0.22)
Σ = (9.9, 0.18)
Τ_1 = (13.88, 0.16)
Υ = (13.88, 2.02)
Ψ = (10.68, 0.58)
X = Point(Circle[Ψ, 2.107889940200863])
Γ_2: Ψ + 1.55947421035026 * UnitVector[Segment[Ψ, X]] + 1.19550833842865 * UnitOrthogonalVector[Segment[Ψ, X]]
Δ_2: Ψ - 1.87903548684452 * UnitVector[Segment[Ψ, X]] + 1.32454733368762 * UnitOrthogonalVector[Segment[Ψ, X]]
πολύγ1_2, α_2, β_2, γ_2, δ_2 = Polygon(Ψ, X, Γ_2, Δ_2)
Ψ' = (14.82, 0.54)
X_1 = Point(Circle[Ψ', 2.107889940200863])
Γ_3: Ψ' + 1.55947421035026 * UnitVector[Segment[Ψ', X_1]] + 1.19550833842865 * UnitOrthogonalVector[Segment[Ψ', X_1]]
Δ_3: Ψ' - 1.87903548684452 * UnitVector[Segment[Ψ', X_1]] + 1.32454733368762 * UnitOrthogonalVector[Segment[Ψ', X_1]]
πολύγ1_3, α_3, β_3, γ_3, δ_3 = Polygon(Ψ', X_1, Γ_3, Δ_3)
a_2 = false
b_2 = false
a_4 = false
b_4 = false
Ο = (1.1, 5.24)
Φ = (-1.18, 1.74)
g = Segment(Ο, Φ)
Α' = Mirror(Α, g)
Β' = Mirror(Β, g)
Γ' = Mirror(Γ, g)
Δ' = Mirror(Δ, g)
πολύγ1', α', β', γ', δ' = Polygon(Α', Β', Γ', Δ')
Χ = (10.38, 5.78)
Ω = (10.42, 3.18)
h = Segment(Χ, Ω)
Ε'_1 = Mirror(Ε, h)
Ζ' = Mirror(Ζ, h)
Η' = Mirror(Η, h)
πολύγ2', η', ε'_1, ζ' = Polygon(Ε'_1, Ζ', Η')
b_1 = false
b_3 = false
b_5 = false