ΜΕΤΑΚΙΝΕΙΣΤΕ ΤΟ ΚΟΚΚΙΝΟ ΣΗΜΕΙΟ Ρ αφού ρυθμίσετε το ΥΨΟΣ του Z

φ

β

β

ω

α

Σ

Κ

Μ

Α = (-0.016165708808312473, -0.5015002727503379, 0)
Β = (-3.4311513858232736, 3.1829285287062703, 0)
Γ = (2.5472670274722375, 1.9080040879731328, 0)
a = Plane(Α, Β, Γ)
f = Line(Α, Γ)
b = OrthogonalPlane(Α, f)
g = IntersectPath(b, a)
Δ = Point(g)
Ε = Point(g)
h = OrthogonalLine(Δ, a)
i = OrthogonalLine(Ε, a)
Ζ = Point(h)
j = Line(Ζ, g)
Η = Intersect(j, i)
Θ = Point(g)
Ι = PointIn(a)
Λ = Point(j)
k = Ray(Θ, Λ)
l = Segment(Θ, Λ)
Ν = Point(l)
m = Line(Λ, Θ)
Ξ = Point(m)
d, e, n = Cone(Ξ, Ν, 4)
p = IntersectPath(a, d)
Ο, Π, Σ, Τ = Corner(p)
Ρ = Point(p)
q = Ray(Ρ, Ν)
β = Angle(Ρ, Ν, Θ)
α = Angle(Δ, Θ, Ν)
c = IntersectPath(a, d)
Κ, Μ, Υ, Φ = Corner(c)
r = Segment(Ν, Ξ)
κείμενο1: "Γωνία τέμνοντος επιπέδου και άξονος ΚΩΝΟΥ = α =" + α + ""
κείμενο2: "Γωνία Γεννέτειρας ΚΩΝΟΥ και άξονα ΚΩΝΟΥ = β = " + β + ""
Χ = (1.22, -6.53)
Ψ = (6.1, -6.53)
s = Ray(Θ, Ν)
Ω = Intersect(g, n, 2)
t1, θ, ω, ν = Polygon(Ω, Ν, Θ)
Α_1 = Intersect(g, n, 1)
t2, ν_1, θ_1, α_1 = Polygon(Θ, Α_1, Ν)
γ = Angle(Θ, Α_1, Ν)
δ = Angle(Ω, Ν, Λ)
ε = Angle(Θ, Ν, Α_1)
t = IntersectPath(a, d)
Β_1, Γ_1 = Corner(t)
f_1 = IntersectPath(b, a)
c_1 = IntersectPath(a, d)
Δ_1, Ε_1 = Corner(c_1)
ζ = Angle(Ω, Ν, Ρ)
η = Angle(Δ, Ρ, Ν)
Ζ_1 = Point(θ)
g_1 = Line(Ζ_1, Ν)
ι = Angle(Δ, Α_1, Ν)
h_1 = Segment(Ν, Ω)
κ = Angle(Α_1, Ν, Ω)
i_1 = Segment(Ν, Ρ)
d_1 = IntersectPath(b, d)
Η_1, Θ_1, Ι_1, Κ_1 = Corner(d_1)
λ = Angle(Θ_1, Ν, Α_1)
Λ_1 = Point(e)
o = Plane(Θ_1, Λ_1, Η_1)
j_1 = IntersectPath(a, o)