Α

Β

5

3

Σ

(AB)^2=(ΣB)^2+(ΣA)^2

(AB)=\sqrt{(ΣΒ)^2+(ΣΑ)^2}

(ΑΒ)=\sqrt{(y_Β-y_A)^2+(x_B-x_A)^2}

x_A

x_B

y_B

y_A

y=y_A

x=x_A

x=x_B

y=y_B

συντεταγμένες του Α

ΠΥΘΑΓΟΡΕΙΟ θεωρημα

συντεταγμένες του Β

Ο

Σ

Α = (7.5244721752987065, 1.6354721742292753)
Β = (15.465585708243987, 5.417850894897528)
f = Segment(Α, Β)
g = OrthogonalLine(Β, xAxis)
h = OrthogonalLine(Α, g)
α = Angle(g, h)
Σ = Intersect(g, h)
i = OrthogonalLine(Β, yAxis)
j = OrthogonalLine(Α, xAxis)
Δ = Intersect(i, yAxis)
Ε = Intersect(h, yAxis)
Ζ = Intersect(j, xAxis)
Η = Intersect(g, xAxis)
b = false
c = false
d = false
e = false
a = false
k = false
l = false
Ο = Intersect(xAxis, yAxis)
m = false