puntos

cuadrícula

A

showpts = true
showgrid = false
A = (2, 1)
c = Circle(A, 1)
B = Point(c)
f = Segment(A, B)
E = Rotate(B, 120°, A)
G = Rotate(B, (-(20°)), A)
g = Segment(A, G)
F = Rotate(A, 100°, E)
α = Angle(A, E, F)
h = Ray(A, E)
i = Line(F, E)
j = Line(A, B)
C = Rotate(A, (-(80°)), B)
β = Angle(C, B, A)
k = Line(B, C)
H = Rotate(B, (-(120°)), C)
m = Line(C, H)
D = Intersect(i, m)
poly1, a, b, c_1, d, e = Polygon(A, B, C, D, E)
γ, δ, ε, ζ, η = Angle(poly1)

Tool: PentaTess1
PentaTess1[ <Point> ]
Input: A
Output: B, poly1, a, b, c_1, d, e

c = Circle(A, 1)
B = Point(c)
E = Rotate(B, 120°, A)
F = Rotate(A, 100°, E)
i = Line(F, E)
C = Rotate(A, (-(80°)), B)
H = Rotate(B, (-(120°)), C)
m = Line(C, H)
D = Intersect(i, m)
poly1, a, b, c_1, d, e = Polygon(A, B, C, D, E)

Tool: PentaTess2
PentaTess2[ <Point> ]
Input: A
Output: poly3, i', i'', i''', i_1, k', k_2, I

c = Circle(A, 1)
B = Point(c)
C = Rotate(A, (-(80°)), B)
C': C
p = Circle(A, C')
I = Point(p)
I' = Rotate(I, (-(80°)), A)
I'' = Rotate(I', (-(40°)), A)
I''' = Rotate(I'', (-(80°)), A)
K = Rotate(I''', (-(40°)), A)
K' = Rotate(K, (-(80°)), A)
poly3, i_1, i', i'', i''', k_2, k' = Polygon(I, I', I'', I''', K, K')