Delisches Problem VersionDraeger

Delisches Problem Version BK

abgewandelt

Kissoide für Delisches Problem

Ha 15

Nachteil: Man hat nur das 
richtige Verhältnis neu/alt

r = 2 (slider from -5 to 5, step 0.1)
M: (r, 0)
O = (0, 0)
c = Circle(M, O)
Q = Point(c)
a = OrthogonalLine(Q, yAxis)
A, D = Intersect(c, a)
d = Line(O, Q)
e = OrthogonalLine(D, xAxis)
P = Intersect(d, e)
Ortslinie1 = Locus(P, Q)
B: ((2 * r), 0)
f = OrthogonalLine(B, xAxis)
g = Segment(D, Q)
h = Segment(D, P)
H: (0, (4 * r))
b = Segment(H, B)
E = Intersect(d, f)
i = Segment(E, B)
j = true
N: (r, r)
L = (0, 2)
k = Ray(B, L)
C = Intersect(e, xAxis)
s = Segment(O, C)
t = Segment(C, B)
w = Segment(D, C)
l = true
tdurchw: t / w
kubi2 = 1.2599210498948732
Text4: "\frac{t}{w}=\frac{" + (LaTeX[t]) + " }{" + (LaTeX[w]) + "}=" + (LaTeX[kubi2]) + "=2^\frac{1}{3}"
ilo: i^(3) / ((2 * r))^(3)
m: (((2 * r) - x) * y^(2)) = x^(3)
kehrilo: i / ((2 * r))
Text1: "\frac{ i^3}{(2 r)^3} =\frac{" + (LaTeX[i]) + "^3}{(2\cdot " + (LaTeX[r]) + ")^3}=" + (LaTeX[ilo]) + "≈2"
Text2: "Alter Altar Kante  " + ((2 * r)) + "
Doppelter Altar 
Kante etwa " + i + ""