ω

φ

$g(x) = \cos(x)$

$f(x) = \sin(x)$

$x$

$\triangleright$

$\circ$

v: 0
M: (v, 0)
gL2: -1.5
gR2: 1.5
gU2: -1.5
gO2: 1.5
gL1: -1
gR1: 8
gU1: -1.5
gO1: 1.5
α = 2.5830872929516078 rad (slider from 0 to 360°, step 0.017453292519943295)
t = 0 (slider from 0 to tmax, step 0.01)
a = 2.5 (slider from 0.5 to 3, step 0.5)
omega = 2 (slider from 0.5 to 4, step 0.5)
iphi = 2 (slider from 0 to 7, step 1)
phi: (iphi * pi / 4)
f0(t) = (a * sin((omega * t) + phi))
g0(t) = (a * cos((omega * t) + phi))
x0: (omega * t)
zweipi: (2 * pi)
g(x) = If[x ≥ 0, (a * cos((omega * x) + phi))]
f(x) = If[x ≥ 0, (a * sin((omega * x) + phi))]
P: (g0(t), f0(t)) + (v, 0)
Q: (x(P), 0)
R: (g(0), f(0)) + (v, 0)
c = CircleArc(M, R, P)
w = Angle(R, M, P)
S: (0, y(P)) + (v, 0)
k = Circle(M, a)
j = Segment((v, (-a)), (v, a))
vK: -1
K: (vK, y(P))
Text3: "f(t) = " + (LaTeX[f0]) + ""
Text4: "g(t) = " + (LaTeX[g0]) + ""
i = Segment((v - a, 0), (v + a, 0))
Text5: "\varphi = " + (LaTeX[iphi]) + "\pi/4"
tmax: (2 * zweipi)
Text1: "P(\textcolor[rgb]{0.4,0.6,0}{" + (LaTeX[g0]) + ")}|\textcolor[rgb]{0,0.6,1}{" + (LaTeX[f0]) + "})"