φ(t)

Dr. Markus Ziegler
CC BY-SA 3.0

xKreismittelpunkt: -8
P_0: (xKreismittelpunkt, 0)
NullVektor = Vector(P_0, (0, 0))
t = 7.817 (slider from 0 to 26, step 0.001)
f = 0.05 (slider from 0.05 to 1, step 0.001)
φ_{0} = 0 (slider from 0 to 1.999, step 0.001)
s_{0} = 4.98 (slider from 1.2 to 5, step 0.01)
φ: (((2 * π) * f) * t) + (φ_{0} * π)
zP_1: (s_{0} * ℯ^((ί * φ)))
zPunkt_1: zP_1 + P_0
z_1 = Vector(P_0, zPunkt_1)
s_{1}(x) = If[0 ≤ x ≤ t, (s_{0} * sin((((2 * π) * f) * x) + (φ_{0} * π)))]
c = Circle(P_0, zPunkt_1)
P_1: (t, s_{1}(t))
Verbindung_1 = Segment(P_1, zPunkt_1)
Winkelφ = Angle(NullVektor, z_1)
φd: Winkelφ / (180°)
Nullgerade = Segment((0, 0), ((2 * xKreismittelpunkt), 0))
Senkrechte = Segment((xKreismittelpunkt, -5), (xKreismittelpunkt, 5))
SchwerpunktKoerper: (-1.5, s_{1}(t))
Text1: " " + (LaTeX[φ_{0}]) + " \; π"
Text4: " " + (LaTeX[f]) + " \;Hz"
Text2: "" + (LaTeX[s_{0}]) + " \,cm"
Text5: "s(t)=s_0 \cdot \sin(\varphi(t)) = " + (LaTeX[s_{1}(t)]) + " \;cm "
Text7: "\\\varphi(t)=2\pi\cdot f\cdot t+\varphi_0=\omega\cdot t+\varphi_0 =  " + (LaTeX[φd]) + " \; \pi"
Text3: "" + (LaTeX[t]) + " \;s"
Curve(x) = NaN