t =

Wellen im Zeigerdiagramm

Version Stand
09.12.2020
Andreas Jäger

Zeigerdiagramm

x-s-Diagramm

Elementarpendel

STand

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r: 0.9
L = 11 (slider from 8 to 16, step 1)
T = 2 (slider from 1 to 4, step 0.001)
t = 0 (slider from 0 to 12, step 1.0E-4)
Eingabefeld5 = Textfield(t)
PPP1 = NaN
n0: 12
nn = 0 (slider from 0 to 10, step 1)
f1(x) = If[x ≥ 0, (r * sin(((2 * π / T) * t) - ((2 * π / L) * x)))]
a = true
b = false
d = false
PP: ((2 * nn), 0)
e: -8 + (r * sin(((2 * π / T) * t) - (((2 * π / L) * 2) * nn)))
l1 = Sequence((xx, 0), xx, 0, 50, 2)
l2 = Sequence(Circle[(xx, 0), r], xx, 0, 50, 2)
l4 = Sequence(Vector[(xx, 0), (xx + (r * cos(((2 * π / T) * t) - ((2 * π / L) * xx))), 0 + (r * sin(((2 * π / T) * t) - ((2 * π / L) * xx))))], xx, 0, 50, 2)
y0 = -3 (slider from -5 to -3, step 0.5)
f2(x) = If[x ≥ (2 * nn), y0 + (r * sin(((2 * π / T) * (x - (2 * nn))) - (((2 * π / L) * 2) * nn)))]
Y0: (0, y0)
c = Circle(((2 * nn), y0), r)
l3 = Sequence((xx, (r * sin(((2 * π / T) * t) - ((2 * π / L) * xx)))), xx, 0, 50, 2)
A: ((2 * nn), y0)
B: ((2 * nn), y0 + (r * sin(((2 * π / T) * t) - (((2 * π / L) * 2) * nn))))
u = Vector(((2 * nn), y0), ((2 * nn) + (r * cos(((2 * π / T) * t) - (((2 * π / L) * 2) * nn))), y0 + (r * sin(((2 * π / T) * t) - (((2 * π / L) * 2) * nn)))))
C: ((2 * nn) + t, y0 + (r * sin(((2 * π / T) * t) - (((2 * π / L) * 2) * nn))))
f2b(x) = If[(2 * nn) ≤ x ≤ (2 * nn) + t, y0 + (r * sin(((2 * π / T) * (x - (2 * nn))) - (((2 * π / L) * 2) * nn)))]
f(x) = If[(2 * nn) ≤ x ≤ (2 * nn) + T, y0 + (r * sin(((2 * π / T) * (x - (2 * nn))) - (((2 * π / L) * 2) * nn)))]
At = Vector((0, y0), (21, y0))
Ax = Vector((0, 0), (21, 0))
g = false