x/m

s(x)/m

t =

A =

λ =

Schwingungen

Texte

x_0 =

Wellengleichung

Version Stand
02.11.2020
Andreas Jäger

Stand

Phasenverschiebung

T =

t = 0 (slider from 0 to 6, step 0.001)
A = 2.7 (slider from 1 to 3, step 0.1)
T = 3 (slider from 1 to 3, step 1)
L = 2.56 (slider from 1 to 5, step 0.01)
y0: 4
x0 = 3.37 (slider from 0 to 15, step 0.01)
S0: (0, (A * sin(((2 * π) * t / T))) + y0)
SX: (x0, (A * sin(((2 * π) * t / T) - ((2 * π) * x0 / L))) + y0)
fx0(x) = If[0 ≤ x ≤ x0, (A * sin(((2 * π) * (t / T - x / L)))) + y0]
Text1: "f(x) = A \cdot sin\Bigl[2 \pi({t\over T}-{x\over \lambda})\Bigr]=" + (LaTeX[A]) + "\ m \cdot sin\Bigl[2 \pi({t\over " + (LaTeX[T]) + "\ s}-{x\over " + (LaTeX[L]) + "\ m})\Bigr]"
Text2: "s(x) = " + (LaTeX[A]) + "\ m\ \cdot \ \ Sin\Bigl[2\pi({" + (LaTeX[t]) + "\ s\over" + (LaTeX[T]) + "\ s} -{" + (LaTeX[x0]) + "\over " + (LaTeX[L]) + "\ m})\Bigr]\cr
\varphi_0 = -2\pi {x_0\over L} = " + (LaTeX[((-2 * π) * x0 / L)]) + " \ (rad)"
g = Segment((x0, y0 - A), (x0, y0 + A))
h = Segment((0, y0 - A), (0, y0 + A))
fx(x) = If[0 ≤ x ≤ 15, (A * sin(((2 * π) * (t / T - x / L)))) + y0]
u = Vector((0, 0.5), (0, 8))
v = Vector((0, y0), (16, y0))
Text5: "x_0 = " + (LaTeX[x0]) + "\ m = " + (LaTeX[x0 / L]) + "\cdot \lambda"
Eingabefeld1 = Textfield(t)
Eingabefeld2 = Textfield(A)
Eingabefeld3 = Textfield(L)
X0: (x0, 0)
a = false
b = false
Eingabefeld4 = Textfield(x0)
c = false
d = false
Eingabefeld5 = Textfield(T)