Koordinaten

Pendel 1

Pendel 2

Pendel 3

Longitutinalwellen 1

Version Stand
02.11.2020
Andreas Jäger

Stand

x

t

t-x-Diagramme

t0: 2
c: 0
w: 0.5
a = 0.38772569936841467 (slider from 0 to 0.95, step 0.01)
P0: (0, 0)
t: 0
X1: ((a * sin((w * (t - t0)) + c)) + 1, 0)
X0: ((a * sin((w * t) + (0 * c))), 0)
F01 = Sequence((x(X0) + ((x(X1) - x(X0)) * i / 5), (0.5 * (-1)^(i))), i, 1, 5)
S01 = Sequence(Segment[Element[F01, i - 1], Element[F01, i]], i, 2, 4)
P1: (1, 0)
P2: (2, 0)
u = Vector((-1, 0), (3, 0))
P11: P1
P01: P0
P21: P2
bK: false
A: (a, 0)
S1 = Segment(P1 - (a, 0), P1 + (a, 0))
S2 = Segment(P2 - (a, 0), P2 + (a, 0))
X2: ((a * sin((w * (t - (2 * t0))) + (2 * c))) + 2, 0)
F12 = Sequence((x(X1) + ((x(X2) - x(X1)) * i / 5), (0.5 * (-1)^(i))), i, 1, 5)
S12 = Sequence(Segment[Element[F12, i - 1], Element[F12, i]], i, 2, 4)
f = Segment(X0, Element[F01, 1])
g = Segment(X1, Element[F01, 4])
h = Segment(X1, Element[F12, 1])
i = Segment(X2, Element[F12, 4])
ni: -1
S0 = Segment(P0 - (a, 0), P0 + (a, 0))
b = false
v = Vector((0, -7), (0, -1))
d = Vector((0, -4), (3, -4))
SW0: (t / 5, (3 * sin((w * t))) - 4)
SW1: (t / 5, (3 * sin((w * (t - t0)) + c)) - 4)
SW2: (t / 5, (3 * sin((w * (t - (2 * t0))) + c)) - 4)
e = false
NP1: (0, -0.5)
NP2: (1, -0.5)
NP3: (2, -0.5)
R1 = NaN