Ha 2016

a = 3
n = 2
f(x) = (3 * sin((a / n * x)))
Text1: "\omega =\frac{" + (LaTeX[a]) + "}{" + (LaTeX[n]) + "}"
f1 = CurveCartesian(t, f(t), t, 0, ((2 * π) * n / a))
f2 = CurveCartesian(t, f(t), t, ((2 * π) * n / a), (((2 * 2) * π) * n / a))
f3 = CurveCartesian(t, f(t), t, ((4 * π) * n / a), (((3 * 2) * π) * n / a))
f4 = CurveCartesian(t, f(t), t, (((3 * 2) * π) * n / a), (((4 * 2) * π) * n / a))
Text2: "" + (LaTeX[a]) + "\, Bögen \,\,auf\,\," + (LaTeX[n]) + "\,\pi"
f'(x) = f'(x)
Text3: "" + (LaTeX[a]) + " \, Perioden \,\,auf\,\," + (LaTeX[n]) + "\cdot 2\pi"
c_1 = 0
nt = Integral(f, 0, (π * n / a))
c_2 = 0
c_3 = 0
om: a / n
c_4 = 0
c_5 = 0
c_6 = 0
c_7 = 0
f5 = CurveCartesian(t, f(t), t, (((4 * 2) * π) * n / a), (((5 * 2) * π) * n / a))