Lineare Funktionen erkunden

\textcolor{#00CC00}{f(x)}=\textcolor{#FF6600}{m}\:x+\textcolor{#3333FF}{t}

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t = 2 (slider from -5 to 5, step 0.1)
m = 1.5 (slider from -5 to 5, step 0.1)
f(x) = (m * x) + t
B1: -2
C1: -1
D1: 0
E1: 1
F1: 2
B2: f(B1)
C2: f(C1)
D2: f(D1)
E2: f(E1)
F2: f(F1)
A = Point(f)
u = false
B = Point(f)
C = Point(f)
D: (x(C) + 1, f(x(C) + 1))
E: (x(B), y(A))
F: (x(D), y(C))
g = Segment(A, E)
h = Segment(E, B)
i = Segment(C, F)
j = Segment(F, D)
a = false
Text3: "\textcolor{#FF6600}{m}=\frac{\textcolor{#FF6699}{" + (LaTeX[h]) + "}}{\textcolor{#7F00FF}{" + (LaTeX[g]) + "}}=\textcolor{#FF6600}{" + (LaTeX[m]) + "}"
Text4: "\textcolor{#FF6600}{m}=\frac{\textcolor{#FF6699}{" + (LaTeX[j]) + "}}{\textcolor{#7F00FF}{" + (LaTeX[i]) + "}}=\textcolor{#FF6600}{" + (LaTeX[m]) + "}"
Text2: "f(x)=\textcolor{#FF6600}{" + (LaTeX[m]) + "}\:x" + (LaTeX[vz]) + "\textcolor{#3333FF}{" + (LaTeX[t]) + "}"
k = Line(F, C)
c = Circle(C, 3)
G, H = Intersect(c, k)
l = Line(A, E)
d = Circle(A, 3)
I, J = Intersect(d, l)