Aufgabe a

Aufgabe b

Aufgabe c

Aufgabe d

Aufgabe e

Aufgabe f

Viereck b

Viereck a

Viereck f

fa(x) = x^(2)
ga(x) = (2 * x^(2)) - 4
gb(x) = (-x^(2)) + 4
fb(x) = x^(2)
fc(x) = x^(2)
fd(x) = (2 * (x - 1)^(2))
fe(x) = x^(2)
gc(x) = (-(x - 2)^(2)) - 4
gd(x) = (-3 * (x + 1)^(2))
ge(x) = (2 * x^(2)) + 1
gf(x) = x^(2) - 4
a = false
b = false
c = false
d = false
e = false
ff(x) = (-1 / 4 * x^(2)) + 1
f = false
A, B = Intersect(fa, ga)
C = Extremum(fa)
D, E = Intersect(gb, fb)
F = Extremum(gb)
v1, d_1, c_1, e_1, f_1 = Polygon(D, C, E, F)
G = Extremum(ga)
v2, b_1, g_1, a_1, c_2 = Polygon(B, G, A, C)
H, I = Intersect(ff, gf)
J = Extremum(ff)
K = Extremum(gf)
v3, h_1, g_2, i, j = Polygon(H, G, I, J)
l = false
m = false
n = false