\left\{\text{a0}\to 0,\text{a1}\to \frac{5431}{3540},\text{a2}\to 0,\text{a3}\to -\frac{79}{3540},\text{b0}\to 4,\text{b1}\to \frac{1649}{1770},\text{b2}\to -\frac{237}{1180},\text{b3}\to \frac{329}{14160},\text{c0}\to 6,\text{c1}\to \frac{779}{1770},\text{c2}\to \frac{23}{295},\text{c3}\to -\frac{23}{4425}\right\}

reales Bild zeigen

A_1 = (0, 0)
B_1 = (17.11, 0.02)
B = (4, 4)
C = (8, 6)
D = (13, 9.5)
A: (1, 0)
a_0: 0
a_1: 5431 / 3540
a_2: 0
a_3: -79 / 3540
b_0: 4
b_1: 1649 / 1770
b_2: -237 / 1180
b_3: 329 / 14160
c_0: 6
c_1: 779 / 1770
c_2: 23 / 295
c_3: -23 / 4425
pa(x) = a_0 + (a_1 * (x - x(A))) + (a_2 * (x - x(A))^(2)) + (a_3 * (x - x(A))^(3))
pb(x) = b_0 + (b_1 * (x - x(B))) + (b_2 * (x - x(B))^(2)) + (b_3 * (x - x(B))^(3))
pc(x) = c_0 + (c_1 * (x - x(C))) + (c_2 * (x - x(C))^(2)) + (c_3 * (x - x(C))^(3))
f = Polynomial({A, B, C, D})
pas(x) = If[x(A) ≤ x < x(B), pa(x)]
pbs(x) = If[x(B) ≤ x < x(C), pb(x)]
pcs(x) = If[x(C) ≤ x < x(D), pc(x)]
a = true