f(x)=x^n\cdot e^{-x}

n \in \{1,2,\dots, 6\}

e^x

x^n

n \in \{1,2,\dots, 6\}

x^n=e^x ⇔x^n\cdot e^{-x}=1

∀n\;∃ \;genau\; 2 \;Lösungen\;x>0

l1 = Sequence(If[x > 0, x^(n), 0], n, 1, 6)
f(x) = exp(x)
g(x) = exp((-x))
l2 = Sequence((x^(n) * exp((-x))), n, 1, 6)
h: y = 1
p_6(x) = x^(6)
p_t(x) = (p_6(x) * ℯ^((-x)))
A = (10.054644505077617, -3.8342524995498475)
B = (12.301416860729509, -3.834252499549847)