  We construct a bridge between "inverted potentials $V(x)\sim -\lambda
x^{2K+2} $ and supersymmetric energy conditions $E_{n}^{(+)}=E_{n+1}^{(-)}$;
$E_{0}^{(-)}=0$ using operator formalism approach in quantum mechanics. Apart
from single inverted potential, the method also works under multiple inverted
operators $V(x)\sim - \sum_{K} \lambda_{K} x^{2K+2}$. We also ensure the
correctness of numerical results presented.

Quantum Physics