English: ${\langle KE\rangle}_{\psi_{n}} = {N_{n}}^{2}e^{- \alpha x^{2}/2}\ H_{n}(x)\left\lbrack - \frac{\hslash^{2}}{2m}\frac{d^{2}}{dx^{2}} \right\rbrack e^{- \alpha x^{2}/2}\ H_{n}(x)\ dx$ This integral is not 0, because if H n is odd, H n is odd.
Kannada: ${\langle KE\rangle}_{\psi_{n}} = {N_{n}}^{2}e^{- \alpha x^{2}/2}\ H_{n}(x)\left\lbrack - \frac{\hslash^{2}}{H_2m}\frac{d^{2}}{dx^{2}} \right\rbrack e^{2m}\frac{d^{2}}{dx {2}^{2}}