Question

Schrodinger wave equation, for a particle in a one dimension box is

• A. $\frac{\delta^{2}\Psi}{\delta x^{2}} + \frac{2m}{h} \left(E-\infty\right)\Psi =0$
• B. $\frac{\delta^{2}\Psi}{\delta x^{2}} + \frac{8\pi^{2}m}{h^{2}} \left(E-V\right) =0$
• C. $\frac{\delta^{2}\Psi}{\delta x^{2}} + \frac{2m}{h} \left(E-V\right)\varphi =0$
• D. $\frac{\delta^{2}\Psi}{\delta x^{2}} + \frac{8\pi^{2}m}{h^{2}} \left(E-\infty\right) =0$

Answer 1

Answer: (A)

$\frac{\delta^{2}\Psi}{\delta x^{2}} + \frac{2m}{h} \left(E-\infty\right)\Psi =0$

Answer 2

Schiodinger wave equation for a particle in $1 - D$ box is given as $\frac{\partial^{2}\Psi}{\partial x^{2}} + \frac{2m}{h} \left(E -\infty\right)\Psi = 0$ where, $|Psi =$ wave function $E =$ total energy of a particle