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The Schrödinger equation is written as $i\hbar\frac{\partial\Psi(x,t)}{\partial t}=-\frac{\hbar^2}{2m}\frac{\partial^2\Psi(x,t)}{\partial x^2}-U(x,t)\Psi(x,t)$. It features the imaginary unit $i$, the reduced Planck constant $\hbar$, the wavefunction $\Psi(x,t)$, mass $m$, and potential energy $U(x,t)$.

Conditions: The equation is presented in the context of comparing wave equations.; It applies to the microscopic quantum realm.

The Schrödinger equation is written as $i\hbar\frac{\partial\Psi(x,t)}{\partial t}=-\frac{\hbar^2}{2m}\frac{\partial^2\Psi(x,t)}{\partial x^2}-U(x,t)\Psi(x,t)$. It features the imaginary unit $i$, the reduced Planck constant $\hbar$, the wavefunction $\Psi(x,t)$, mass $m$, and potential energy $U(x,t)$.

Conditions: The equation is presented in the context of comparing wave equations.; It applies to the microscopic quantum realm.