Yes, assuming you're using 1-dimension. (The way the problem statement was worded, it sounds to me like 1-dimentional quantum mechanics is a reasonable assumption.)ZedCar said:Is this the equation I should be using?
The "Electron in infinite well equation" is a mathematical expression used to describe the energy levels and wave function of an electron confined to an infinite potential well. It is a simplified model used in quantum mechanics to understand the behavior of particles in a confined space.
The equation is derived from the Schrödinger equation, which is the fundamental equation of quantum mechanics. By applying boundary conditions to the Schrödinger equation, the solution for the energy levels and wave function of an electron in an infinite potential well can be obtained.
The equation assumes that the walls of the potential well are infinitely high, meaning that the electron cannot escape. It also assumes that the potential inside the well is constant and the electron has no interactions with other particles.
The equation helps us understand the quantization of energy levels in a confined space. It also serves as a simple model for understanding the behavior of electrons in more complex systems, such as atoms and molecules.
The equation is a simplified model and does not accurately represent real-world systems. However, it can still provide valuable insights and serve as a starting point for more complex calculations and experiments.