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So, the **wave function** is a mathematical description of the state of a quantum particle. It's a complex-valued function that tells us everything we can know about the particle's properties. The square of the wave function's magnitude gives us the probability density of finding the particle at a specific location. The **Schrödinger equation** is the fundamental equation that governs how the wave function evolves over time. It's a differential equation that takes into account the particle's kinetic and potential energies. For a free particle, which is a good approximation for the atoms in an ideal gas, the potential energy is zero. The solutions to the Schrödinger equation in this case are plane waves, which describe particles with definite momentum and energy. These plane waves are the wave functions for the individual atoms. The wave function is key for the monoatomic ideal gas. It describes the quantum state of each atom, and solving the Schrödinger equation allows us to find the allowed energy levels.
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