Prove that the energy eign value of a partial are discrete?
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The energy of a particle is quantized. This means it can only take on discrete energy values. ... This means the particle always has some kinetic energy. The square of the wavefunction is related to the probability of finding the particle in a specific position for a given energy
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4.1.1 Energy in Square infinite well (particle in a box). 4.1.2 Finite ... We can then write the energy eigenvalue problem inside the well: ... Thus, what we just proved is that l ≤ l1 + l2.
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