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ohhhnooo
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I know that psi is equal to (2/a)^1/2 sin(n pi x/a)? what is psi*?
ohhhnooo said:I know that psi is equal to (2/a)^1/2 sin(n pi x/a)? what is psi*?
ohhhnooo said:I know that psi is equal to (2/a)^1/2 sin(n pi x/a)? what is psi*?
A particle in 1D box stationary state refers to a quantum mechanical system where a particle is confined to a one-dimensional box with infinite potential walls. This means that the particle is only able to move within the boundaries of the box and cannot escape.
In quantum mechanics, psi* (psi star) is the complex conjugate of the wave function, denoted as psi. It describes the probability amplitude of a particle being in a certain position in space. In the case of a particle in 1D box stationary state, psi* is used to describe the probability density of the particle being in a specific location within the box.
The value of psi* for a particle in 1D box stationary state is determined by solving the Schrödinger equation for the system. This equation takes into account the potential energy of the particle and the size of the box to determine the allowed energy levels and corresponding wave functions.
Psi* is significant because it represents the probability density of the particle being in a certain position within the box. This allows us to make predictions about the behavior of the particle and understand its quantum mechanical properties.
Yes, the value of psi* can change for a particle in 1D box stationary state if the particle gains or loses energy. This can happen through interactions with other particles or by being subjected to external forces. However, the allowed energy levels and corresponding wave functions are determined by the system's properties and remain constant.