The expectation value of the property q can be determined by performing the expectation value integral concerning the wavenumber which is associated with the system.Operator Q which is associated with a physically measurable property q is Hermitian.The linear set of independent functions is formed from the set of eight functions of operator Q.Using wave function it becomes very understand the system of a particle in a conservative field of force systems.The time evolution of the wave is given with the help of the time-dependent Schrodinger equation.If a particle is existing then the probability of finding a particle is 1.The probability distribution in the three-dimensional is established using the wave function.Using the wave function the probability distribution in three-dimensional is established.Every calculation becomes very easy using the Schrodinger equation.The wave function should be continuous and only single-valued.All measurable information is available about the particle.Time independent Schrodinger equation: Ψ (r)= E Ψ (r)Į= constant equal to the energy level of the system Properties of Wave Function.Time-dependent Schrodinger equation: ih ∂/∂t Ψ(r, t) = Ψ(r,t).Following is the equation of Schrodinger equation:
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