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The expectation value of momentum for a harmonic oscillator is zero.
The expectation value of momentum for a Gaussian wave packet is zero.
The expectation value of kinetic energy for a hydrogen atom is -13.6 eV.
An example of the expectation value in quantum mechanics is the average position of a particle in a one-dimensional box. This value represents the most likely position of the particle when measured.
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The expectation value of potential energy for a harmonic oscillator is equal to half of the oscillator's spring constant multiplied by the square of the oscillator's displacement from its equilibrium position.
None.Investment is collectibles is made in the expectation (hope?) that they will appreciate in value and so deliver capital gains rather than interest.None.Investment is collectibles is made in the expectation (hope?) that they will appreciate in value and so deliver capital gains rather than interest.None.Investment is collectibles is made in the expectation (hope?) that they will appreciate in value and so deliver capital gains rather than interest.None.Investment is collectibles is made in the expectation (hope?) that they will appreciate in value and so deliver capital gains rather than interest.
The expectation value of the particle in a box system is the average position of the particle within the box, calculated by taking the integral of the probability distribution function multiplied by the position variable.
The mathematical symbol for average is sometimes denoted by putting a line above the variable, like this: _ X The "Expectation value" of a random variable - is like a weighted average. E[X] or <X> or the Greek letter mu (µ) - are a few of the common symbols for the Expected Value of X. A random variable may, for example, represent your high school grades for each course taken, where each course has a different weight. The expectation value would be your weighted average of high school grades.
The expectation value of an operator in the harmonic oscillator can be calculated by using the wave functions (eigenfunctions) of the harmonic oscillator and the corresponding eigenvalues (energies). The expectation value of an operator A is given by the integral of the product of the wave function and the operator applied to the wave function, squared, integrated over all space.