The wave function of the particle moving in free space is Y(x) = exp(ikx) + 2еxp (-ikx), a) Find the energy of the particle. 0) b) The probability current density for the real part of the wave function? 5) |x| The wave function of the particle is given as 4(x) = Va a a) Find the probability of particle in -a < x < a b) Find the value of b so that the probability of finding the particle in the range -b < x < b is 0.5.
The wave function of the particle moving in free space is Y(x) = exp(ikx) + 2еxp (-ikx), a) Find the energy of the particle. 0) b) The probability current density for the real part of the wave function? 5) |x| The wave function of the particle is given as 4(x) = Va a a) Find the probability of particle in -a < x < a b) Find the value of b so that the probability of finding the particle in the range -b < x < b is 0.5.
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Transcribed Image Text:The wave function of the particle moving in free space is Y(x) = exp(ikx) +
2еxp (-ikx),
a) Find the energy of the particle.
0)
b) The probability current density for the real part of the wave function?
5)
|x|
The wave function of the particle is given as P(x) = e
a
a) Find the probability of particle in -a < x < a
b) Find the value of b so that the probability of finding the particle in the range -b < x < b
is 0.5.
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