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1) The wavefunction for a particle confined to a one-dimensional box of length L is; √E. nux sin ( a. Draw the probability density function (W) for n=4. b. Draw the probability 1412 for n=2. c. Calculate the probability that the particle has in the second energy state between x = 0.25% and x = 0.5L

1) The wavefunction for a particle confined to a one-dimensional box of length L is; √E. nux sin ( a. Draw the probability density function (W) for n=4. b. Draw the probability 1412 for n=2. c. Calculate the probability that the particle has in the second energy state between x = 0.25% and x = 0.5L

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1) The wavefunction for a particle confined to a one-dimensional box of length L is; √2.² sin ΠΠΧ. a. Draw the probability density function () for n=4. b. Draw the probability 1W12 for n=2. c. Calculate the probability that the particle has in the second energy state between x = 0.25L and x = 0.5L
Transcribed Image Text:1) The wavefunction for a particle confined to a one-dimensional box of length L is; √2.² sin ΠΠΧ. a. Draw the probability density function () for n=4. b. Draw the probability 1W12 for n=2. c. Calculate the probability that the particle has in the second energy state between x = 0.25L and x = 0.5L
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