The figure below shows a wave function describing a particle in an infinite square well. This wave-function is normalized. = x1 D and Determine the probability of finding the particle between x2 D D with D the distance between the walls of the well. Enter a number in the box below to 2 significant figures. Probability = Pick an alternative set of points x1 and x2 such that the probability of finding the particle between them is the same as the probability you determined above. State the answers as fractional values of D by entering an integer number in each of the boxes below. Note that if you wish to enter integer multiples of D (e.g. OD or 1D) then enter these as D and D. x1 and x2
The figure below shows a wave function describing a particle in an infinite square well. This wave-function is normalized. = x1 D and Determine the probability of finding the particle between x2 D D with D the distance between the walls of the well. Enter a number in the box below to 2 significant figures. Probability = Pick an alternative set of points x1 and x2 such that the probability of finding the particle between them is the same as the probability you determined above. State the answers as fractional values of D by entering an integer number in each of the boxes below. Note that if you wish to enter integer multiples of D (e.g. OD or 1D) then enter these as D and D. x1 and x2
Modern Physics
3rd Edition
ISBN:9781111794378
Author:Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Publisher:Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Chapter6: Quantum Mechanics In One Dimension
Section: Chapter Questions
Problem 28P
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