Express the complex number z1 = (√(3) + i)/2 in the form rei Φ. What about z2 = (1 + √(3i))/2? If these complex numbers are the probability amplitudes for photons to be detected, what is the probability in each case? (Hint: See attatched image for more on finding probability amplitudes)
Express the complex number z1 = (√(3) + i)/2 in the form rei Φ. What about z2 = (1 + √(3i))/2? If these complex numbers are the probability amplitudes for photons to be detected, what is the probability in each case? (Hint: See attatched image for more on finding probability amplitudes)
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Express the complex number z1 = (√(3) + i)/2 in the form rei Φ. What about z2 = (1 + √(3i))/2? If these complex numbers are the probability amplitudes for photons to be detected, what is the probability in each case?
(Hint: See attatched image for more on finding probability amplitudes)

Transcribed Image Text:2. To determine the probability amplitude for a process that can be viewed as taking
place in a series of steps, such as propagation of a photon from a light source to a
beam splitter, transmission at the beam splitter, and propagation to a
photodetector, we multiply the probability amplitudes for each of these steps:
z = ZaZb...
3. When there are multiple paths that a particle can take between the source and the
detector, the probability amplitude for detecting the particle is the sum of the
individual probability amplitudes for the particle to take each path:
z = 21 +22+...
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