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- Please answer question 5please help me with this problem. ASAP! show complete and explicit solution. do not skip any mathematical stepTRQ. 3 Solve completely the following Quantum problem. Need full detailed answer, equations and if possible, theory/ literature. Question: A particle of spin 1 and a particle of spin 1/2 are in a configuration for which the total spin is equal to 1/2. If one were to measure the z-component of the spin of the particle with spin=1, what values might one get and what are the probabilities associated with those values?
- Which of the following statements related to quantum statistics are true? Select one or more: a.The wave function of a pair of bosons is symmetric with respect to the exchange of particles. b.If the particle density of an ideal gas is very low (that is, the particle density is much less than the cube of the thermal de Broglie wavelength), quantum effects are important. c.In the case of a rare gas and at high enough temperatures, the Fermi-Dirac and Bose-Einstein distributions are approximately the same. d.Two bosons cannot be in the same quantum state.Subject Quantum Mechanics. Wave function normalization and superposition of solutions. Wavel functions, ψ1 and ψ2 both normalized. Find a relationship between A and B such that the superposition Aψ1 + Bψ2 is also a normalized solution. I'm having trouble with the integral of |Aψ1 + Bψ2|2 dx. Thank you!Please provide an explanation towards this quote " we will look at quantum mechanical systems, in particular, the Schrodinger-Poisson equations. We will create a simulation for the evolution of a wavefunction under its self-potential. Such a system may describe certain superfluids/Bose-Einstein condensate or exotic dark matter." what I do not understand is the following part of the quote. "We will create a simulation for the evolution of a wavefunction under its self-potential." Please explain
- question 3 pleaseThis is a mathematical problem. Please solve the problemSuppose you have an observable N with three eigenvalues 4, 8, and -1, with orthonormal eigenvectors 1), 2), and 3), respectively. A quantum particle in state \) iv3 V5 1) - "V 12) + 3). Use this information to answer the 3 following questions. What is AN? 51 2 2/347 9 3/37 17/349 2
