1 1 1 Consider the Hamiltonian = hw (a) Find the time evolution of the...
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1 1 1 Consider the Hamiltonian Ĥ = hw (a) Find the time evolution of the state (t)). (b) Compute the expected value of the operator Ps = 1 and the state lab(t = 0)) = ( i ). c) Prove that in the Heisenberg scheme Pµ(t) = ( 0 -1 ) at time t in the Schrödinger scheme. i sin(2wt) cos(2wt) cos(2wt) i sin(2wt) (d) (0,3 pts.) Verify that PH (t) is a solution of the Heisenberg equation. e) Compare the expected value of PH(t) with the result of part (b). ) at time t. 1 1 1 Consider the Hamiltonian Ĥ = hw (a) Find the time evolution of the state (t)). (b) Compute the expected value of the operator Ps = 1 and the state lab(t = 0)) = ( i ). c) Prove that in the Heisenberg scheme Pµ(t) = ( 0 -1 ) at time t in the Schrödinger scheme. i sin(2wt) cos(2wt) cos(2wt) i sin(2wt) (d) (0,3 pts.) Verify that PH (t) is a solution of the Heisenberg equation. e) Compare the expected value of PH(t) with the result of part (b). ) at time t.
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Financial and Managerial Accounting the basis for business decisions
ISBN: 978-0078025778
17th edition
Authors: Jan Williams, Susan Haka, Mark Bettner, Joseph Carcello
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