(a) Continuing from Exercise 1, find the expectation values (Â) and (B) in the given (A²) and (B2) and find the variance
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(a) Continuing from Exercise 1, find the expectation values (Â) and (B) in the given (A²) and (B2) and find the variance
(a) Continuing from Exercise 1, find the expectation values (Â) and (B) in the given (A²) and (B2) and find the variances д and σ. state, as well as OB. (b) Find the uncertainty principle for this state, using the general formula 2 ²³ ≥ (1/(V|[‚Â]|V) (A, 2i Does the product of the variances you found in (a) satisfy the uncertainty principle, and, if so, is it with an equality or inequality? 1
Consider a two-state system and two different observables A and B, represented by the operators 3 2i 1 A = (-³2₁ ²) and B=(!) А 2i 3 1 0
and B. Now let the initial state of the system be given by the vector = (c) If I measure  on this state what is the pr 1. To (i).