Introduction To Quantum Mechanics
Introduction To Quantum Mechanics
3rd Edition
ISBN: 9781107189638
Author: Griffiths, David J., Schroeter, Darrell F.
Publisher: Cambridge University Press
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Chapter 3.2, Problem 3.3P
To determine

Show that if h|Q^h=Q^h|h for all h, then f|Q^g=Q^f|g.

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Show that if (h|ệh) = (Ôh\h) for all functions h (in Hilbert space), then (flÔg) = (Ôf\g) for all f and g (i.e., the two definitions of "hermi- tian"-Equations 3.16 and 3.17-are equivalent). Hint: First let h = f+ 8, and then let h = f + ig. (SIÊF) = (Ô ƒIS) for all f(x). [3.16] (FIÔg) = (Ô ƒ\g) for all f (x) and all g(x). [3.17]
Consider a rectangular surface of length L and width W in the xy plane with its center at the origin: Which of the following are valid expressions for the area vector of this surface? Check all that apply. O (0,0, LW) O (W, L, 0) O (0,0, -LW) O (LW, LW, 0) O (0, LW, 0) O (L, W, 0)
Let there be two operators, Aˆ =∂/∂ x and ∇2(x, y, z) = ∂2/∂2x +∂2/∂2y +∂2/∂2z. Which of the followingfunctions are eigenfunctions of Aˆ or ∇2 ? Which are the eigenvalues?a) ψ(x) = xab) ψ(x) = log(ax)c) ψ(x) = exp(ax)d) ψ(x) = cos(ax)e) ψ(x) = cos(ax) + isin(ax)
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