SOLVED:A particle is described by the normalized wave function ψ(x, y, z)=A e^-α(x^2 y^2 z^2), where A and αare real, positive constants. (a) Determine the probability of finding the particle at a distance between r and r d r from the origin. (Hint: See Problem 41.42 . Consider a spherical shell centered on the origin with inner radius r and thickness d r . ) For what value of r does the probability in part (a) have its maximum value? Is this the same value of r for which |ψ(x, y, z)|^2 is a max

Normalise the wave function ()=A/(2+ 2). is a real constant. Hi... | Filo

normalized the wave function... | Filo