mw={0,2isirs2hv2,illenwie afect (x)=Avaka=e2n+a1n Fivtaen leat B c. To deal with the absolute value, we'll use the following relation aaecxdx=20aedx Calculate the probability of finding the particle outside the box in terms of A,a, and L Note: Using the normalization condition, aA2=1 (You can try to prove to yourself that this is true.) d. For classical physics, if the potential energy at the edge of the box (U2) is greater than the energy of the particle, is it possible for the particle to be outside the box? What about quantum mechanics? Problem Set 02 Due 01/? e. What happens to the probability of finding the particle outside the box as U0 goes to infinity? mw={0,2isirs2hv2,illenwie afect (x)=Avaka=e2n+a1n Fivtaen leat B c. To deal with the absolute value, we'll use the following relation aaecxdx=20aedx Calculate the probability of finding the particle outside the box in terms of A,a, and L Note: Using the normalization condition, aA2=1 (You can try to prove to yourself that this is true.) d. For classical physics, if the potential energy at the edge of the box (U2) is greater than the energy of the particle, is it possible for the particle to be outside the box? What about quantum mechanics? Problem Set 02 Due 01/? e. What happens to the probability of finding the particle outside the box as U0 goes to infinity