Consider a particle whose normalized wavefunction is:24-√2.30x402a √ axey(x) =For what value of x does p(x) = y(x) |² peak?O a.x=aO b.x = -aO c. x= a -1O d.x=-a-1If the particle represented by the wavefunction y(x) = 2a√√axeO a. 1/aO b. 1/2aO c. 2/2aC.O d. 3/2ais trapped in box: [0= √xy(x) | ²dx is: The time-independent Schrödinger equation is obtained from the full Schrödinger equation by:a. separation of x, y and z variablesO b. separation of radial and azimuthal variablesO c. separation of spacial and time variablesO d. separation of spacial and momentum variablesA particle of mass m has the expectation values = 0 and ²) ==O a. 0O b. ħO C.2maħ2maO d. ħ4maħ224m² a²The uncertainty Ax is:

Consider a particle whose normalized wavefunction is: 2a √axe y(x) = 0x<0 For what value of x does p(x) = y(x) |² peak? O a.x=a O b.x=-a Oc.x=a-1 O d.x=-a-1 x>0 <-ax If the particle represented by the wavefunction y(x) = 2a₁√√axe ' is trapped in box: [0= √x|y(x) |²dx is: O a. 1/a O b. 1/2a O c. 2/2a O d. 3/2a

Consider a particle whose normalized wavefunction is: 2a √axe y(x) = 0x<0 For what value of x does p(x) = y(x) |² peak? O a.x=a O b.x=-a Oc.x=a-1 O d.x=-a-1 x>0 <-ax If the particle represented by the wavefunction y(x) = 2a₁√√axe ' is trapped in box: [0= √x|y(x) |²dx is: O a. 1/a O b. 1/2a O c. 2/2a O d. 3/2a