this is urgent. pls help

1. A particle of mass m is in the state - amx 4 (x, t) = Ae (h )+it] where A and a are positive real constants. a. Find A. b. For what potential energy function V(x) does 4 satisfy the Schrodinger equation? c. Calculate the expectation values of x, x2, p, and p2. d. Find Ox and Op. Is their product consistent with uncertainty principle? 2. A particle is represented (at time t = 0) by the wavefunction A (a2 - x2), if -as x s ta 4 (X, 0) = 0, otherwise. a. Determine the normalization constant A. b. What is the expectation value of x (at time t = 0)? c. What is the expectation value of p (at time t = 0)? d. Find the expectation value of x2. e. Find the expectation value of p2. f. Find the uncertainty in x (Ox). g. Find the uncertainty in p (Op). h. Check that the results are consistent with the uncertainty principle