Calculate the expectation values of the position, momentum, their squares, and the respective variances o and op for the n-th stationary state of a particle in the infinite square well (i. e., v (ax) (ar) ih) (x) dx and express the final result first in terms of en, and also in terms 00 otherwise) when calculating (p2) 0 if 0 < a, and v(x) use 2 of a and other relevant constants as required; express the results for o and o, in terms of a and other relevant constants. check that the uncertainty principle is satisfied. which state comes closest to the uncertainty limit? plot the probability density for the 5-th stationary state (i. e., for n= 5) (or x/a) and mark the point corresponding to x a as a function of x