2. Perform analyses: for each n, execute Steps 2.1-2.4. 2.1 Transform a given sample of Mn into a sample of the standardized random variable Zn: { Zn ( k ) : k = 1, ..., K}, where Zn (k ) = mn ( k ) - Ux ox/ Vn 2.2 Estimate from the sample of Zn the probabilities of seven events: Fn (z; ) = P[Zn S z;], for j = 1, ...,7, where the set {Z1, ..., Z7} is {-1.4, -1.0, -0.5, 0, 0.5, 1.0, 1.4} . 2.3 Evaluate the goodness-of-fit of the standard normal CDF d to the empirical CDF Fn in terms of the maximum absolute difference : MADn = max Fn(z;) - (z;)I. Isjs7 2.4 Draw a figure showing (i) the seven points { (Zj, Fn (z;)) : j = 1, ...,7}, which constitute the empirical CDF of Zn, (ii) the standard normal CDF d, graphed as a continuous function on the domain (-2.5, 2.5), (iii) the MADn, as a highlighted interval of probability (ordinate) at point z, at which it occurs (abscissa)