1.* Let {X1, X2,..., Xn} be a random sample from Uniform[01, 02], i.e. the (continuous) uniform distribution over the interval [01, 02], with 01 < 02. (a) Find the mean and the second population moment of the distribution Uniform[01, 02] using integration. (b) Suppose that 01 02 - 2. Find the MME of 02. (c) Find the MME of 02 when 01 = -02. (d) Derive the equations to be solved simultaneously (but do not solve them) in order to obtain the MMES of 01 and 02 for any case such that 01 < 02.