A large group of college students have weights that can be modeled as a random variable N (150,30). If 4 students are selected at random, what is the probability that they all weigh more than 150 pounds? Use Matlab to generate realizations of the random vector X described above. Then predict X based on the results of X1 and X2 and graph the actual realizations and predictions. Finally, estimate the mean error of the predictor and compare your results with the theoretical minimum MSE. If you help me with this code please

Solution:- Information Given in the ballowing problem College students molded weights have to be Random variable N (150,30) If u students are Selected at random what is the probability their weight more than 150 Tbs 150 30 means variance (+2) = taken as x. mean of sampleu=150 Standard deviation (-) - V30 mean of sample taken asy (4 students selected at random) computation of Ex Standard deviation sy 130 va 2.7386 more than 150 lbs weight p(x>150) () P (x>150) Plz>o) P(x> 150 .. probability of IBS more than 150 Ibs is 0.5 /