What you mean "be specific as possible"? That is the question and everything is given.

PCA (Principal Component Analysis), Generate 100 points from a multivariate Normal distribution with u [0 0T and = (UN) and 100 points from a multivariate Normal distribution with p = (10 10)" and = ( x). Combine the two data sets, estimate the covariance of the overall data, find its eigenvalues and eigenvectors, and project the data onto the first principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? Next, project the data onto the second principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? Generate 100 points from a multivariate Normal distribution with u = [O 07 and = (8) and 100 points from a multivariate Normal distribution with = (3 0)" and I = (l). Combine the two data sets, estimate the covariance of the overall data, find its eigenvalues and eigenvectors, and project the data onto the first principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? Next, project the data onto the second principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? What has changed between the two settings and why? Use Matlab or Python for the implementation. PCA (Principal Component Analysis), Generate 100 points from a multivariate Normal distribution with u [0 0T and = (UN) and 100 points from a multivariate Normal distribution with p = (10 10)" and = ( x). Combine the two data sets, estimate the covariance of the overall data, find its eigenvalues and eigenvectors, and project the data onto the first principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? Next, project the data onto the second principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? Generate 100 points from a multivariate Normal distribution with u = [O 07 and = (8) and 100 points from a multivariate Normal distribution with = (3 0)" and I = (l). Combine the two data sets, estimate the covariance of the overall data, find its eigenvalues and eigenvectors, and project the data onto the first principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? Next, project the data onto the second principal component. Plot the histogram of the projected data. How many modes do you see in the histogram? What has changed between the two settings and why? Use Matlab or Python for the implementation