= [1 2] two-dimensional Gaussian distribution random vector and the following measurements with respect to this vector have been obtained.

Accordingly, determine what is required below from the measurements obtained in''. a) calculate .

B) calculate the correlation matrix, .

C) covariance matrix, calculate

d) define the standard deviation of 1 and.2 belirley 1 and 2.

e) determine the correlation coefficient of 1 and.2, 12.

F) can the components of the random vector x, 1 and 2 be unrelated (uncorrelated)? If it can be unrelated, specify the value/values that can receive.

[9] = tx(";")=zx [1] = 1x ,X1 X2 [9] = tx(";")=zx [1] = 1x ,X1 X2