Give examples for the following cases or explain why such case does not exist (a) x1 and x2 two identically distributed independent r.v. or random variables. (b) x1 and x2 two identically distributed dependent r.v. (c) x1 and x2 non-identical but independent r.v. (d) x1 and x2 non-identical and also dependent r.v

that figure has four total faces, so basically you are trying to find just the area of all the faces. the area of a triangle is 1/2 base x height. 4 x 1/2 = 2 2 x 1.5= 3 the area of one side of the triangular pyramid is 3, since there are three sides multiply the three times three and get 9. Don’t forget the base which is length times width 4 x 4= 16. add 16 and 9 to get 25.