Please solve the following quesiton with steps. Copying answers from others will receive a negative feedback, thank you!

The Fisher limiting spectral distribution (LSD), denoted F51. has the density function 13:00:: iq/(b x)(x a), a g x S b, 21rx(s + tx) where ._ ._ (1 h)? ._ L_ (1 + h)2 L_ ._ 1:2 a ._ a[s. t) . (1 _ 02, b ._ b(s, t) . (1 _ I}? h . h(s. t) ._ (s + r st} . Question 1 [20 marks] Suppose we had two independent pedimensional vector samples K 2: {x1 ..... Km} and V :2 {3'1 ..... 35,2} where p 1: n2. We assume that each sample comes from a (possiny different} population distribution with Lid. components and finite second moment. [3] {a} How is the Fisher LSD related to the two vector samples X and 'tr'? What is the relationship between the two parameters (5, t) of F5,t and the three values (p, n1. n2} describing the dimensionality and sizes of X and 'ir