Construct a `2xx2` matrix `A=[a_(i j)]` whose elements `a_(i j)` are given by `a_(i j)={(|-3i+j|)/2,\ \ if\ i!=j(i+j)^2,\ \ if\ i=j`

Explanation

Let `A=[(a_(11),a_(12)),(a_(21),a_(22))]` as a `2xx2` matrix

As we have given

`a_(i j)={(|-3i+j|)/2`, if `i!=j`

`(i+j)^2`, if `i=j`


`implies a_(11)=(1+1)^2=4`,`a_(12)=|-3(1)+2|/2=1/2`,`a_(21)=|-3(2)+1|/2=5/2`,`a_(22)=(2+2)^2=16`

`A=[(4,1/2),(5/2,16)]`