Construct `2xx2` matrices for `a_(ij) = e^(2ix)sinxj`

Construct a 2xx2 matrix A = [a_(ij)] where a_(ij) =(i-j)/(2) .

Construct an mxxn matrix A = [ a_(ij) ], where a_(ij) is given by a_(ij)=((i-2j)^(2))/(2) with m = 2, n = 3

Construct a 2xx3 matrix having element: a_(ij)= ixxj

Construct a_(2xx2) matrix, where (i) a_(ij)=((i-2j)^(2))/(2) (ii) a_(ij)=|-2hati+3j|

Construct a_(2xx2) matrix, where (i) a_(ij)=((i-2j)^(2))/(2) (ii) a_(ij)=|-2hati+3j|

Construct a_(2xx2) matrix where (i) a_(ij)=((i-2j)^(2))/(2) (ii) a_(ij)=|-2i+3j|

Construct a 3xx4 matrix [a_(ij)] , where a_(ij)=2i-j .

Construct a 2xx2 matrix A=[a_(ij)] whose elements a_(ij) are given by: (i) a_(ij)=e^(2ix)sin xj

Construct a 2 xx 3 matrix A = [a_(ij)]_(2 xx 3) for which a_(ij) = ij