एक `3 xx 4` क्रम का आव्यूह बनाइए जिसके अवयव इस प्रकार हैं :
`a_(ij) = (i-j)/(i+j)`

Construct a 3 xx 4 matrix, A = [a_(ij)] whose elements are given by: (ii) a_(ij) = 2i - j

Construct a 3xx4 matrix A=[a_(i j)] whose elements a_(i j) are given by: (i) a_(i j)=j (ii) a_(i j)=1/2|-3i+j|

If a_(ij)=i^(2)-j and A=(a_(ij))_(2xx2) is:

Construct a 3 xx 4 matrix, A = [a_(ij)] whose elements are given by: (i) a_(ij) = 1/2|-3i + j|

If the elements of a matrix A of order 2 xx 3 are defined as a_(ij) = {{:(i + j , i =j),(i-j,i nej):} then the matrix A^(T) is :

Write the element a_23 of a 3 xx 3 matrix A = [a_(ij)] whose elements a_(ij) are given a_(ij) = (|i-j|)/2

Construct a 3xx3 matrix A=[a_(ij)] where a_(ij)=2(i-j)

Construct a matrix [a_(ij)]_(3xx3) ,where a_(ij)=(i-j)/(i+j).