MtxProperties

When we Add two matrices of the 'same order' (in this case they are 2x3) it gives another matrix of that same order (in this case a 2x3 matrix.) When we Subtract two matrices of the 'same order' (in this case they are 2x3) it gives another matrix of that same order (in this case a 2x3 matrix). When we Multiply a matrix of order a x b by a matrix of order b x c we get a matrix of order a x c. When we Multiply a matrix of order b x a by a matrix of order a x c we get a matrix of order b x c.
 * 1) A2x3 + B2x3 =  C2x3
 * 1) A2x3 - B2x3 =  C2x3
 * 1) Rectangular Matrices;
 * 2) *A2x3 × B3x2 =  C2x2
 * 1) *B3x2 × A2x4 =  D3x4

If you look at the above two cases, you will notice that in general A x B is not equal to B x A.

When we Multiply a matrix of order a x b by a matrix of order b x a we get a square matrix of order a x a. When we Multiply a matrix of order a x a by a matrix of order a x a we get a square matrix of order a x a.
 * '''When do we get a square matrix as the answer?
 * A2x3 × B3x2 =  C2x2
 * A3x3 × B3x3 =  C3x3

Write the order of the matrix that you get as the result of performing the given operation with the two given matrices.(Warning! You might not be able to perform the operation with the given matrices. In that case write "No Answer".

You may try the following exercise
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