Answer:
The product of the two matrices is:

Explanation:
Matrix multiplication is not done element wise.
Two matrices 'A' and 'B' are said be compatible to multiplication iff A is of the size
and B is of the size
.
The product AB would be of the size
.
Here, the size of the first matrix is
. Second matrix is
. Therefore, the resultant matrix would be:
.
Now,



Therefore, the product is:
.