Answer
Does not make sense.
Work Step by Step
To multiply two matrices,
the first must have as many columns as the other has rows.
The product of an $m\times n$ matrix $A$ and an $n\times p$ matrix $B$
is an $m\times p$ matrix $AB$.
So, the matrices can be multiplied.
So far, makes sense.
But,
to obtain the element in the ith row and $j\mathrm{t}\mathrm{h}$ column of $AB$,
we multiply each element in the ith row of $A$
by the corresponding element in the $j\mathrm{t}\mathrm{h}$ column of $B$
and add the products.
(Not simply multiply corresponding elements)
Does not make sense.
