No it can't !!!
Matrix property: A matrix A of dimension [nxm] can be multiplied by another B of dimension [ txs] <=> m=t.
m=t => there exist a C = A.B of dimension [nxs].
Observe that given [3x5] and [3x5], 5!=3(not equal to) so you can't!
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No, but it can be multiplied: The new matrix is 3x3. EG: 100100 100 200 010010 x 010 = 020 001001 001 002 100 010 001
No. Matrix addition (or subtraction) is defined only for matrices of the same dimensions.
3 x 3 x 5 = 451 x 3 x 15 = 45
The first matrix has 3 rows and 2 columns, the second matrix has 2 rows and 3 columns. Two matrices can only be multiplied together if the number of columns in the first matrix is equal to the number of rows in the second matrix. In the example shown there are 3 rows in the first matrix and 3 columns in the second matrix. And also 2 columns in the first and 2 rows in the second. Multiplication of the two matrices is therefore possible.
3 multiplied by whatever the number that represents the variable x. Example: if x=5, then 3*5=15.