Matrix multiplication is a mathematical operation that involves multiplying two matrices to result in a new matrix. It is different from regular multiplication as it follows certain rules and properties specific to matrices.
To solve for A*B^T, you need to first transpose matrix B by switching its rows and columns. Then, multiply matrix A by the transposed matrix B to get the desired result.
The resulting matrix of A*B^T will have the same number of rows as matrix A and the same number of columns as matrix B. In this case, it will be a 2x2 matrix.
Some properties of matrix multiplication include the fact that it is not commutative (A*B is not equal to B*A), it is associative (A*(B*C) is equal to (A*B)*C), and the product of two matrices may be a zero matrix even if neither of the original matrices are zero matrices.
Yes, you can use a calculator to solve for A*B^T. However, it is important to make sure that the calculator has a matrix multiplication function and that you enter the matrices correctly.