Matrices help? Let A = [1] and B = [-1] find A-3B. [-3] [3] [2] [-2]
3
(1)x(-3)= (-3)x(-1)=3
A and B are both 3x1 matrices. My answers are also 3x1 matices.
B
I'm not sure how else I can show them. But in A 1 is the top number, -3 is the middle number, and 2 is the bottom number. In B -1 is the top number, 3 is the middle number, and -2 is the bottom number.
Its a little hard to understand, sorry i don't know.
for the matrix first, you can say ordo of the matrix, then for the matrix elements you can read it by row
\[A = \left(\begin{matrix}1 \\ \begin{matrix}-3 \\ 2\end{matrix}\end{matrix}\right) ???\]
\[B = \left(\begin{matrix}-1 \\ \begin{matrix}3 \\ -2\end{matrix}\end{matrix}\right) ???\]
whether the matrix you mean like that?
\[\left(\begin{matrix}1 \\ \begin{matrix}-3 \\ 2\end{matrix}\end{matrix}\right) - 3 \left(\begin{matrix}-1 \\ \begin{matrix}3 \\ -2\end{matrix}\end{matrix}\right)\]
to 3B, means multiply 3 to all elements of the matrix B
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