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Answer variants:
Check the distributive property \(p(A+B) = pA+ pB\) of the given matrices, where \( p = 3\).
If \(A =\begin{bmatrix}
3 & 8 & 12\\
6 & 12 & -7\\
-2 & 5 & -2
\end{bmatrix}, B = \begin{bmatrix}
3 & 5 & 1\\
3 & -4 & -5\\
2 & -5 & -11
\end{bmatrix}\)
3 & 8 & 12\\
6 & 12 & -7\\
-2 & 5 & -2
\end{bmatrix}, B = \begin{bmatrix}
3 & 5 & 1\\
3 & -4 & -5\\
2 & -5 & -11
\end{bmatrix}\)
\(A + B\) matrix is
\(p(A + B)\) matrix is
\(pA\) matrix is
\(pB\) matrix is
\(pA+ pB\) matrix is
The distributive property of the matrix \(p(A+B)\) \(pA+ pB\)
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