The Following Tables Give Annual Production Costs and Profits at Gauss

The following tables give annual production costs and profits at Gauss Jordan Sneakers.
$$\begin{array}{l}\begin{array} { | l | l | l | l | } \hline \text { Production costs } & \mathbf { 2 0 0 1 } & \mathbf { 2 0 0 2 } & \mathbf { 2 0 0 3 } \\\hline \text { Gauss Grip } & \$ 1,100 & \$ 2,700 & \$ 3,500 \\\hline \text { Air Gauss } & \$ 1,000 & \$ 1,800 & \$ 2,900 \\\hline \text { Gauss Gel } & \$ 1,900 & \$ 2,800 & \$ 1,200 \\\hline\end{array}\\\\\begin{array} { | l | l | l | l | } \hline \text { Profits } & \mathbf { 2 0 0 1 } & \mathbf { 2 0 0 2 } & \mathbf { 2 0 0 3 } \\\hline \text { Gauss Grip } & \$ 17,000 & \$ 13,000 & \$ 24,000 \\\hline \text { Air Gauss } & \$ 8,000 & \$ 16,000 & \$ 13,000 \\\hline \text { Gauss Gel } & \$ 6,000 & \$ 12,000 & \$ 20,000 \\\hline\end{array}\end{array}$$
Write the matrix algebraic formula to compute the revenues from each sector each year.

A) $\left[ \begin{array} { l l l } 1,100 & 2,700 & 3,500 \\1,000 & 1,800 & 2,900 \\1,900 & 2,800 & 1,200\end{array} \right] + \left[ \begin{array} { c c c } 15,900 & 10,300 & 20,500 \\7,000 & 14,200 & 10,100 \\4,100 & 9,200 & 18,800\end{array} \right] = \left[ \begin{array} { c c c } 17,000 & 13,000 & 24,000 \\8,000 & 16,000 & 13,000 \\6,000 & 12,000 & 20,000\end{array} \right]$

B) $\left[ \begin{array} { r r r } 18,100 & 13,000 & 27,500 \\9,000 & 17,800 & 15,900 \\7,900 & 14,800 & 21,200\end{array} \right] - \left[ \begin{array} { c c c c } 17,000 & 13,000 & 24,000 \\8,000 & 16,000 & 13,000 \\6,000 & 12,000 & 20,000\end{array} \right] = \left[ \begin{array} { l l l } 1,100 & 2,700 & 3,500 \\1,000 & 1,800 & 2,900 \\1,900 & 2,800 & 1,200\end{array} \right]$

C) $\left[ \begin{array} { c c c } 17,000 & 13,000 & 24,000 \\8,000 & 16,000 & 13,000 \\6,000 & 12,000 & 20,000\end{array} \right] - \left[ \begin{array} { l l l } 1,100 & 2,700 & 3,500 \\1,000 & 1,800 & 2,900 \\1,900 & 2,800 & 1,200\end{array} \right] = \left[ \begin{array} { c c c } 15,900 & 10,300 & 20,500 \\7,000 & 14,200 & 10,100 \\4,100 & 9,200 & 18,800\end{array} \right]$

D) $\left[ \begin{array} { l l l } 1,100 & 2,700 & 3,500 \\1,000 & 1,800 & 2,900 \\1,900 & 2,800 & 1,200\end{array} \right] + \left[ \begin{array} { c c c } 17,000 & 13,000 & 24,000 \\8,000 & 16,000 & 13,000 \\6,000 & 12,000 & 20,000\end{array} \right] = \left[ \begin{array} { c c c } 18,100 & 15,700 & 27,500 \\9,000 & 17,800 & 15,900 \\4,100 & 14,800 & 21,200\end{array} \right]$

E) $\left[ \begin{array} { c c c c } 17,000 & 13,000 & 24,000 \\8,000 & 16,000 & 13,000 \\6,000 & 12,000 & 20,000\end{array} \right] - \left[ \begin{array} { c c c } 15,900 & 10,300 & 20,500 \\7,000 & 14,200 & 10,100 \\4,100 & 9,200 & 18,800\end{array} \right] = \left[ \begin{array} { l l l } 1,100 & 2,700 & 3,500 \\1,000 & 1,800 & 2,900 \\1,900 & 2,800 & 1,200\end{array} \right]$