Given the Cost Function, C(x), and the Revenue Function, R(x)$$\begin{array} { l }
C ( x ) = 143 x + 306,000 \
R ( x ) = 313 x
\end{array}$$

Question

Given the Cost Function, C(x), and the Revenue Function, R(x)$$\begin{array} { l } 
C ( x ) = 143 x + 306,000 \
R ( x ) = 313 x
\end{array}$$

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The Answer of Given the Cost Function, C(x), and the Revenue Function, R(x)$$\begin{array} { l } 
C ( x ) = 143 x + 306,000 \
R ( x ) = 313 x
\end{array}$$

Given the Cost Function, C(x), and the Revenue Function, R(x) $\begin{array} { l } C ( x ) = 143 x + 306,000 \\R ( x ) = 313 x\end{array}$

Definitions:

Given the Cost Function, C(x), and the Revenue Function, R(x) C(x)=143x+306,000R(x)=313x\begin{array} { l } C ( x ) = 143 x + 306,000 \\R ( x ) = 313 x\end{array}C(x)=143x+306,000R(x)=313x​

Definitions:

Given the Cost Function, C(x), and the Revenue Function, R(x) $\begin{array} { l } C ( x ) = 143 x + 306,000 \\R ( x ) = 313 x\end{array}$