The monthly total cost of producing clock radios is given by C(x)=34,000+29x , where x is the number of radios produced per month. Find the monthly average cost function.
A) $\bar { C } ( x ) = \frac { x } { 34,000 + 29 x }$
B) $\bar { C } ( x ) = \frac { 34,000 + 29 x } { x }$
C) $\bar { C } ( x ) = \frac { 34,000 + 29 } { x }$
D) $\bar { C } ( x ) = x ( 34,000 + 29 x )$

Question

The monthly total cost of producing clock radios is given by  C(x)=34,000+29x , where  x  is the number of radios produced per month. Find the monthly average cost function.
A) $\bar { C } ( x ) = \frac { x } { 34,000 + 29 x }$
B) $\bar { C } ( x ) = \frac { 34,000 + 29 x } { x }$
C) $\bar { C } ( x ) = \frac { 34,000 + 29 } { x }$
D) $\bar { C } ( x ) = x ( 34,000 + 29 x )$

Quizplus · Accepted Answer

The monthly average cost function, $\bar { C } ( x )$, is found by dividing the total cost, $C(x)$, by the number of units produced, $x$. Thus, $\bar { C } ( x ) = \frac { 34,000 + 29 x } { x }$.

The Monthly Total Cost of Producing Clock Radios Is Given Cˉ(x)=x34,000+29x\bar { C } ( x ) = \frac { x } { 34,000 + 29 x }Cˉ(x)=34,000+29xx​

The Monthly Total Cost of Producing Clock Radios Is Given $\bar { C } ( x ) = \frac { x } { 34,000 + 29 x }$