Question: ( a ) Find the average - cost function. The average - cost function is ( overline { mathrm { C }

(a) Find the average-cost function. The average-cost function is \(\overline{\mathrm{C}}(\mathrm{x})=\).(b) Find and interpret the average cost at sales levels of 2000 hotdogs and 6000 hotdogs. The average cost at sales levels of 2000 hotdogs is \(\$ \)/100 hotdogs. (Round to the nearest cent as needed.) The average cost at sales levels of 6000 hotdogs is \(\$ \)/100 hotdogs. (Round to the nearest cent as needed.) Interpret these results, choose the correct answer below. Take the sales level of 2000 hotdogs as an example. Select the correct choice below and fill in the answer box to complete your choice.A. At a sales level of 2000 hotdogs, the average cost is \(\$ \) per 100 hotdogs.B. At a sales level of 2000 hotdogs, if an additional 100 hotdogs are sold, the average cost increases by approximately \(\$ \) per 100 hotdogs. (c) Find the marginal average-cost function. The marginal average-cost function is \(\overline{\mathrm{C}}^{\prime}(x)=\).(d) Find and interpret the marginal average cost at sales levels of 2000 hotdogs and 6000 hotdogs. The marginal average cost at sales levels of 2000 hotdogs is \(\$ \)/(100 hotdogs)\({}^{2}\).(Round to the nearest cent as needed.) The marginal average cost at sales levels of 6000 hotdogs is \(\$ \)((100 hotdogs)\({}^{2}\).(Round to the nearest cent as needed.) Interpret these results, choose the correct answer below. Take the sales level of 2000 hotdogs as an example. Select the correct choice below and fill in the answer box to complete your choice.A. At a sales level of 2000 hotdogs, if an additional 100 hotdogs are sold, the average cost decreases by approximately \(\$ \) per 100 hotdogs.B. At a sales level of 2000 hotdogs, the average cost is \(\$ \) per 100 hotdogs.
( a ) Find the average - cost function. The

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