Wicheta factory has cost function as more up to 25000 units and less for above 25000 units. Piecewise function for cost per units for production of units can be written as C(x) = cost per unit,cost per unit for 35000 units. C(x)= when 0≤x≤25000 and 0.8 when 25000<x≤35000. The cost of producing 25,000 units is $1. From 25,001 units to 35,000 units the cost lowers to $0.80. The cost is $0.80. The company should calculate the marginal cost and make adjustments. The plant’s production processes are performed primarily by robots that are able to work longer hours, when needed, at no additional cost. The cost for the Wichita Factory is given by the graph of this piecewise function. The cost of producing 25,000 units is $1. From 25,001 units to 35,000 units the cost lowers to $0.80. Where x, the Domain is the units and the Range is the cost per unit. Since the cost per unit for 35,000 units fits for the 2nd situation. The company would calculate the marginal cost then know it and adjust its price and to a viable product, and maximize its production. The plant’s production processes are performed primarily by robots that are able to work longer hours, when needed, at no additional cost. Since there are no additional costs at longer hours, this is one of the reasons why the cost decreases at productions higher than 25,000 units.
