Denim Finishing Company Case
1.
Mrs. Kelsey Bowser using the ABC method decided to use the number of garments as the cost driver of the change-over costs. Nevertheless, I argue that this was not the best possible choice. I will try to defend my point using the following example. Let’s assume that Guess Who Jeans demands 600, not 500 garments per shipment. Although the number of garments changes, the total change-over costs would stay the same, because no additional retooling of the machine would be necessary. The whole change-over process takes 3 hours regarding if the number of garments is 200, 500 or 800. Furthermore, let’s strictly theoretically assume that the company is able to achieve some extra capacity and one batch is now composed of 150 garments instead of 100 garments. Still, although the total number of garments would vastly increase, the change-over costs would be altered only partially. The opportunity cost measured as a lost contribution margin would slightly increase, but the out-of-pocket costs would stay the same, as the wages of the employees and supplies costs will not change. Thus, it is clear that the number of garments is not the proper cost driver for the change-over costs.
In my opinion the number of shipments would be a much better cost driver for the change-over costs. Regarding the number of garments or the number of batches Guess Who Jeans demands every shipment requires the change-over costs to be incurred twice. For instance, if 99 shipments were made, the total change-over costs would equal $351 * 198 = $69,498, because two change-overs ($702) would not have to be undertaken. Thus, the number of shipments clearly drives the analyzed costs. Unlikely the previous example with the number of garments per batch increasing to 150, the number of shipments fully ‘drives’ the change-over costs. Every time the number of shipments rises or falls, the change-over costs change by the full amount of the two per-changeover costs which properly reflect the real situation.
Mrs. Kelsey Bowser using the ABC method decided to use the number of garments as the cost driver of the change-over costs. Nevertheless, I argue that this was not the best possible choice. I will try to defend my point using the following example. Let’s assume that Guess Who Jeans demands 600, not 500 garments per shipment. Although the number of garments changes, the total change-over costs would stay the same, because no additional retooling of the machine would be necessary. The whole change-over process takes 3 hours regarding if the number of garments is 200, 500 or 800. Furthermore, let’s strictly theoretically assume that the company is able to achieve some extra capacity and one batch is now composed of 150 garments instead of 100 garments. Still, although the total number of garments would vastly increase, the change-over costs would be altered only partially. The opportunity cost measured as a lost contribution margin would slightly increase, but the out-of-pocket costs would stay the same, as the wages of the employees and supplies costs will not change. Thus, it is clear that the number of garments is not the proper cost driver for the change-over costs.
In my opinion the number of shipments would be a much better cost driver for the change-over costs. Regarding the number of garments or the number of batches Guess Who Jeans demands every shipment requires the change-over costs to be incurred twice. For instance, if 99 shipments were made, the total change-over costs would equal $351 * 198 = $69,498, because two change-overs ($702) would not have to be undertaken. Thus, the number of shipments clearly drives the analyzed costs. Unlikely the previous example with the number of garments per batch increasing to 150, the number of shipments fully ‘drives’ the change-over costs. Every time the number of shipments rises or falls, the change-over costs change by the full amount of the two per-changeover costs which properly reflect the real situation.