Schultz Electronics manufactures two ultra high-definition television models: the Royale which sells for $1,580, and a new model, the Majestic, which sells for $1,320. The production cost computed per unit under traditional costing for each model in 2020 was as follows. Traditional Costing Direct materials Direct labor ($20 per hour) Manufacturing overhead ($42 per DLH) Total per unit cost Royale $640 120 Majestic $430 100 252 210 $1,012 $740 In 2020, Schultz manufactured 25,000 units of the Royale and 10,000 units of the Majestic. The overhead rate of $42 per direct labor hour was determined by dividing total estimated manufacturing overhead of $8,410,600 by the total direct labor hours (200,000) for the two models. Under traditional costing, the gross profit on the models was Royale $568 ($1,580 - $1,012) and Majestic $580 ($1,320 - $740). Because of this difference, management is considering phasing out the Royale model and increasing the production of the Majestic model. Before finalizing its decision, management asks Schultz's controller to prepare an analysis using activity-based costing (ABC). The controller accumulates the following information about overhead for the year ended December 31, 2020. Activity Cost Pools Estimated Overhead Estimated Use of Cost Drivers Activity-Based Overhead Rate Cost Drivers Number of orders 40,800 $35/order Purchasing Machine setups Machining Quality control Number of setups Machine hours Number of inspections $1,428,000 1,058,400 5,155,700 768,500 19,600 119,900 26,500 $54/setup $43/hour $29/inspection The cost drivers used for each product were: Total Cost Drivers Purchase orders Machine setups Machine hours Inspections Royale 18,000 6,000 75,000 10,000 Majestic 22,800 13,600 44,900 16,500 40,800 19,600 119,900 26,500 (a) Assign the total 2020 manufacturing overhead costs to the two products using activity-based costing (ABC) and determine the overhead cost per unit. (Round cost per unit to 2 decimal places, e.g. 12.25.) Royale Majestic Total assigned costs $ $ Cost per unit $ $