Get expert advice and community support for all your questions on IDNLearn.com. Receive prompt and accurate responses to your questions from our community of knowledgeable professionals ready to assist you at any time.

Look Manufacturing Corporation has a traditional costing system in which it applies manufacturing overhead to its products using a predetermined overhead rate based on direct labor-hours (DLHs). The company has two products, N06D and M09K, about which it has provided the following data: N06D M09K Direct materials per unit $ 33.40 $ 61.20 Direct labor per unit $ 6.00 $ 28.00 Direct labor-hours per unit 0.20 1.00 Annual production (units) 48,200 15,000 The company's estimated total manufacturing overhead for the year is $1,754,571 and the company's estimated total direct labor-hours for the year is 24,640. The company is considering using a variation of activity-based costing to determine its unit product costs for external reports. Data for this proposed activity-based costing system appear below: Activities and Activity Measures Estimated Overhead Cost Supporting direct labor (DLHs) $ 862,400 Setting up machines (setups) 476,307 Parts administration (part types) 415,864 Total $ 1,754,571 Expected Activity N06D M09K Total DLHs 9640 15,000 24,640 Setups 1670 1021 2691 Part types 641 267 908 The manufacturing overhead that would be applied to a unit of product N06D under the company's traditional costing system is closest to: (Round your intermediate calculations to 2 decimal places.) Group of answer choices

Sagot :

Answer:

The answer is "96.11 per unit".

Explanation:

Formula:

[tex]\text{ The total manufacturing overhead applied in N06D}[/tex] [tex]= (\frac{\text{Estimated overhead cost}}{\text{Total Activity}}) \times \text{Activity Consumed}[/tex]

[tex]= (862,400 \times \frac{9,640}{24,640} + 476,307 \times \frac{1,670}{2,691} + 415,864 \times \frac{641}{908})\\\\= (862,400 \times 0.391233766 + 476,307 \times 0.620587142 + 415,864 \times 0.705947137)\\\\= (337,400+ 295,590 + 293,578)\\\\=926,568[/tex]

Calculating the unit cost:

[tex]= \frac{926,568}{9640} \\\\=96.1170124\\\\=96.11[/tex]