Weighted Average Method, Equivalent Units, Unit Cost, Multiple Departments
Fordman Company has a product that passes through two processes: Grinding and Polishing. During December, the Grinding Department transferred 20,000 units to the Polishing Department. The cost of the units transferred into the second department was $40,000. Direct materials are added uniformly in the second process. Units are measured the same way in both departments.
The second department (Polishing) had the following physical flow schedule for December:
Units to account for: | ||
Units, beginning work in process | 4,000 | (40% complete) |
Units started | ? | |
Total units to account for | ? | |
Units accounted for: | ||
Units, ending work in process | 8,000 | (50% complete) |
Units completed | ? | |
Units accounted for | ? |
Costs in beginning work in process for the Polishing Department were direct materials, $5,000; conversion costs, $6,000; and transferred in, $8,000. Costs added during the month: direct materials, $32,000; conversion costs, $50,000; and transferred in, $40,000.
Required:
1. Assuming the use of the weighted average method, prepare a schedule of equivalent units. Enter percentages as whole numbers.
Direct Materials | Conversion Costs | Transferred In | |
Units completed | |||
Ending WIP: | |||
x % |
|||
x % |
|||
Total equivalent units |
2. Compute the unit cost for the month. If
required, round your answer to the nearest cent.
$ per equivalent unit
Direct Materials |
Conversion Costs |
Transferred In |
|
Units completed [4000 + 20000 – 8000] |
16,000 |
16,000 |
16,000 |
Ending WIP: |
|||
8000 x 100% |
8000 |
||
8000 x 50% % |
4000 |
4000 |
|
Total equivalent units |
20,000 |
20,000 |
24,000 |
>Material = (5000 + 32000) / 20000
units = $ 1.85
>Conversion Cost = (6000 + 50000) / 20000 units = $ 2.80
>Transferred in = (8000 + 40000) / 24000 units = $ 2
Unit Cost = 1.85 + 2.80 + 2 = $ 6.65 per equivalent unit
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