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The difference in the denominator units (for purposes of calculating cost per unit) between the weighted average and the FIFO
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Answer #1

Answers for questions 3 through 5:-

3. Work in process inventory, Sept 1 - 12000 units.

Cost of materials - $ 38400.

So, cost of materials per unit = 38400 / 12000 = $ 3.20.

> Units started into production during Sept - 60000 units

Cost of materials added during Sept - $ 194400.

Since Material percent completed is 100%, all the materials are utilized.

So, cost of materials per unit = 194400 / 60000 = $ 3.24.

> If average cost of materials is to be calculated for Sept:-

Cost of materials for 12000 units @ $ 3.20 = 38400.

Cost of materials for 52000 units (64000 completed - 12000 opening WIP) @ $3.24 = 168480.

Total material cost for 64000 completed units = 38400+168480 = 206880.

So, average cost per unit = 206880 / 64000 = $ 3.2325.

4. Labor and Overheads:-

Completed units in Work in process inventory, Sept 1 = 20% of 12000 = 2400 units.

Units completed during the month = (80% of 12000) + (100% of 52000) + (60% of 8000)

= 9600 + 52000 + 4800

= 66400 units.

Total cost of labor and overheads added during the month = $ 53120.

So, Cost of labor and overheads per unit = 53120 / 66400 = $ 0.80.

5. Material cost per unit = $ 3.30

Conversion cost per unit = $ 0.85

Total cost of materials used during the month = 52000 * 3.30 = $ 171600.

Total cost of materials for completed 64000 units = 171600 + 38400 = $ 210000.

Total conversion cost incurred during the month (for completed units)

= 0.85 * ( (80% of 12000) + (100% of 52000))

= 0.85 * 61600 =$ 52360

Total conversion cost for completed 64000 units = 52360 + 1800 = $ 54160

Therefore, the total cost of completing 64000 units by Blending department = 210000 + 54160 = $ 264160.

So, the journal entry:

d. debit WIP-Bottling $ 264160; credit WIP-Blending $ 264160.

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