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kykrilka [37]
3 years ago
5

A toy manufacturer estimates the demand for a game to be 2000 per year. Each game costs $3 to manufacture, plus setup costs of $

500 for each production run. If a game can be stored for a year for a cost of $2, how many should be manufactured at a time and how many production runs should there be to minimize costs
Business
1 answer:
ASHA 777 [7]3 years ago
8 0

Answer:

See below

Explanation:

We will compute the above using the EOQ

EOQ = √ 2 × D × S / H

EOQ = √ 2 × 2,000 × 500 / 2 × 3

EOQ = 1,000

1,000 units of toys should be manufactured at a time

Production runs = 2,000 / 1,000

Production runs = 2

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Answer:

Answer #1

WORKING NOTES: 1

CALCUALTION OF cost of production units by using absorption and variable Costing

Opening stock 0

Unit Produced = 80000

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Closing Stock = 8000

CALCULATION OF PER UNIT COST Per unit Cost

Direct Material $ 64,00,000 $ 80

Direct Labour $ 16,00,000 $ 20

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Fixed Manufacturing Overhead $ 3,20,000 $ 4

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WORKING NOTES: 2

Particulars Absorption Costing Variable Costing

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Direct Labour $ 20 $ 20

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SOLUTION : 1

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Sales $ 1,08,00,000

Cost of Goods Sold

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Cost of Goods Manufactured $ 96,00,000

Less: Ending Inventory (8,000 X $ 120) $ 9,60,000

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Gross Profit $ 21,60,000

Less : Selling Expenses

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Net Income $ 9,00,000

SOLUTION : 2

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Sales $ 1,08,00,000

Cost of Goods Sold

Beginning inventory $ -

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Less: Ending Inventory (8,000 Units X $ 116) $ 9,28,000

Cost of Goods Sold $ 83,52,000

Selling Expenses $ 10,80,000

Gross Profit $ 13,68,000

Less: Fixed Manufacturing overhead $ 3,20,000

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Net Income $ 8,68,000

SOLUTION : 3

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Answer:

Option D is the right answer.

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Answer:

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7 0
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