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Absorption Costing Flint Ltd, a manufacturing company has two departments, production and servicing - Leaving Cert Accounting - Question 8 - 2019

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Absorption Costing Flint Ltd, a manufacturing company has two departments, production and servicing. The budgeted overheads for the two departments for the coming y... show full transcript

Worked Solution & Example Answer:Absorption Costing Flint Ltd, a manufacturing company has two departments, production and servicing - Leaving Cert Accounting - Question 8 - 2019

Step 1

Calculate the overhead absorption rate (both fixed and variable) for each department based on direct labour hours.

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Answer

To calculate the overhead absorption rates for both the Production and Servicing departments, we utilize the budgeted fixed and variable overheads divided by the direct labour hours.

Production Department:

  • Fixed Overhead Absorption Rate: 40,0008,000=5€ per hour\frac{40,000}{8,000} = 5 \, \text{€ per hour}
  • Variable Overhead Absorption Rate: 6,0008,000=0.75€ per hour\frac{6,000}{8,000} = 0.75 \, \text{€ per hour}

Servicing Department:

  • Fixed Overhead Absorption Rate: 6,0004,000=1.50€ per hour\frac{6,000}{4,000} = 1.50 \, \text{€ per hour}
  • Variable Overhead Absorption Rate: 10,0004,000=2.50€ per hour\frac{10,000}{4,000} = 2.50 \, \text{€ per hour}

Step 2

Calculate the total cost of job no. 572.

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Answer

To determine the total cost of Job No. 572, we add up all relevant costs including direct materials, direct labour, and overheads based on hours worked.

  1. Direct materials: €1,350

  2. Direct labour: €520

  3. Production Costs:

    • Fixed Overhead: 4hours×5€ per hour=204 \, \text{hours} \times 5 \, \text{€ per hour} = 20 \, \text{€}
    • Variable Overhead: 4hours×0.75€ per hour=34 \, \text{hours} \times 0.75 \, \text{€ per hour} = 3 \, \text{€}
    • Total Production Overheads: 20 € + 3 € = 23 €
  4. Servicing Costs:

    • Fixed Overhead: 3hours×1.50€ per hour=4.503 \, \text{hours} \times 1.50 \, \text{€ per hour} = 4.50 \, \text{€}
    • Variable Overhead: 3hours×2.50€ per hour=7.503 \, \text{hours} \times 2.50 \, \text{€ per hour} = 7.50 \, \text{€}
    • Total Servicing Overheads: 4.50 € + 7.50 € = 12 €
  5. Total Cost for Job No. 572:

    • Total Cost = Direct materials + Direct labour + Production Overheads + Servicing Overheads
    • Total Cost = 1,350 € + 520 € + 23 € + 12 € = 1,905 €.

Step 3

Calculate the selling price of job no. 572 if the mark up on cost is 15%.

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Answer

To calculate the selling price of Job No. 572, we need to first determine the cost and then apply the markup.

  1. Cost of Job No. 572: 1,910 € (as calculated previously)
  2. Markup Calculation:
    • Markup Amount: 1,910imes0.15=286.501,910 imes 0.15 = 286.50 \, \text{€}
  3. Selling Price:
    • Selling Price = Cost + Markup Amount
    • Selling Price = 1,910 € + 286.50 € = 2,196.50 €.

Step 4

State two reasons why a business needs to calculate the cost price of a product.

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Answer

  1. Pricing Decisions: Understanding the cost price is essential for setting appropriate selling prices to ensure profitability.
  2. Financial Planning: Accurate cost calculation contributes to effective budgeting and forecasting, enabling better financial management.

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