🔒 Fixed costs
The cookie stall pays £400 a week for its pitch and insurance. It pays this if it bakes 0 boxes or 400 boxes. Fixed costs stay the same as output changes. On a graph of cost against output they would be a flat line.
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The rent on this shop is a fixed cost, but the flour and butter rise with every extra cake: variable costs
Every business has to pay for things in order to produce goods or services. These payments are its costs. This lesson is examined on Paper 1 (Microeconomics and Business Economics), and calculations like these are very common there. Economists split costs into two groups, depending on what happens when the business changes how much it makes.
Key terms:
The cookie stall pays £400 a week for its pitch and insurance. It pays this if it bakes 0 boxes or 400 boxes. Fixed costs stay the same as output changes. On a graph of cost against output they would be a flat line.
Flour, butter and boxes cost £3 for every box baked. Bake no boxes and this cost is zero. Bake twice as many and it doubles. Variable costs rise as output rises.
You need to know each of these and be able to rearrange them.
Remember from PED and Total Revenue that total revenue is the money a firm receives from sales, found by price multiplied by quantity sold. Here we use it to find profit.
If total revenue is bigger than total costs, the business makes a profit. If total costs are bigger than total revenue, the answer is negative and the business makes a loss. If they are equal, the business just breaks even.
Profit is what's left from total revenue once total costs are paid
Exam questions often give a table. The cookie stall sells each box for £6. The table shows one week. All figures are made up for practice.
| Boxes made and sold | TFC (£) | TVC (£) | TC (£) | ATC (£) | TR (£) | Profit (£) |
|---|---|---|---|---|---|---|
| 0 | 400 | 0 | 400 | - | 0 | -400 |
| 50 | 400 | 150 | 550 | 11 | 300 | -250 |
| 100 | 400 | 300 | 700 | 7 | 600 | -100 |
| 200 | 400 | 600 | 1,000 | 5 | 1,200 | 200 |
| 400 | 400 | 1,200 | 1,600 | 4 | 2,400 | 800 |
Notice three things. Fixed costs never move. At 0 boxes the stall still loses £400, because the fixed costs must be paid. And average cost falls as output rises. The stall starts to make a profit somewhere between 100 and 200 boxes.
Use the table to find the figures at 200 boxes.
Total costs = 400 + 600 = £1,000.
Average costs = 1,000 / 200 = £5 per box.
Total revenue = £6 x 200 = £1,200.
Profit = 1,200 - 1,000 = £200.
A bike repair shop has average costs of £8 when it mends 250 bikes. Its total fixed costs are £500. Find its total variable costs.
Total costs = average costs x quantity = 8 x 250 = £2,000.
Total variable costs = 2,000 - 500 = £1,500.
A language school sells 300 courses at £30 each. Its total costs are £9,800. Does it make a profit?
Total revenue = 30 x 300 = £9,000.
Profit = 9,000 - 9,800 = -£800.
The school makes a loss of £800.
Willow Wood Toys makes wooden trains. It sells each train for £18. The figures are made up for practice.
| Trains made and sold | Total fixed costs (£) | Total variable costs (£) |
|---|---|---|
| 100 | 1,000 | 1,000 |
| 200 | 1,000 | 2,000 |
| 400 | 1,000 | 4,000 |
(a) Define total fixed costs. [2 marks]
(b) Calculate total costs when 200 trains are made. [2 marks]
(c) Calculate average costs when 400 trains are made. [2 marks]
(d) Calculate the profit when 400 trains are made and sold. [3 marks]
(e) Explain why Willow Wood Toys makes a loss when it sells 100 trains. [2 marks]
(a) Total fixed costs are costs that do not change when output changes (1), such as rent or insurance (1).
(b) Total costs = 1,000 + 2,000 (1) = £3,000 (1).
(c) Total costs at 400 = 1,000 + 4,000 = £5,000 (1). Average costs = 5,000 / 400 = £12.50 (1).
(d) Total revenue = 18 x 400 = £7,200 (1). Total costs = £5,000 (1). Profit = 7,200 - 5,000 = £2,200 (1).
(e) Total revenue is 18 x 100 = £1,800, but total costs are 1,000 + 1,000 = £2,000 (1). Costs are bigger than revenue, so there is a loss of £200 (1).
In calculation questions, write the formula, then put the numbers in, then give the answer with the £ sign. If your final answer is wrong, you can still get marks for correct working.