This is AI generated Response.
Asked by: prem
Created at: 2025-08-24 13:51:17
Final Answer:
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Let's solve each part step by step:
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### **a) Complete the profit column**
**Profit (π) = Total Revenue (TR) - Total Cost (TC)**
| Quantity (Q) | Total Cost (TC) | Total Revenue (TR) | Profit (π = TR - TC) |
|--------------|-----------------|--------------------|----------------------|
| 0 | 400 | 0 | 0 - 400 = **-400** |
| 1 | 700 | 500 | 500 - 700 = **-200** |
| 2 | 900 | 1000 | 1000 - 900 = **100** |
| 3 | 1200 | 1500 | 1500 - 1200 = **300**|
| 4 | 1600 | 2000 | 2000 - 1600 = **400**|
| 5 | 2100 | 2500 | 2500 - 2100 = **400**|
| 6 | 2900 | 3000 | 3000 - 2900 = **100**|
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### **b) Find the profit-maximizing quantity and explain why.**
**Profit-maximizing quantity** is where profit (π) is highest.
From the table, the highest profit is **400** at **Q = 4 and Q = 5**.
- At Q = 4, π = 400
- At Q = 5, π = 400
Both Q = 4 and Q = 5 yield the same maximum profit, so **either 4 or 5 units** is profit-maximizing. In perfect competition, the firm will be indifferent between these quantities.
**Why?**
A firm maximizes profit by producing the quantity where the difference between TR and TC is greatest (i.e., where profit is maximized).
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### **c) Given this profit level, what will happen in the long run?**
- Since the firm is earning **positive economic profit** (π > 0), new firms will be attracted to the industry.
- **Entry of new firms** will increase market supply, causing the market price to fall.
- This process continues until **economic profit is zero** (normal profit), meaning TR = TC.
- In the **long run**, firms in a perfectly competitive market earn **zero economic profit**.
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## **Summary Table**
| Quantity (Q) | Total Cost (TC) | Total Revenue (TR) | Profit (π) |
|--------------|-----------------|--------------------|------------|
| 0 | 400 | 0 | -400 |
| 1 | 700 | 500 | -200 |
| 2 | 900 | 1000 | 100 |
| 3 | 1200 | 1500 | 300 |
| 4 | 1600 | 2000 | 400 |
| 5 | 2100 | 2500 | 400 |
| 6 | 2900 | 3000 | 100 |
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**Final answers:**
- a) Profit column completed above.
- b) Profit-maximizing Q is **4 or 5 units**, because profit is maximized at these quantities.
- c) In the long run, economic profit attracts entry, price falls, and profit goes to zero.
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