Class 12 Microeconomics Sandeep Garg Solutions Chapter 8 – Producer’s Equilibrium
FAQs on Microeconomics Class 12: Sandeep Garg Chapter 8 Solutions
1. How do the Sandeep Garg Class 12 Microeconomics Chapter 8 solutions help in solving problems for the CBSE 2025-26 board exams?
The Sandeep Garg Class 12 solutions for Chapter 8 provide a detailed, step-by-step methodology for solving numerical and theoretical questions on Producer's Equilibrium. They help you understand how to apply core concepts like Marginal Revenue (MR) and Marginal Cost (MC) to find the profit-maximising level of output, which is crucial for scoring well in the board exams as per the CBSE 2025-26 syllabus.
2. What is the correct step-by-step method to solve a practical question on producer's equilibrium from Chapter 8 using a cost and revenue schedule?
To find the producer's equilibrium from a schedule, follow these steps:
Step 1: Calculate Total Revenue (TR) and Total Cost (TC) for each output level, if not already provided.
Step 2: Calculate Marginal Revenue (MR) and Marginal Cost (MC) for each additional unit of output. (MR = ΔTR/ΔQ; MC = ΔTC/ΔQ).
Step 3: Identify the level of output where MR = MC. This is the first condition for equilibrium.
Step 4: Verify that at this output level, MC is rising. This confirms that it is the profit-maximising point and not a point of profit minimisation.
3. What are the two primary conditions for solving producer's equilibrium problems using the MR-MC approach as per CBSE guidelines?
According to the CBSE curriculum for Class 12 Economics, a producer is said to be in equilibrium when two essential conditions are met:
Condition 1: Marginal Revenue (MR) must be equal to Marginal Cost (MC). This is the point where the profit from producing one more unit is zero.
Condition 2: The Marginal Cost (MC) curve must cut the Marginal Revenue (MR) curve from below, which means MC must be rising at the point of equilibrium. Both conditions are necessary to find the correct solution.
4. Why is the condition 'MC must be rising' so important when solving for a producer's equilibrium?
The condition 'MC must be rising' is crucial because it ensures that the point where MR=MC is one of maximum profit, not minimum profit. If MC were falling at the point where MR=MC, it would mean that the cost of producing the next unit is even lower. A rational producer would then have an incentive to produce more, as each additional unit would add more to revenue than to cost, thereby increasing total profit. A rising MC ensures that producing beyond the equilibrium point will lead to losses on additional units.
5. Can a producer be in equilibrium if Total Revenue (TR) is equal to Total Cost (TC)? How do the solutions for Chapter 8 explain this?
No, a producer is generally not at equilibrium when TR = TC. This point is known as the break-even point, where the firm earns zero economic profit. The primary goal of a producer is to maximise profit, which is the positive difference between TR and TC. The equilibrium is achieved where this difference (TR - TC) is at its maximum. The solutions for Chapter 8 clarify this by identifying the output level where MR=MC, which corresponds to the point of maximum profit, not the point of zero profit.
6. What is a common mistake students make when solving numerical problems on producer's equilibrium from a data table?
A common mistake is identifying the equilibrium point based only on the first condition, MR = MC, without checking the second condition. Sometimes, a schedule might show MR equalling MC at two different output levels. Students must check that at the chosen output level, MC is rising. Simply stating the output where MR equals MC without verifying that MC is not falling or constant at that point can lead to an incorrect answer as per the CBSE evaluation criteria.
7. How does the solution for determining producer's equilibrium differ between a perfectly competitive market and a monopoly?
The fundamental condition for equilibrium, MR = MC, remains the same for both markets. The key difference lies in the relationship between Price (Average Revenue) and Marginal Revenue:
In Perfect Competition: A firm is a price taker, so Price (P) = Average Revenue (AR) = Marginal Revenue (MR). The equilibrium condition simplifies to P = MC.
In a Monopoly: A firm is a price maker and faces a downward-sloping demand curve. Here, Price (AR) is always greater than Marginal Revenue (MR). Therefore, the producer still uses the MR = MC rule, but the equilibrium price will be higher than the marginal cost.






















