Chapter 5: Problem 2
To an economist, a government program is too big if an analysis of that program finds that \(\mathrm{MB}\) _____ \(\mathrm{MC}\). a. Is greater than. b. Is less than. c. Is equal to. d. Is less than twice as large as. e. Is more than twice as large as.
Short Answer
Expert verified
MB < MC, so the answer is b.
Step by step solution
01
Understand the Terminology
In economics, MB refers to Marginal Benefit and MC refers to Marginal Cost. An efficient allocation of resources occurs when MB = MC. The program is considered too big if the additional cost of the program (MC) outweighs the additional benefit (MB).
02
Analyze the Condition
The problem asks for the condition when a government program is too big. This happens when MB, or Marginal Benefit, is less than MC, or Marginal Cost, because the additional costs surpass the additional benefits.
03
Match Condition to Option
Given the condition MB < MC, compare it with the provided options. We want to determine when the MB is less than the MC, which matches option b.
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Key Concepts
These are the key concepts you need to understand to accurately answer the question.
Marginal Benefit
The concept of marginal benefit is essential in economics, especially when evaluating the value of ongoing or potential activities. It refers to the additional benefit received from consuming or producing one additional unit of a good or service. The idea is rooted in the law of diminishing returns, where each additional unit of a good or service yields less benefit than the previous one. This concept is crucial for decision-making as it helps to determine the point at which the benefit of an activity no longer outweighs the cost.
Understanding marginal benefit is important:
Understanding marginal benefit is important:
- It helps businesses decide how much of a product to produce.
- Guides consumers on how much of a product to purchase based on the perceived value.
- Assists policymakers in designing programs that optimize societal benefit.
Marginal Cost
Marginal cost represents the increase in total cost that arises from an extra unit of production. It is a vital tool for determining the optimal production level in businesses. By calculating the additional cost of producing another unit, decision-makers can analyze whether it is profitable to increase production.
Key points about marginal cost include:
Key points about marginal cost include:
- It often decreases with increased production due to economies of scale before eventually rising as capacity is reached.
- Aids in pricing strategies, by ensuring that prices cover the marginal cost to maintain profitability.
- Helps identify the most cost-effective way to expand production.
Resource Allocation
Resource allocation is the process of distributing available resources among various uses in a way that maximizes efficiency. The fundamental challenge in economics is how to allocate scarce resources to meet unlimited wants effectively. This process is guided by the principle of equating marginal benefits and marginal costs to achieve optimal efficiency.
Considerations in resource allocation involve:
Considerations in resource allocation involve:
- Ensuring resources are used where they are most needed or valued.
- Balancing equity, so all stakeholders gain fair access to resources.
- Adjusting allocations according to changes in market conditions or needs.
Government Program Analysis
Government programs often require careful analysis to determine their effectiveness and efficiency. One analytical tool utilized is comparing the marginal benefits to the marginal costs. When the marginal benefit of a program is less than the marginal cost, it suggests that the program may be too large or could be cut back.
Steps in analyzing government programs typically include:
Steps in analyzing government programs typically include:
- Identifying all costs and benefits associated with the program.
- Calculating the marginal benefit and marginal cost for alterations to the program size.
- Assessing whether resources could be reallocated to areas with greater benefit-cost ratios.