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Explain how affirmative and negative majority votes can sometimes lead to inefficient allocations of resources to public goods. Use Figures 5.2a and 5.2b to show how society might be better off if Garcia were allowed to buy votes.

Short Answer

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If the government accepts a public good, which is not beneficial for the society, based on affirmative majority votes, the resources will be wasted on an unnecessary item. It will lead to inefficient allocation of resources.

If the government rejects a public good, which will better off the society, based on negative majority votes, it will also lead to inefficient allocation of resources.

If Garcia was allowed to buy votes, she would have purchased the other two votes for 鈥榶es鈥 in the case of the diagram 鈥渁鈥 and the society would have received a net benefit of $ 250.

In the case of the second diagram, she would have purchased the other two votes for 鈥榥o鈥 and the society would have saved itself from a negative net benefit of -$100.

Step by step solution

01

Explanation for inefficient allocation of resources

The government allocates resources to produce public goods according to the outcome of affirmative and negative majority voting. However, the outcome of majority voting may not always be efficient because people do not necessarily vote in the interest of their economic welfare.

Suppose affirmative majority voting accepts a good whose total cost exceeds its total benefit (majority of people have positive net benefit (benefit>cost). In that case, it will waste resources on public goods. This is shown in diagram b.

Similarly, if a good, whose total benefit is more than its total cost, is rejected through negative affirmative voting (each individual will vote according to his or her own cost and benefits, and a majority of people have a negative net benefit (cost> benefit), it will lead to a social efficiency loss. This is shown in diagram a.

Therefore, in both cases, majority voting can sometimes lead to a wrong decision of inefficient allocation of resources of the public goods.

02

Explanation for society’s better off if Garcia were allowed to buy votes

Consider diagram 鈥渁鈥, Garcia is receiving benefits worth $700 by paying $300 as a cost for the public good, while the other two people have higher costs than their benefits. Thus, the majority says no even though the total benefits are greater than the total cost for society. A net benefit of $250(=1150-900) was foregone due to this negative majority voting.

If Garcia were allowed to buy votes, she would have purchased Johnson and Lee鈥檚 votes for yes in diagram a. This could have resulted in the production of the public good and a gain of $250 for the society. Thus, society would have been better off.

Similarly, according to diagram 鈥渂鈥, Johnson and Lee have higher benefits than the cost incurred by them, i.e., $300 each, while for Garcia, this cost is higher than her benefit ($100). The majority favors the public good, and hence the resources are diverted to its production. However, society receives a negative net benefit equal to $100 (=800-900).

If Garcia was allowed to buy votes, she would have purchased Johnson and Lee鈥檚 votes for no this time. This could have saved the resources and loosing $100 overall. Thus, society would have been better off.

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Most popular questions from this chapter

Look back at Figures 5.2a and 5.2b, which show the costs and benefits to voters Garcia, Johnson, and Lee of two different public goods that the government will produce if a majority of voters support them. Suppose that Garcia, Johnson, and Lee have decided to have one single vote at which the funding for both of those public goods will be decided simultaneously.

a. Given the $300 cost per person of each public good, what are Garcia鈥檚 net benefits for each public good individually and for the two combined? Will she vote yes or no on the proposal to fund both projects simultaneously?

b. What are Lee鈥檚 net benefits for each public good individually and for the two combined? Will she vote yes or no on the proposal to fund both projects simultaneously?

c. What are Johnson鈥檚 net benefits for each public good individually and for the two combined? Will he vote yes or no on the proposal to fund both projects simultaneously鈥攐r will he be indifferent?

d. Who is the median voter here? Whom will the two other voters be attempting to persuade?

Critique: 鈥淭hank goodness we have so many government regulatory agencies. They keep Big Business in check.鈥

Suppose that total costs (TC) double for each project listed in Table 5.2. Which project(s) is (are) now economically viable?

a. Plan A only

b. Plans C and D only

c. Plans B and C

d. Plans A and B only

Plan
Total cost of project (\()
Marginal cost (\))
Total Benefit
Marginal Benefit
Net Benefit (TB-TC)
No new construction
0-0--
A: Widen existing highways
100-200--
B: New 2-lane highways
280-350--
C: New 4-lane highways
480-470--
D: New 6-lane highways
1240-580--

True or False: The median-voter model explains why politicians so often stake out fringe positions that appeal only to a small segment of the electorate.

Political advertising is often directed at winning over so-called swing voters, whose votes might go either way. Suppose that two political parties鈥攖he Freedom Party and the Liberty Party鈥攄isagree on whether to build a new road. Polling shows that of 1,000 total voters, 450 are firmly for the new road and 450 are firmly against the new road. Thus, each party will try to win over a majority of the 100 remaining swing voters.

a. Suppose that each party spends $5,000 on untargeted TV, radio, and newspaper ads that are equally likely to reach any and all voters. How much per voter will be spent by both parties combined?

b. Suppose that, instead, each party could direct all of its spending toward just the swing voters by using targeted social media ads. If all of the two parties鈥 combined spending is targeted at just swing voters, how much will be spent per swing voter?

c. Suppose that only the Freedom Party knows how to target voters using social media. How much per swing voter will it be spending? If at the same time the Liberty Party is still using only untargeted TV, radio, and newspaper ads, what portion of its total spending is likely to be reaching the 100, swing voters? How much per swing voter does that portion amount to?

d. Looking at your answers to part c, how much more per swing voter will the Freedom Party be spending than the Liberty Party? If spending per swing voter influences elections, which party is more likely to win?

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