- Mon Aug 19, 2013 11:00 pm
#33526
Complete Question Explanation
Weaken—#%. The correct answer choice is (E)
The author is trying to convince us that buying lottery tickets is a wise investment, just like purchasing insurance is. People purchase insurance even though the average amount of a payout is lower than the cost of a policy, so why not disregard the equivalent issue with lottery tickets, where the average payoff is lower than the cost of a ticket?
The argument/counterargument structure of this stimulus can be diagrammed as follows:
Economists’ argument:
To weaken the argument, look for an answer choice that highlights a material difference between insurance and gambling, i.e. one that shows why spending money on insurance is wise, but buying lottery tickets is not.
Answer choice (A): The comparative amount of money spent on insurance and lottery tickets is not a material difference that weakens the analogy between the two. This answer choice is incorrect.
Answer choice (B): The comparative amount of revenue retained by insurance companies and lottery organizations is irrelevant to the question of whether either of them provides a product worth investing in. This answer choice is incorrect.
Answer choice (C): This is the Opposite answer. If taking small financial risks can greatly increase one’s chances of obtaining a larger benefit, then playing the lottery may be a wise decision: each ticket purchased is a small financial risk that increases one’s chances of obtaining a much larger benefit. This strengthens the proposition that buying lottery tickets is a wise use of resources, and is therefore incorrect.
Answer choice (D): At first glance, this answer choice seems attractive. However, just because the odds of winning the lottery are lower than the odds of collecting a settlement, that does not make playing the lottery particularly unwise. We already know that the average payoff for both is lower than the “cost of entry”: the average person is probably going to lose money either way. The analogy between insurance and gambling is not false because of a difference in our probability of incurring a benefit, but because the value (or importance) of that benefit is much greater in the event of a calamity than it is in the event of a windfall. The issue here is normative, not mathematical.
Answer choice (E): This is the correct answer choice. If the protection against loss that insurance provides is more important than is the possibility of a windfall gain, then purchasing insurance is wiser than playing the lottery. This answer choice describes a material difference between the gambling and insurance, because it compares the benefit of protection against loss to the benefit of striking gold. If one benefit is more important than the other, this would clearly affect our decision as to whether the cost of entry into is worth the expense.
Weaken—#%. The correct answer choice is (E)
The author is trying to convince us that buying lottery tickets is a wise investment, just like purchasing insurance is. People purchase insurance even though the average amount of a payout is lower than the cost of a policy, so why not disregard the equivalent issue with lottery tickets, where the average payoff is lower than the cost of a ticket?
The argument/counterargument structure of this stimulus can be diagrammed as follows:
Economists’ argument:
- Premise: The average payoff for lottery tickets is much lower than the cost of a ticket.
Conclusion: Buying lottery tickets is an unwise use of resources.
- Premise: The average amount paid out on individual insurance policies is much lower than the average cost of a policy.
Premise: Yet purchasing insurance is a wise use of resources.
Conclusion: The economists’ reasoning is faulty (i.e. buying lottery tickets is a wise use of resources).
To weaken the argument, look for an answer choice that highlights a material difference between insurance and gambling, i.e. one that shows why spending money on insurance is wise, but buying lottery tickets is not.
Answer choice (A): The comparative amount of money spent on insurance and lottery tickets is not a material difference that weakens the analogy between the two. This answer choice is incorrect.
Answer choice (B): The comparative amount of revenue retained by insurance companies and lottery organizations is irrelevant to the question of whether either of them provides a product worth investing in. This answer choice is incorrect.
Answer choice (C): This is the Opposite answer. If taking small financial risks can greatly increase one’s chances of obtaining a larger benefit, then playing the lottery may be a wise decision: each ticket purchased is a small financial risk that increases one’s chances of obtaining a much larger benefit. This strengthens the proposition that buying lottery tickets is a wise use of resources, and is therefore incorrect.
Answer choice (D): At first glance, this answer choice seems attractive. However, just because the odds of winning the lottery are lower than the odds of collecting a settlement, that does not make playing the lottery particularly unwise. We already know that the average payoff for both is lower than the “cost of entry”: the average person is probably going to lose money either way. The analogy between insurance and gambling is not false because of a difference in our probability of incurring a benefit, but because the value (or importance) of that benefit is much greater in the event of a calamity than it is in the event of a windfall. The issue here is normative, not mathematical.
Answer choice (E): This is the correct answer choice. If the protection against loss that insurance provides is more important than is the possibility of a windfall gain, then purchasing insurance is wiser than playing the lottery. This answer choice describes a material difference between the gambling and insurance, because it compares the benefit of protection against loss to the benefit of striking gold. If one benefit is more important than the other, this would clearly affect our decision as to whether the cost of entry into is worth the expense.