The Following Discussion Relates To The Opportunity Costsfor This Dis
The following discussion relates to the opportunity costs. For this discussion you must: 1. Write a post ( words) that gives your answer to this question: With recent tornadoes in Oklahoma many argue that all public schools in Oklahoma must have tornado shelters. Some oppose this proposition. Explain from an economist point of view why that may be the case (think about the costs and the benefits of building the shelters) Please be very specific in your answer.
1 You are at a casino. They a new game there where you pay $1 and throw a dart at the board. If you hit one of four targets on the board you win $5. The four targets only make up about 15 percent of the board, total. Would you play this game if you wanted to make money? What do we expect the value of the results of the game to be?
Paper For Above instruction
From an economist's perspective, the decision to implement tornado shelters in all public schools in Oklahoma involves analyzing the opportunity costs associated with this policy. Opportunity cost refers to the benefits forgone by choosing one alternative over another. In this context, the main costs include the financial expenditures required to build and maintain tornado shelters across numerous schools, which could otherwise be allocated to other educational resources, infrastructure improvements, or community programs. Additionally, there are potential logistical challenges and opportunity costs related to diverting funds from other essential areas to prioritize tornado shelter construction.
On the benefits side, the primary advantage of installing tornado shelters is enhanced safety for students and staff during tornado events, which can potentially save lives and reduce injuries. The value of such safety measures may be difficult to quantify but is inherently significant, especially in tornado-prone regions like Oklahoma. The benefits can also include peace of mind for parents and communities, improved school safety ratings, and reduced liability risks for school districts.
Opposition to this proposition from an economist's view often stems from the cost-benefit analysis. Critics may argue that the high costs of building shelters for all schools may outweigh the expected safety benefits, particularly if the probability of severe tornado occurrences in any given year is low. The concept of marginal benefits versus marginal costs becomes crucial here; if the additional safety provided by shelters does not significantly decrease the risk of fatality or injury relative to the expense, then from an economic standpoint, the policy may be viewed as inefficient.
Furthermore, opportunity costs include alternative uses of funds that could potentially yield greater benefits, such as improving academic programs, upgrading technology, or funding healthcare services. Economics emphasizes efficient allocation of limited resources, meaning that policymakers need to weigh the incremental safety benefits of shelters against other pressing needs within the education system and the community.
Making decisions based on economic principles involves considering the probability and severity of tornado damage, the costs of shelter construction, and the value of human safety. A cost-benefit analysis can help determine whether the benefits of shelters justify their costs, taking into account both tangible benefits like lives saved and intangible ones like peace of mind. If the costs outweigh the benefits, then from an economic perspective, it may be better to allocate funds elsewhere, or to implement alternative safety measures that provide similar protection at lower costs.
Turning to the casino game scenario, the expected value of the game can be calculated based on the probability and payoffs. You pay $1 to play, and there is a 15% chance of hitting one of four targets, each paying out $5. The expected monetary value (EV) is calculated as follows: EV = (Probability of winning) × (Payout) + (Probability of losing) × (Loss). The probability of hitting a target is 15%, or 0.15, and the payout if successful is $5. The probability of losing (not hitting a target) is 85%, or 0.85, and the loss is the $1 paid to play.
Calculating the EV: EV = (0.15) × $5 + (0.85) × (–$1) = $0.75 – $0.85 = –$0.10. Since the expected value is negative, on average, you expect to lose 10 cents per game, indicating that you would not make money by playing this game repeatedly.
References
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