What is the difference between choosing whether to buy a lottery ticket and choosing whether to bluff at poker?

Suppose you win $10 million in a lottery. You have a choice of how you will receive your winnings. The first choice is to receive a certain lump sum today. The second choice is to receive a certain amount at the end of five years. How will you evaluate your choices to make your decision?

You have won $8 million in the lottery and are trying to decide whether to buy a beach-house or a yacht. This is not an economic decision. This is a microeconomic decision. This decision involves trade-offs. Which of the above statements are true? Only 1 is true. Only 2 is true. Both 1 and 2 are true. Both 2 and 3 are true. All three are true.

Six months after hitting the jackpot, lottery winners typically find their level of happiness no different than it was before their windfall.Responsesa Common KnowledgeCommon Knowledgeb Should be Cited

An option buyer:Group of answer choiceshas a greater insurance benefit than the purchaser of a futures contract.is purchasing a very risky instrument if they don't own the underlying asset as they are locked in to buying at expiration.carries the risk of unfavourable price movements.will generally incur a lower cost compared to a purchaser of a futures contract.

Consider two lotteries L1 = {200, 0.20; 400, 0.50; 500, 0.30} L2 = {500, 0.10; 300, 0.70; 100, 0.20} (a) Check for first-order stochastic dominance between these lotteries. (b) Consider an expected utility maximiser with the utility function u(x) = ln x. Which lottery is going to be preferred? What is the risk premium (RP) of the lottery L1? (c) Consider a decision maker who follows the modified expected utility approach (MEU). Assume the utility function to be u(x) = ln x and the probability weight function to be w(p) = p^0.50/{p^0.50 + (1 − p)^0.50}^2 Which lottery is going to be preferred? (d) Consider a decision maker who follows the rank dependent utility approach (RDU). Assume the utility function to be u(x) = ln x and the probability weight function to be w(p) = p^0.50/{p^0.50 + (1 − p)^0.50}^2 Which lottery is going to be preferred? note - calculate all the answers till their final values, don't leave any calculations incomplete and answer in detail