Using the normal table or software, find the value of z that makes the following probabilities true. You might find it helpful to draw a picture to check your answers. (a) P(Zz) = 0.01 (e) P(|Z|
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- (a) Given a utility function of an individual is U(x) = x² - 4x, determine his risk attitude. (b) With a utility function of U(x) = x - 3x², where x is the amount invested. (i) determine if this function satisfy the two properties of utility functions. (ii) compute the utility when the amount invested is 3 and 5 respectively.the probability of reaching the wrong conclusion to 0.05 the probability of a Type II error equal to 0.05 the probability of reaching the correct conclusion equal to 0.05 the probability of a Type I error equal to 0.05 attached in ss below thanksA bakery would like you to recommend how many loaves of its famous marble rye bread to bake at the beginning of the day. Each loaf costs the bakery $2.00 and can be sold for $7.00. Leftover loaves at the end of each day are donated to charity. Research has shown that the probabilities for demands of 25, 50, and 75 loaves are 30%, 20%, and 50%, respectively. Make a recommendation for the bakery to bake 25, 50, or 75 loaves each morning. Find the expected monetary value when baking 25 loaves. EMV=$(Type an integer or a decimal.) Find the expected monetary value when baking 50 loaves. EMV = $(Type an integer or a decimal.) Find the expected monetary value when baking 75 loaves. EMV = $ (Type an integer or a decimal.) Make a recommendation for the bakery to bake 25, 50, or 75 loaves each morning. The bakery should bake loaves of bread every morning. O 25 50 75 E
- 2.4 The opening 2018 World Cup odds against being the winning team specified by espn.com were 9/2 for Germany, 5/1 for Brazil, 11/2 for France, 20/1 for England, and 7/1 for Spain. Find the corresponding prior probabilities of winning for these five teams.Choice under uncertainty Alice would be willing to pay up to £15 for a gamble giving a 35% chance of £50 and a 65% chance of £10. 5. (a) What is the expected value of this gamble? Represent Alice's preference over risk in a large, suitably labelled graph. The graph should include Alice's expected utility from the gamble described above. (b) Represent on the same graph the maximum amount that Alice would pay to remove the risk from this gamble.How would you find the probabilities for this question? (see attachment)
- Answer ASAP. Will give a positive rating for correct answer.U(I) = sqrt(161) I is annual income Job 1 has 0.3 of earning $24000 Job 2 has 0.7 of earning $57000 How much is this person willing to pay to insure against risky income?a) (3) Consider two investments X and Y, where X pays $0 and $10 with equal probability and Y pays 0 with probability 0.75 and $20 with probability 0.25. What investment would an investor choose if her utility function is u(x) = x? u(x) = x u(x) = 1-e 10 () (i) (ii)
- How do you solve a problem similar to this? I’m confused on how to solve to find the quantity when you have the other variables. (Q1-15)-Q1/ ((Q1-15)+Q1)/2 = -30.30Consider a city where everyone commutes to the city center, and the commuting cost per mile per month is $50. Each household occupies a 1,500-square-foot dwelling and has $10,000 worth of possessions in its dwelling. The probability that any particular household will be burglarized and lose all its possessions (no insurance) is 0.2 (per month) at the city center and decreases by 0.01 per mile (to 0.19 at one mile, 0.18 at two miles, and so on). The price of housing is $2 per square foot at the city center. 1. Starting from the center, a one-mile move outward changes the expected value of the loss from crime from_______ to _______, a change of _________ per square foot. 2. The slope of the housing-price curve is _________, computed as __________ 3. Draw the housing-price curve for locations up to five miles from the city center. The price changes from ________ at the city center to _________ five miles away.Guy Fieri has purchased a significant plot of land in Northwest Ohio for his newest venture: FlavorTownship. This hub for mind-boggling flavor and entertainment is a strictly for-profit operation. Guy would like to keep Flavor Township open all year-round, but due to Ohio weather the following are the probabilities of when it will be open: |- 30% chance it is open 300 days a year |- 55% chance it is open 325 days a year |- 15% chance it is open 350 days a year Flavor Township will expect to host 14,000 people each day that it is open and expects an average revenue of $45 per visitor. This paradigm-shifting landmark will cost $420,000,000 to start the investment and will require annual costs (food, employees, etc.) of $115,000,000. Every 3 years, Flavor Township will undergo necessary maintenance that will cost $22,000,000. If the expected life of Flavor Township is 15 years and a 16% return is expected, what is the expected NPV of this project?
