You are in the market for a used car. Suppose that the value of a low-quality used car is $5,000 and the value of a high-quality car is $12,000. Suppose that you cannot distinguish with certainty the quality of the used car but you have 65 % information based on the Carfax that the used car you were willing to buy is of high quality. How much are you willing to pay for the used car?Answer: The probability of you getting a high-quality used car is 0.65 which means the probability of you getting a low-quality used car is 1-0.65 = 0.35. You value a high-quality car at $12,500 and a low-quality car at $5,000. Thus, the expected value of the car is 0.65*12,500+0.35*5,000 = $9,875. This is also the maximum price you are willing to pay for the car.
https://pollev.com/slade You may also download the app to your phone. Use the "slade" poll id.
Choice one: Either saves 200 lives, or a 33% chance of saving all 600 people, 66% possibility of saving no one.
Choice two: 400 people will die or a 33% chance that no people will die, and 66% probability that all 600 will die.
Write down the last 2 digits of your Social Security number. Now consider whether you would pay this number of dollars for items whose value you do not know, such as wine, chocolate and computer equipment. Finally, how much are you willing to pay? (Enter two numbers)