Suppose you and a classmate are playing a game where your classmate proposes a division of $1.00. Then, you either accept or reject the offer. If you accept, then you and the classmate get the proposed portions of the dollar. However, if you reject the offer, then you and your classmate receive nothing. Suppose your classmate offers you $0.190.19. What is your optimal strategy? Your optimal strategy is to accept reject the proposed division. Now suppose instead that you propose the division of the dollar. Your classmate will then accept or reject your division. If the classmate accepts, then you each receive the portion of the dollar as you have proposed. However, if your classmate rejects, then you both get nothing. Your optimal strategy is to offer your classmate $nothing. (Enter a numeric response rounded to two decimal places.)

What is credit and debit in accounting

Georgia's gross pay was 35,600 this year she is to pay a federal income tax of 16% how much should georgia pay in federal income ax this year

Acompany that makes shopping carts for supermarkets and other stores recently purchased some new equipment that reduces the labor content of the jobs needed to produce the shopping carts. prior to buying the new equipment, the company used 6 workers, who produced an average of 79 carts per hour. workers receive $16 per hour, and machine coast was $49 per hour. with the new equipment, it was possible to transfer one of the workers to another department, and equipment cost increased by $11 per hour while output increased by four carts per hour. a) compute the multifactor productivity (mfp) (labor plus equipment) under the prior to buying the new equipment. the mfp (carts/$) = (round to 4 decimal places). b) compute the productivity changes between the prior to and after buying the new equipment. the productivity growth = % (round to 2 decimal places)