Problem 1 (2.5 marks). Suppose there are only two time periods, today (period 1) and tomorrow...
(30 marks) Jane lives for two periods. In the first period of her life she earns income Y1. The value of Y1 was determined by your student number. In the second period of her life, Jane is retired and does not earn any income. Jane’s decision is how much of her period one income should she save (S) in order to consume in period two. For every dollar that Jane saves in period one she has (1 + r) dollars...
Suppose Sansa lives for two periods. Her preferences are represented as follows: u(c1, c2) = (1+0.8VC2 where cı is today's consumption level and c2 is tomorrow's consumption level. Suppose Bob's income today is yı = 100 and his income tomorrow is y2 = 190. Interest rate is denoted by r. 1. Write down Sansa's optimization problem including the budget set. 2. Determine Sansa's optimal consumption bundle (Cl*, C2*) as a function of r.
Jane lives for two periods. In the first period of her life she earns income Y1. The value of Y1 was determined by your student number. In the second period of her life, Jane is retired and does not earn any income. Jane’s decision is how much of her period one income should she save (S) in order to consume in period two. For every dollar that Jane saves in period one she has (1 + r) dollars available to...
) Jane lives for two periods. In the first period of her life she earns income Y1. The value of Y1 was determined by your student number. In the second period of her life, Jane is retired and does not earn any income. Jane’s decision is how much of her period one income should she save (S) in order to consume in period two. For every dollar that Jane saves in period one she has (1 + r) dollars available...
An Individual lives for two periods, 1 and 2. In the first he works and earn an income of M. In the second he is retired and has no income His/her life time utility is a function of how much he consumes in the two periods. Cydenotes consumption in period 1 and 2 consumption in period 2. (Hint: If you want to, you can view and treat C and C2 as any pair of "goods", eg, good x and y)....
Question 9 6 pts Devah lives for two periods: period 1 in which she works and earns income, and period 2 in which she is retired and earns no income. At the start of her life, her utility over consumption is given by where c1 and c2 are consumption in periods 1 and 2, respectively (both measured in dollars), and S is a measure of myopia or "present bias" (0 1). Assume there is no time discounting. During period 1,...
Doug lives for two periods. In the first period of his life he earns income Y1. The value of Y1 was determined by your student number. In the second period of his life, Doug is retired and does not earn any income. Doug’s decision is how much of his period one income should he save (S) in order to consume in period two. For every dollar that Doug saves in period one he has (1 + r) dollars available to...
2. (25) is given $1000. First thing tomorrow morning, she is given $500. This is all the money that Rebecca has access to. Rebecca has no access to credit and cannot borrow money. She can, however, save her money overnight in a savings account that pays 10% interest per day. She will spend all of her money while on vacation. (a) (5) Plot and label Rebecca’s endowment (the bundle she starts off with) in the space of consumption today (C1)...
Consider the simple two-period model. Let today be period zero and tomorrow be period 1. Assume that today's price of AAA stock is $23 and tomorrow price could be $28 or $21 with equal probabilities. Answer the following questions: a. (1 mark) What is the expected rate of return on AAA stock? b. (2 marks) What is the risk of AAA stock? C. (2 marks) Assume that you want to allocate your initial wealth of $1,000 on a portfolio that...
(25) Rebecca is just starting a two-day, fully-funded vacation. First thing this morning, she is given $1000. First thing tomorrow morning, she is given $750. This is all the money that Rebecca has access to. Rebecca has no access to credit and cannot borrow money. She can, however, save her money overnight in a savings account that pays 10% interest per day. She will spend all of her money while on vacation. (a) (5) Plot and label Rebecca’s endowment (the...