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2. Let Ri and R2 be the i.i.d. random rates of return on two assets (with...
Consider a market model with three scenarios and two risky assets with rates of return rı and r2, respectively. Let the joint distribution of the rates is as follows: Probability 40% 40% 20% rı (Return on Asset 1) -2% 9% r2(Return on Asset 2) 3% 5% 8% 5% (a) Find the expected return u for each asset: Hi = E[rı] = % to 2 decimal places M2 = E[r2] = % to 2 decimal places (b) Find the risk o...
Exercise 2. Suppose that there is one risk free asset with return rf and one risky asset with normally distributed returns, r ~ N(u,02). Show that the CARA utility u(r) = -e-Ar gives the same optimal allocation of wealth to the risky asset as the mean-variance utility function we used in class. That is, show that E[r] – rf OCARA = AO2 Hint: Use the fact that if a random variable x is distributed normally with mean Mx and variance...
please help and show your work!
Consider a market model with three assets: two risky assets (#1 and #2) and one risk-free asset (#3). The risk-free rate of interest is r = 3%. The parameters of the risky returns are as follows: 02 = 15%, Mi = 6%, H2 = 9%, 01 = 10%, P12 = -10%. 1. Let u(x) and g(x) with xe (-0,00) denote, respectively, the expected return and volatility of my portfolio if I allocate 100x% of...
Only Questions 4,5 and 6
a=5
Problem 1. Let (X1, ...., Xn) be an i.i.d random sample with X; ~ U[0, 2a), and (Y1, ..., Yn) be an i.i.d random sample with Y; ~ Exp ( 1. Find E[X;], E[X3], E[Y/] and E[Y;?). 2. Notwithstanding the actual distributions of the random samples, suppose the modeller believes that they are i.i.d draws from a U (0, 2a distribution. Find the (simple) method of moments estimator â. 3. Let n = 1000....
Question 5 3 pts Consider two assets, A and B, with the following equally likely rates of return: A will return either 3%, 6%, or 3.5%. B will return either 2.5%, 8%, or 7.5 Asset A Asset B 3.5% 7.5% 3.0% 6.0% 8.0% 2.5% Find the expected rates of return for assets A and B. Which asset would an investor, who cares only about expected return and risk and can choose only one or the other, prefer? A is better...
The return profiles of 2 assets are given below. What is the minimum risk, in terms of standard deviation, that can be achieved with a portfolio that holds these two assets? The weight of the 2 assets must be positive and sum up to 1. That is, holding 0 of each and thus having 0 risk is not allowed. (Hint: let weight in asset A be w, and weight in asset B be 1-w. The standard deviation of the portfolio...
2. 3: Risk and Rates of Return: Risk in Portfolio Context Risk
and Rates of Return: Risk in Portfolio Context The capital asset
pricing model (CAPM) explains how risk should be considered when
stocks and other assets are held . The CAPM states that any stock's
required rate of return is the risk-free rate of return plus a risk
premium that reflects only the risk remaining diversification. Most
individuals hold stocks in portfolios. The risk of a stock held in...
1.3 (5 points) Two stocks have the following expected returns and standard deviations Stock Stock Expected return Standard Deviation A 10% 12% B 15% 20% Consider a portfolio of A and B, and let w, and wg denote the portfolio weights of these two assets, with W + W, =1. Suppose that the correlation between the expected returns on A and B is equal to 0.3. Use these data to construct the portfolio of A and B with the lowest...
Updated: Desperately needs help with question C
and question D. This is all the
information given for this exercise:
There are two assets, X and Y. Both are risky, and pay out only in the range 1, 0, 1.The agent has 1 unit of income and must exhaust his income on these two assets: he cannot hold cash. The price of both assets is 1. The joint distribution of the payoff of the two assets has the form -1 0...
Dropdown options:
1-risk/return
2-equal to/greater or less than
3-self contained/stand-alone
4-variance/standard deviation
5-variance/beta coefficient
6-diversifiable/non-diversiable
7-is/ is not
8-diversifiable/non-diversifiable
9-random/non random
10-decreasing/increasing
11-2000+/500
12-reduces/increases
13-systematic of market/unsystematic or company-specific
14-diversifiable/non diversifiable
1. Basic concepts - Risk and return Professor Isadore (Izzy) Invest-a-Lot retired two years ago from Exceptional College, a small liberal arts college in North Carolina after teaching corporate finance and investment theory for 35 years. Yesterday, Izzy appear on EC LIVE, a television show produced for the students,...