4. Compute the annual tracking error from the following information:Portfolio A'sPortfolio B'sreturn (%)2.15return (%)1.65MonthJanFebMar0.89-0.100.521.15-0.60AprМayJune-0.471.710.650.100.33JulyAugSepOct1.042.312.701.100.661.232.152.02Nov-1.38-0.61-1.20-0.59Also discuss what is meant by a tracking error of a portfolio.Dec

The Tracking error is the measure in estimating the financial performance that can be computed as…

Answered: 4. Compute the annual tracking error…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Monthly Sales 6267.19 7058.06 7119.5 7147.18 7198.52 7298.09 7325.7 7335.68 7355.97 7481.05 7490.23 7530.08 7616.09 7682.69 7684.14 7704.12 7704.98 7779.28 7798.23 7815.15 7844.16 7890.21 7977.6 7993.16 8021.03 8028.37 8068.86 8082.42 8096.17 8119.25 8129.21 8190.68 8255.28 8282.44 8376.31 8392.4 8400.95 8451.16 8456.66 8505.35 8539.25 8543.65 8573.05 8641.78 8667.48 8751.08 8777.97 8800.08 8888.65 8907.03 9096.87 9241.74 9411.68 9450.73 9484.62 9514.57 9521.4 9524.91 9733.44 10123.24 Given the company’s performance record and based on the empirical rule of normal distribution (also known as the 68%-95%-99.7% rule), what would be the lower bound of the range of sales values that contains 68% of the monthly sales? What would be the upper bound of the range of sales values that contains 68% of the monthly sales?
22:23 A stock has had the following year-end prices and dividends: Year 123456 6 Price $ 64.33 71.20 77.00 63.27 73.11 79.75 Dividend Arithmetic average return Geometric average return $.60 .65 .71 .80 .87 What are the arithmetic and geometric returns for the stock? Note: Do not round intermediate calculations and enter your answers as a percent rounded to 2 decimal places, 32.16. 6.20 % 5.46 %
The following investment requires a table factor for a period beyond the table. Calculate the new table factor and the present value (principal). Use Table 11-2. Round your new table factor to five decimal places and your present value to the nearest cent. CompoundAmount Term ofInvestment (years) NominalRate (%) InterestCompounded New TableFactor PresentValue $36,000 36 7 annually $
The general fund budget for a state for 1988 (Period 1) to 2011 (Period 24) follows. Year Period Budget($billions) 1988 1 3.06 1989 2 3.29 1990 3 3.57 1991 4 4.32 1992 5 4.39 1993 6 4.57 1994 7 4.69 1995 8 5.18 1996 9 5.39 1997 10 5.66 1998 11 6.01 1999 12 6.2 2000 13 6.48 2001 14 6.65 2002 15 6.56 2003 16 6.78 2004 17 6.98 2005 18 7.65 2006 19 8.38 2007 20 8.57 2008 21 8.66 2009 22 8.43 2010 23 8.23 2011 24 8.76 b. Develop a linear trend equation for this time series. Round your answers to 4 decimals. T t = + t c. What is the forecast for 2012? Round your answer to two decimal places.$ billion
A proposed project has the following cash flow estimates.Assuming statistically independent cash flows, a normally distributed net present value, and a minimum attractive rate of return of 15%, determine the following. For the following questions, employ an analytical solution: a. the mean and standard deviation of net present value. b. the probability that the net present value is negative. c. the probability that the net present value is greater than $1,000,000. Assume the initial investment and annual receipts are normally distributed. d. Using a Monte Carlo simulation with 10,000 iterations, estimate the probability that the present worth is negative.
7.31. A financial institution has entered into a swap where it agreed to receive quarterly payments at a rate of 2% per annum and pay the SOFR three-month reference rate on a notional principal of $100 million. The swap now has a remaining life of 10 months. Assume the risk-free rates with continuous compounding (calculated from SOFR) for 1 month, 4 months, 7 months, and 10 months are 1.4%, 1.6%, 1.7%, and 1.8%, respectively. Assume also that the continuously compounded risk-free rate observed for the last two months is 1.1%. Estimate the value of the swap.

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