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R CODING Reference: Statistics and Data Analysis for Financial Engineering with R examples Second Edition This problem uses daily stock price data in the file
R CODING
Reference: Statistics and Data Analysis for Financial Engineering with R examples Second Edition
This problem uses daily stock price data in the file Stock_Bond.csv on the book's website. In this exercise, use only the first 500 prices on each stock. The following R code reads the data and extracts the first 500 prices for five stocks. "AC" in the variables' names means "adjusted closing" price. dat = read.csv ("Stock_Bond.csv", header = T) prices = as.matrix(dat (1:500, c(3, 5, 7, 9, 11)]) (a) What are the sample mean vector and sample covariance matrix of the 499 returns on these stocks? (b) How many shares of each stock should one buy to invest $50 million in an equally weighted portfolio? Use the prices at the end of the series, e.g., prices [,500]. (c) What is the one-day VaR(0.1) for this equally weighted portfolio? Use a parametric VaR assuming normality. (d) What is the five-day Var(0.1) for this portfolio? Use a parametric VaR assuming normality. You can assume that the daily returns are uncorrelated. This problem uses daily stock price data in the file Stock_Bond.csv on the book's website. In this exercise, use only the first 500 prices on each stock. The following R code reads the data and extracts the first 500 prices for five stocks. "AC" in the variables' names means "adjusted closing" price. dat = read.csv ("Stock_Bond.csv", header = T) prices = as.matrix(dat (1:500, c(3, 5, 7, 9, 11)]) (a) What are the sample mean vector and sample covariance matrix of the 499 returns on these stocks? (b) How many shares of each stock should one buy to invest $50 million in an equally weighted portfolio? Use the prices at the end of the series, e.g., prices [,500]. (c) What is the one-day VaR(0.1) for this equally weighted portfolio? Use a parametric VaR assuming normality. (d) What is the five-day Var(0.1) for this portfolio? Use a parametric VaR assuming normality. You can assume that the daily returns are uncorrelatedStep by Step Solution
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