An Exchange Traded Fund (ETF) is a security that represents a portfolio of individual stocks. Consider an ETF for which each share represents a portfolio of 2 shares of Hewlett-Packard (HPQ), 3 shares of Sears (SHLD), and 4 shares of General Electric (GE). Suppose the current stock prices of each individual stock are as shown here: Stock HPQ SHLD GE Current Market Price $25 $45 $13 a. What is the price per share of the ETF in a normal market? b. If the ETF currently trades for $219, what arbitrage opportunity available? What trades would you make? (Ignore any transaction costs.) c. If the EFT currently trades for $249, what arbitrage opportunity is available? What trades would you make? (Ignore any transaction costs.) .. a. What is the price per share of the ETF in a normal market? The price per share of the ETF in a normal market is $. (Round to the nearest dollar.) b. If the ETF currently trades for $219, what arbitrage opportunity is available? What trades would you make? (Select the best choice below.) O A. Buy 2 shares of HPQ and 3 shares of SHLD. Sell a share of the ETF and two shares of GE. O B. Buy 2 shares of HPQ, 3 shares of SHLD, and 4 shares of GE, and sell one share of the ETF. OC. Buy one share of the ETF and sell 2 shares of HPQ, 3 shares of SHLD, and 4 shares of GE. OD. Although an arbitrage opportunity exists, it is impossible based on the information to tell how to construct it. c. If the EFT currently for $249, what trades would you make? (Select the best choice below.) O A. Buy 2 shares of HPQ, 3 shares of SHLD, and 4 shares of GE, and sell one share of the ETF. OB. Sell four shares of HPQ, two shares of SHLD and six shares of GE, and buy two shares of the ETF. O C. Buy 2 shares of HPQ and 3 shares of SHLD. Sell a share of the ETF and a share of GE. O D. Although an arbitrage opportunity exists, it is impossible based on the information to tell how to construct it