This is an application of the bootstrapping procedure discussed in class for determining the zero rates from bond prices. We are given the prices of four bonds with maturities and coupons shown in Table 2. Determine the zero rates R(T) from the prices of these bonds. All bonds pay coupons every six months. Recall that for this type of problem we assume that the zero rate R(T) is piece-wise constant on the time interval between the maturities of the bonds used for bootstrapping. For example, R(T) has the same value for all T:[0,1Y], another value for T:(1Y,2Y], and so on. Table 2: Bond data for Problem 1.4. All bonds pay coupons every six months. Credit card companies quote the APR on the outstanding balance. APR means Annual Percentage Rate and is the interest rate with annualized compounding. Typical APRs are shown in the Table below. However, credit card interest rate is compounded daily, for 365 days a year. Suppose the balance on a credit card is $1000. What is the total balance including interest after 30 days, if the customer has excellent credit? Credit card companies quote the APR on the outstanding balance. APR means Annual Percentage Rate and is the interest rate with annualized compounding. Typical APRs are shown in the Table below. However, credit card interest rate is compounded daily, for 365 days a year. Suppose the balance on a credit card is $1000. What is the total balance including interest after 30 days, if the customer has excellent credit