Find the Present Value (PV) of the following set of unequal cash flows: Year 1: 1,000; Year 2: 1,500; Year 3: 0; Year 4: 2,500; Year 5: 3,000. Assume a 10% discount rate. Try to solve the problem using both algebra and the cash flow worksheet on the calculator. Select one: a. $4,386.96 b. $5,719.06 c. $6,324.32 d. $2,629.21 e. $7,109.55 Compute the annual yield (1/7) on a 5-year, $10,000 annuity due with monthly payments of $220.24. Select one: a. 14% O b. 15% c. 18% d. 10% e. 12% Compute the PV of a perpetuity with monthly payments of $1,000, given an annual discount rate of 4% and a constant annual growth rate in the payment stream of 2%? Select one: a. $600,000 b. $610,000 c. $650,000 d. $620,000 e. $640,000 Compute the PV of a perpetuity with monthly payments of $1,000, given an annual discount rate of 4% and a constant annual rate of decline in the payment stream of 2%? Select one: a. $280,000 b. $225,000 c. $310,000 d. $210,000 O e. $200,000 Compute the PV of a growing annuity with an initial monthly payment of $2,500, growing at 4% per year, a 35-year life and an annual discount rate of 6%. Select one: a. $611,198.33 b. $546,556.02 c. $332,778.24 O d. $847,917.43 e. $752,995.47 If the effective annual interest rate is 6%, what is the nominal rate or APR (Annual Percentage Rate), given monthly compounding? Select one: a. 7.02% O b. 5.12% c. 3.43% d. 5.84% e. 6.02%