Consider a series of equal payments of $1400 over 36 months with monthly interest rate of 5% compounded monthly. What are the parameters of equivalent (in terms of present worth, up to +$1) geometric cashflow series? (Assume that the first payment of geometric casflow occurs at period t = 1 and there are no payments after the geometric pat tern ends.) Here, i is the interest rate, j - growth rate, A-base annuity. A = $840.72, i = 6%, j = 9%, n = 24 A = $820.45, i = 6%, j = 12%, n = 18 A = $935.12, i = 7%, j = 17%, n= 1 = 16 A = $872.39, i = 5%, j = 14%, n = 12