A seriesof positive future cash flows has a present value of €150 when the cash flows are discountedat a rate of 0,12% per annum compounded monthly. If we discount the same cashflows at 0,12% per annum compounded annually, then the new present value will be

Calculate the present values at t = 0 (now) of the following cash flows: j. The first cash flow at t = 1 is $100. Every year thereafter, the payment increases by 3% over the previous year’s payment. This continues for 9 years past the first payment (for a total of 10 payments). What is the present value of this growing annuity if the effective annual discount rate is .02 (2%)? k. $50 every year and a half forever, with the first payment after 1.5 years, where the effective annual rate is .05 (i.e., 5%).

Consider a five-year annuity, with an annual cash flow of $2,500 and a 2.5% rate of discount/yield.  If the maturity is raised to six years, all else the same, its price: decreases increases does not change

1.You expect to receive AED 400,000 a year for the next 10 years and this amount will grow at a rate of 6% . What is the present value of the expected cash flows for the next 10 years if the interest rate is 8% per year?