An investor is presented with an investment proposal which produces a continuous income stream of 10%, compounded continuously for 10 years. The rate of flow of the income from the investment is f(1) = 9000e0.04 %3D 1) Determine the future value of the investment. 2) Compute the interest earned.
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- (a)An investment is offered whereby £1000 is invested immediately, £2000 is invested in exactly threeyears’ time followed by a further investment of £3000 after a further threeyears. The investment is due to return £10000 in ten years’ from now. (i)Write down the equation of valuefor the investment (ii) Estimatethe yield on the investment. (b) (i)Calculate the present value, at a rate of interest of 6.5% per annum effective, of anannuity where £5000 is paidat the end of the first year, £4,800 is paid at the end ofthe second year, £4,600 is paid at the end of the third year and so on, with paymentsdecreasing by £200 per annum until the payment stream ends afterof 10 years. (ii)What would the payments be for an investment with the same present value, with equal payments every month?Suppose an investment has an initial capital cost of $1100, an ongoing cost of $6.50 per year and an annual benefit of $80. If the project lasts for 20 years and the discount rate is 7%, the internal rate of return is: Provide your answer in percentage form (e.g. an IRR of 17.66% should be entered as 17.66) to 2 decimal places. Do not include any $ or % 's in your response.answer if its true or false Based on the following information calculate the value at time 2 of the investment made at time zero. This future value is equal to 108. time discount investment (years) rate 8% 100 1 2