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- An investor is setting up a fund which requires 10 years of contributions. The investor pays £250 per month for 10 years. All payments are made in arrears, i.e at the end of the period. The effective annual rate i = 1%. What is the value of the fund after 10 years? £ Enter an answer correct to 2 decimal places.2. An investor is setting up a fund which requires 20 years of contributions. The investor pays £50 per month for 20 years. All payments are made in arrears, i.e at the end of the period. The effective annual rate i = 9%. What is the value of the fund after 20 years? £ 数字 Enter an answer correct to 2 decimal places.An investor is setting up a fund which requires 18 years of contributions. The investor pays £100 per month for 15 years. After 15 years, the payments increase by £20 for the subsequent 3 years. All payments are made in arrears, i.e at the end of the period. The effective annual rate i = 6%. What is the value of the fund after 18 years? £ Number Enter an answer correct to 2 decimal places.
- A trust fund is to be formed by depositing #4766 twice a year for 7 years in a bank that promises to pay a fixed rate over the entire term. If the amount of the fund at the end of the term is #86123, then what is the rate (in %) compounded semi-annually? Round your answer to 2 decimal places.You deposit $600 today into a fund that you intend to leave invested for 6 years. The fund earns 6% interest compounded annually. Indicate the inputs to be entered into the financial calculator keys. What is the value of the fund to be accumulated at the end of year 6? (Round future value answer to two decimal places (e.g., 52.75) and interest rate to one decimal place (e.g., 527.5).) Inputs Calculator N Keys Future value $ 6 I 6 PV 600Let the annual interest rate be 8%. Compute Enter an answer correct to 6 decimal places. 9| Enter an answer correct to 6 decimal places. A fund is to be created which pays out a scholarship of £1,000 every year in perpetuity. The first scholarship will be paid out in 4 years' time. Assuming an interest rate of 9%, how much should be paid into the fund? £ Enter an answer correct to 2 decimal places.
- On January 1, you deposited $6,000 in an investment account. The account will earn 10 percentannual compound interest, which will be added to the fund balance at the end of each year.Required (round to the nearest dollar):1. What will be the balance in the account at the end of 10 years?2. What is the interest for the 10 years?3. How much interest revenue did the fund earn in the first year? the second year?You deposit $9500 per quartely for 1 years at i, = 8.31 %. This fund then provides for a perpetuity of $6100 per year, with the first payment made n month after the final deposit. At the time of the first perpetuity payment, interest rates fall to i, = 2.37 %. Find n. %3D Answer: 30.362) Fund X earns i(12) = 6% interest, while Fund Y earns i(12) = 3% interest (and both start off with no money in them). You deposit $1000 into fund X at the end of each month for 20 years and at the end of each month, withdraw the month's interest and deposit it into fund Y. Find the accumulated value in fund Y at the end of the 20 years. Also fill in the following table Month 1 3 239 240 ... Amount in ..... 1st account Amount deposited .... into 2nd account
- You deposit $2500 each year into an investment account that earns 8.5% interest for 20 years.Find the value of sn\i. Group of answer choices 11.76470588 16.87675201 51.10869654 48.37701323Fund X earns i(12) = 6% interest, while Fund Y earns i(12) = 3% interest (and both start off with no money in them). You deposit $1000 into fund X at the end of each month for 20 years and at the end of each month, withdraw the month’s interest and deposit it into fund Y . Find the accumulated value in fund Y at the end of the 20 years.A company needs to buy an annuity package that will provide a future income to an individual over a 33-year period at the following levels: £4421 paid at the beginning of each year for the first 13 years followed by £3318 paid at the beginning of each year up until year 33 (inclusive). Calculate in £s, to 2 decimal places, the price of this investment in order to assure the required payments, given that the rate of interest during this period is: 4.0% pa effective for the first 20 years and then 7.1% pa effective thereafter. (no tables, only formulas, please)
