£1443 paid at the end of each year for the first 4 years followed by £1441 paid at the end of each year up until year 15 (inclusive). Assuming an effective rate of interest of 6.9% pa throughout the entire period, how much total fund the company needs to hold today in order to meet these payments?

On January 1, 2018, you deposited $5,500 in a savings account. The account will earn 8 percent annual compound interest, which will be added to the fund balance at the end of each year. Required: 1. What will be the balance in the savings account at the end of 7 years? 2. What is the total interest for the 7 years? 3. How much interest revenue did the fund earn in 2018 and in 2019? Show Transcribed Text

For the sinking fund, use Table 12-1 to calculate the amount (in $) of the periodic payments needed to amount to the financial objective (future value of the annuity). (Round your answer to the nearest cent.) Sinking Fund Payment $ 27658 x Payment Frequency every year Time Period (years) 14 Interest Nominal Rate (%) Compounded annually 8 Future Value (Objective) $750,000

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)

An company needs to make the following annuity payments into a  pension fund: £1100 paid at the beginning of each year for the first 5 years and then  £1200 paid at the beginning of each year for the next 9 years and then £720 paid at the beginning of each year for the following 7 years. Calculate the amount of capital accumulated in the fund by the end of the last year, given that the rate of interest during this period is: 5.5% pa effective for the first 10 years and then 6.4% pa effective thereafter. NO tables, only formulas, please

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 notifies you that you are entitled a grant that would give you annual payments of $6,200 per year in perpetuity. The first payment will be made to you three years later (at the end of year 3). The annual interest rate is 10% (APR). What is the present value of the grant?   A. 56,363.64   B. 46,581.52   C. 51,239.67   D. 62,000.00

blem #1: $10,000 is used to purchase an appropriate size annuity that has level annual payments for 18 years. The price of the annuity is based on an effective annual rate of 11.2%. As each payment is received, it is put into a fund that earns an effective annual rate of 7%. (a) Determine the accumulated value of the investment at the end of 18 years. (b) If the $10,000 were put into a fund that was to produce the same final value after 18 years, what annual effective rate would that fund have to offer?

If $1000 is deposited at the end of each year for 5 years into an ordinary annuity earning 8.99% compounded annually, construct a balance sheet showing the interest earned during each year and the balance at the end of each year. Complete the balance sheet. Period Amount Interest Balance 1 $1000.00 2 $1000.00 3 $1000.00 4 $1000.00 $ $4 $1000.00 $4 $ (Round to the nearest cent as needed.)

A perpetuity makes its first annual payment of $110 exactly 17 years from today. The discount rate is 6.1% per annum compounded annually. 1) What is the present value of this perpetuity valued at exactly Year 13? (Round your answer to the nearest cent) 2) What is the present value of this perpetuity valued at exactly Year 0? (Round your answer to the nearest cent)