You have 20 years left for your retirement. You wish to accumulate a sum large enough by that time which will allow you an annual withdrawal of $100,000 every year for 30 years. The average interest rate between now and the 20th year is likely to be 4% p.a. From then onwards, for the next 30 years, it is likely to be 6% p.a. How much should you save in an interest-bearing account at the end of each month to be able to have enough money at the time of retirement which will allow you your desired withdrawal of $100,000 every year for 30 years after retirement? Assume that the interest in the interest-bearing account is compounded monthly.

You deposit $5000 each year into an account earning 6.8% interest. How much will you have in the account in 15 years? Round your answer to the nearest cent as needed.

You have decided to start a savings plan for your retirement. You plan to make an annual deposit of $50,000 each year for the next 6 years. The first deposit to be made one year from today. The bank pays a nominal interest rate of 5% annually. How much your savings account with the bank be if you leave the money in the bank to be withdrawn all in 19 years from today? Round to the nearest $0.01. DO NOT use the $sign. Do not use commas to separate thousands. For example if you obtain $1,433.728 then enter 1433.73; if you obtain $432 then enter 432.00 Your Answer: Answer

You will deposit $354 each year into an investment account that earns 5% interest (as an effective annual rate, EAR).  Your first deposit will be exactly one year from today, and you'll make a total of 10 deposits.  How much will be in your account 10 years from today?