If you invest $10,000 per period for the following number of periods, how much would you have in each of the following instances? Use Appendix C for an approximate answer, but calculate your final answer using the formula and financial calculator methods.  In 50 years at 8 percent? (Do not round intermediate calculations. Round your final answer to 2 decimal places.)

If you put up $51,000 today in exchange for a 6.25 percent, 15-year annuity, what will the annual cash flow be? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.)

Find the future value if $7000 is invested for 6 years at 11% compounded annually. (Round your answer to the nearest cent.) $ Need Help? DETAILS MY NOTES What is the future value if $8200 is invested for 15 years at 10% compounded semiannually? (Round your answer to the nearest cent.) Need Help? Read It ASK W

A simple formula can help you estimate the number of years required to double your money. It's called the Rule of 72. You simply divide 72 by the interest rate (without the percent sign). For example, with an interest rate of 4%, your money will double in 72/4, or 18 years. For your initial post 1. Select one of the following questions to answer: If I invest $1000 at 3% interest, how long will take for my money to double? If I invest $1000 at 6% interest, how long will take for my money to double? If I invest $1000 at 8% interest, how long will take for my money to double? If I invest $1000 at 12% interest, how long will take for my money to double? 2. Select one of the following questions to answer: If $120 doubles in approximately 13 years, what is the interest rate? If $120 doubles in approximately 19 years, what is the interest rate? If $120 doubles in approximately 23 years, what is the interest rate? Answer the two questions in the instructions. You must include calculations…

You want to be able to withdraw $5000 from an account at the end of each year for the next 12 years.  How much money should you invest now into an account earning 5.5% interest per year, compounded annually, in order to fund the desired withdrawals?  Assume the account is empty after the last withdrawal is made.   Give the answer to 2 decimal places, and do not use the $ sign in the answer box.   The amount to invest now is  Blank 1. Calculate the answer by read surrounding text. dollars.

Investment A requires you to pay $30,000 at t = 0 and you will receive $49,000 after five years. Investment B costs $73,000 and provides a cash flow of $128,000 after seven years. What is the rate of return for each of the two investments?

Give typed solution only  If you put $200,000 into your investment account now for 10 year at 5% annual interest, what is the difference in interest income between simple interest calculation and compound interest calculation?

You estimate that you can save $9,000 by selling your home yourself rather than using a real estate agent. What would be the future value of that amount if invested for five years at 6 percent?  I need help to use appropriate factor(s) from the tables provided when it comes to rounding the time value factor to 3 decimal places and final answer to 2 decimal places.   Future value= ???

Hi There! I solved the problem below, but can you answer the question and put everything on an excel spreadsheet and show the formulas please for the questions below. You are offered the opportunity to put some money away for retirement. You will receive 10 annual payments of $5,000 each beginning in 26 years. If you desire an annual interest rate of 12% compounded monthly, answer the following two questions:   How much would you be willing to invest today? How much would the money (that you will be willing to invest today) be worth at the end of your last payment (i.e., in year 35)?   Amount that you would be willing to invest today = PV = $5,000/(1.01)26*12 + $5,000/(1.101)27*12 + $5,000/(1.01)28*12 + $5,000/(1.01)29*12 + $5,000/(1.01)30*12 + $5,000/(1.01)31*12 + $5,000/(1.01)32*12 + $5,000/(1.01)33*12 + $5,000/(1.01)34*12 + $5,000/(1.01)35*12 = $1,388.638 Amount that would the money worth at the end of your last payment = FV = $1388.64 * (1+ 0.01)35*12 = $90691.52

None