First, if I were to offer you $5,000 today or $10,000 10 years from now, which would you take based on the time value of money? Or would you need some additional information in order to answer that question? If so, what information would you like to have
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- How much would you invest today in order to receive $30,000 in each of the following (for further instructions on present value in Excel, see Appendix C): A. 20 years at 22% B. 12 years at 10% C. 5 years at 14% D. 2 years at 7%If you invest $12,000 today, how much will you have in (for further Instructions on future value in Excel, see Appendix C): A. 10 years at 9% B. 8 years at 12% C. 14 years at l5% D. 19 years at 18%Use the tables in Appendix B to answer the following questions. A. If you would like to accumulate $4,200 over the next 6 years when the interest rate is 8%, how much do you need to deposit in the account? B. If you place $8,700 in a savings account, how much will you have at the end of 12 years with an interest rate of 8%? C. You invest $2,000 per year, at the end of the year, for 20 years at 10% interest. How much will you have at the end of 20 years? D. You win the lottery and can either receive $500,000 as a lump sum or $60,000 per year for 20 years. Assuming you can earn 3% interest, which do you recommend and why?
- Which is more valuable to you today--receiving $5,000 for each of the next 3 years OR receiving $15,000 in 3 years from now? Explain. (Be sure to discuss the concept of the "time value of money" when providing your explanation)If money is worth more than 0% to you, would you rather receive $10,000/year for 5 years or receive $5,000/year for 10 years? What is your preference if you must pay these amounts, rather than receive them?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
- If you invest $3000 dollars in an account which will pay you 6% annually, if you never touch the money, how much money will you have in ten years? If you invest $3000 dollars in an account which will pay you 12% annually, how much money will you have in ten years?When you retire, you plan to draw $50,000 per year from your retirement accounts, which will be earning 3% per year. (Include dollars and cents in your answers.) If you wish to do that for 10 years starting one year after you retire, what does the balance in your retirement account have to be when you retire? If the account will be earning 6% per year, and you wish to do that for 10 years starting one year after you retire, what does the balance in your retirement account have to be when you retire? If the account will be earning 3% per year, and you wish to do that for 20 years starting on the day you retire, what does the balance in your retirement account have to be when you retire?In planning for your retirement, you have decided that you would like to be able to withdraw $60,000 per year for a 10 year period. The first withdrawal will occur 20 years from today. a. What amount must you invest today if your return is 10% per year? b. What amount must you invest today if your return is 15% per year?
- Your Dad has offered to give you some money and asks that you choose one of the following two alternatives: $10,000 today or $11,000 one year from now. Which offer will you choose? Explain the basis of your choice?Suppose you have three goals in your financial planning for saving money.First, you would like to be able to retire 25 years from now with a retirement income of $10,000 (today's dollar) per month for 20 years. Second, you would like to purchase a vacation home in Sedona in 10 years at an estimated cost of $500,000 (today's dollars). Third, assuming that you will live until your life expectancy, say 20 years after your retirement, you would like to leave a cash contribution to your college in the amount of $1,000,000 (actual dollars). You can afford to save $2,000 (actual dollars) per month for the next 10 years. Assume that the general inflation rate is 4% and the property value in Sedona increases at an annual rate of 5%. Your first retirement withdrawal will be made 25 years and 1 month from now. Before retirement, you would be able to invest your money at an annual rate of 10%. But after retirement, you will invest your assets in more conservative financial assets at an annual rate…Please put the solution in an excel spreadsheet to get the correct answer and please explain the steps for each formula in excel 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