If offered the choice of receiving $500 today or $500 in five year's time, which option would you choose, and why? $500 today because time has value and by receiving the money today you can put it to use immediately. O $500 in five year's time because time has value and so the $500 will be worth more then. O$500 in five year's time since waiting a year does not involve an opportunity cost.
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- d. If, instead, you decide to withdraw $170000 per year in retirement (again with the first withdrawal one year after retiring), how many years will it take until you exhaust your savings? (Use trial-and-error, a financial calculator: solve for "N", or Excel: function NPER) e. Assuming the most you can afford to save is $1500 per year, but you want to retire with 1000000 in your investment account, how high of a return do you need to earn on your investments? (Use trial-and-error, a financial calculator: solve for the interest rate, or Excel: function RATE) *round to two decimal places for d) and e)*Suppose you want to retire in (choose 1: 10 - 20 - 30) years with enough saved to earn (choose 1: $30K - $50K - $70K) per year for 15 - 25 - 35 years. Presume that you have not saved anything [OR have saved $ 100K] towards retirement yet. Your plan is to make equal contributions over the next (choose 1: 10 - 20 - 30) years to a retirement account that will earn (choose 1: 5 - 8 - 10) percent per year. List your variables and report back how much you have to have saved in FV terms, as well as how much you'll need to save in each of the next x yearsYou plan to buy a financial product today. You expect that the financial product will give you $100 at the end of first 5 years (that is, you receive $100 starting one year from today for 5 years). Your required rate of return is 10%. If this same financial product has an actual market price of $370, what is the expected rate of return E(r)? Should you buy this financial product? O 9.0076%; Don't Buy O 9.0076%; Buy O 10.9559%; Buy O 11.2276%; Don't Buy
- Use a financial calculator or computer software program to answer the following questions: Melanie is trying to save money for retirement and has a future goal of $750,000 at the end of 20 years. Determine the present value of her goal using a discount rate of 11%. How would the present value change if the $750,000 is to be received at the end of 15 years instead? Explain the impact and show your work? FV= PV(1+)^nJim Nance has been offered an investment that will pay him $860 three years from today. a. If his opportunity cost is 9% compounded annually, what value should he place on this opportunity today? b. What is the most he should pay to purchase this payment today? c. If Jim can purchase this investment for less than the amount calculated in part (a), what does that imply about the rate of return that he will earn on the investment?What would be more valuable, receiving $600 today or receiving $900 in four years if interest rates are 8.50 percent? Would you rather received $600 today or $900 in the future? Select either A) or B) and provide support for your answer (use TVM computation to support your answer). A) $600 today B) $900 in the future Provide support for your answer.
- 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= ???K You have the choice of receiving $100,000 now or $43,000 now and another $70,000 three years from now. In terms of today's dollar, which choice is better and by how much? Money is worth 6.5% compounded annually Which choice is better? A. They are equal in value. B. The choice of $43,000 now and $70,000 in three years is better. OC. The choice of $100,000 now is better. The better choice is greater than the alternative choice by $ in terms of today's dollar (Round the final answer to the nearest cent as needed. Round all intermediate values to six decimal places as needed.) 0 nSuppose you want to buy a new house. You currently have $20,000, and you figure you need to have a 10% down payment plus an additional 5% in closing costs. If the type of house you want costs about $150,000 and you can earn 8.5% per year, how long will it be before you have enough money for the down payment and closing costs?
- You do an experiment in which you offer participants $500 today or a different amount in the future. A participant tells you that they would be indifferent between receiving $750 4 years from now and $500 today. What is their (exponential) discount rate according to this experiment?You have just made your first $5,500 contribution to your retirement account. Assuming you earn a return of 10 percent per year and make no additional contributions, what will your account be worth when you retire in 45 years? What if you wait 10 years before contributing? (Does this suggest an investment strategy?) Input area: Present value Interest rate Number of years Number of years (Use cells A6 to 89 from the given information to complete this question. Your answer should be a positive value.) Output area: $5,500 10% 45 35 Future value Future value $You have to decide whether to invest $100 in a friend's enterprise, where in a year's time the money will increase to $130. You have agreed that your friend will then repay you $120, keeping $10 for himself But instead he may choose to run away with the whole $130. Any of your money that you don't invest in the enterprise you can invest elsewhere safely at the prevailing rate of interest r and get $100 (1+r) next year. For interest rate r> __A___% there is an equilibrium outcome of the infinitely repeated game in which each period you invest with your friend and he repays as agreed. If the rate of interst is 10% per year, an alternative profit-splitting agreement giving $__B___ for the friend is an equilibrium outcome of the infinitely repeated game, where each period you invest with your friend and he repays as agreed. Answer A= ? Answer B= ?