Answer each of the following independent questions. 1. Alex Meir recently won a lottery and has the option of receiving one of the following three prizes: (1) $64,000 cash immediately, (2) $20,000 cash immediately and a six-period annuity of $8,000 beginning one year from today, or (3) a six-period annuity of $13,000 beginning one year from today. Assuming an interest rate of 6%, which option should Alex choose? 2. The Weimer Corporation wants to accumulate a sum of money to repay certain debts due on December 31, 2025. Weimer will make annual deposits of $100,000 into a special bank account at the end of each of 10 years beginning December 31, 2016. Assuming that the bank account pays 7% interest compounded annually, what will be the fund balance after the last payment is made on December 31, 2025?

Answer each of the following independent questions. 1. Alex Meir recently won a lottery and has the option of receiving one of the following three prizes: (1) $64,000 cash immediately, (2) $20,000 cash immediately and a six-period annuity of $8,000 beginning one year from today, or (3) a six-period annuity of $13,000 beginning one year from today. Assuming an interest rate of 6%, which option should Alex choose? 2. The Weimer Corporation wants to accumulate a sum of money to repay certain debts due on December 31, 2025. Weimer will make annual deposits of $100,000 into a special bank account at the end of each of 10 years beginning December 31, 2016. Assuming that the bank account pays 7% interest compounded annually, what will be the fund balance after the last payment is made on December 31, 2025?

Financial Accounting: The Impact on Decision Makers

10th Edition

ISBN:9781305654174

Author:Gary A. Porter, Curtis L. Norton

Publisher:Gary A. Porter, Curtis L. Norton

Chapter9: Current Liabilities, Contingencies, And The Time Value Of Money

Section: Chapter Questions

Problem 9.20MCE

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Alex Meir recently won a lottery and has the option of receiving one of the following three prizes: (1) $64,000 cash immediately, (2) $20,000 cash immediately and a six-period annuity of $8,000 beginning one year from today, or (3) a six-period annuity of $13,000 beginning one year from today. Assuming an interest rate of 6%, which option should Alex choose?
Alex Meir recently won a lottery and has the option of receiving one of the following three prizes: (1) $64,000 cash immediately, (2) $20,000 cash immediately and a six-period annuity of $8,000 beginning one year from today, or (3) a six -period annuity of $13,000 beginning one year from today. (FV of $1, PV of $1, FVA of $1, FVAD of $1 and PVAD of $1) Required 1. Assuming an interest rate of 6%, determine the present value for the above options. Which option should Alex choose? Annuity PV Annuity Immediate PV Option Payment Cash Option 1 ____________ _________ + __________ = $__________0 Option 2 ____________ _________ + __________ = $ 0 Option 3 ____________ __________ + ___________ =…
Alex Meir recently won a lottery and has the option of receiving one of the following three prizes: (1) $94,000 cash immediately, (2) $38,000 cash immediately and a six-period annuity of $9,700 beginning one year from today, or (3) a six-period annuity of $19,600 beginning one year from today. (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided.) 1. Assuming an interest rate of 7%, determine the present value for the above options. Which option should Alex choose?2. The Weimer Corporation wants to accumulate a sum of money to repay certain debts due on December 31, 2030. Weimer will make annual deposits of $190,000 into a special bank account at the end of each of 10 years beginning December 31, 2021. Assuming that the bank account pays 8% interest compounded annually, what will be the fund balance after the last payment is made on December 31, 2030?
Quokka recently won the lottery and has the opportunity to receive $200,000 per year at the end of the year for the next 20 years. Assuming an annual interest rate of 5% is appropriate, the future value is 2.65330 × $200,000 = $530,660, the present value of an ordinary annuity is 12.46221 × $200,000 = $2,492,442, and the present value of an annuity due is 13.08532 × $200,000 = $2,617,064. What is the fair value of the lottery payments according to GAAP? a. $530,660 b. $2,492,442 c. $2,617,064 d. $4,000,000
Susan won the lottery today which will pay an annual perpetuity of X, with the first payment occurring five years from today. The perpetuity has a present value of 100,000 based on an annual effective interest rate of 1% for the first ten years and 5% for all years thereafter. Calculate X. A. 4,100 B. 4,224 C. 4,357 D. 4,401 E. 5,696
Gary won a lottery that will pay him $700000 at the end of each of the next twenty years. Blue Spruce has offered to purchase the payment stream for $7413000. What interest rate (to the nearest percent) was used to determine the amount of the payment?
Alex Kelton recently won the jackpot in the Colorado lottery while he was visiting his parents. When he arrived at the lottery office to collect his winnings, he was offered the following three payout options: Receive $100,000,000 in cash today. Receive $25,000,000 today and $9,000,000 per year for eight years, with the first payment being received one year from today. Receive $15,000,000 per year for 10 years, with the first payment being received one year from today. Assuming that the effective rate of interest is 7%, which payout option should Alex select? Use the present value tables in Appendix A. Explain your answer and provide any necessary supporting calculations.
Alex Kelton recently won the jackpot in the Colorado lottery while he was visiting his parents. When he arrived at the lottery office to collect his winnings, he was offered the following three payout options: Receive $100,000,000 in cash today. Receive $25,000,000 today and $9,000,000 per year for eight years, with the first payment being received one year from today. Receive $15,000,000 per year for 10 years, with the first payment being received one year from today. Assuming that the effective rate of interest is 7%, which payout option should Alex select?
Jane Bauer has won the lottery and has the following four options for receiving her winnings: Receive $100,000 at the beginning of the current year Receive $108,000 at the end of the year Receive $20,000 at the end of each year for eight years Receive $10,000 at the end of each year for 30 years Jane can invest her winnings at an interest rate of 8% compounded annually at a major bank. Use the appropriate present or future value table: FV of $1, PV of $1, FV of Annuity of $1 and PV of Annuity of $1 Calculate the Present value for each of the above options. Round all answers to the nearest dollar. Present Value Option 1 $fill in the blank 1 Option 2 $fill in the blank 2 Option 3 $fill in the blank 3 Option 4 $fill in the blank 4 Which of the payment options should Jane choose?
Using the appropriate interest table, provide the solution to each of the following four questions by computing the unknowns. a. What is the amount of the payments that Ned Winslow must make at the end of each of 8 years to accumulate a fund of $90,000 by the end of the eighth year, if the fund earns 8% interest, compounded annually? b. Robert Hitchcock is 40 years old today and he wishes to accumulate $500,000 by his sixty-fifth birthday so he can retire to his summer place on Lake Hopatcong. He wishes to accumulate this amount by making equal deposits on his fortieth through his sixty-fourth birthdays. What annual deposit must Robert make if the fund will earn 8% interest compounded annually? c. Diane Ross has $20,000 to invest today at 9% to pay a debt of $47,347. How many years will it take her to accumulate enough to liquidate the debt? d. Cindy Houston has a $27,600 debt that she wishes to repay 4 years from today; she has $19,553 that she intends to invest for the 4…
KA. An individual recently won a lottery and has the opportunity to receive $100,000 per year at the end of the year for the next 25 years. Assuming an annual interest rate of 5% is appropriate, the present value of 1 is 0.29530 × $100,000 = $29,530, the present value of an ordinary annuity is 14.09394 × $100,000 = $1,409,394, and the present value of an annuity due is 14.79864 × $100,000 = $1,479,864. What is the fair value of the lottery payments according to the Financial Accounting Standards Board (FASB)?
You won the state lottery and took the payout as a $1,823,475 lump sum today. Your spouse has decided that you need to invest this money for the next 9 years and can expect it to earn an average annual rate of return of 8.00%. If this comes to pass, how much money will be in the account at the end of the period?