Doan Lucky won the $41 million lottery. She is to receive $1.8 million a year for the next 15 years plus an additional lump-sum paymentof $14.0 million after 15 years. The discount rate is 11 percent.What is the current value of her winnings? Use Appendix B and Appendix D (Round "PV Factor" to 3 decimal places. Enter youranswer in dollars, not millions of dollars, e.g., 1,234,567.)Current Value

3. Sum the Present ValuesFinally, the total present value (PV) of the winnings is the sum of the…

Answered: Doan Lucky won the $41 million lottery.…

Essentials Of Investments

11th Edition

ISBN:9781260013924

Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.

Chapter1: Investments: Background And Issues

Section: Chapter Questions

Problem 1PS

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On January 1, you win $46,000,000 in the state lottery. The $46,000,000 prize will be paid in equal installments of $5,750,000 over eight years. The payments will be made on December 31 of each year, beginning on December 31 of this year. The current interest rate is 5%. Determine the present value of your winnings. Round your answer to the nearest dollar. $ fill in the blank 2
The winner of a multistate mega millions lottery jackpot worth $175 million was given the option of taking payments of $7 million per year for 25 years, beginning 1 year from now, or taking $109.355 million now. The interest rate that renders the two options equivalent to each other is closest to: (a) 4% (b) 5% (c) 6% (d) 7%
Please do the following questions with full working
Jake won $350,000 in the lottery! He will receive $35,000 each year at the beginning of each of the discounted rate of 5%, what is the present value of the lottery winnings? $0.00 ANSWER Number of Years Number of Periods/Year Number of Periods Annual Interest Rate Interest Rate/Period Payment Future Value Type (0=END; 1=BEG) Present Value
Assume you won a worldwide lottery that pays $1.55 million in year 0, $5 million in year 1, and $200,000 in years 5 through 100. Assuming that 100 years is as “long” as infinity, calculate the perpetual equivalent annual worth for years 1 through infinity at an interest rate of 10% per year. (Enter your answer in dollars and not in millions.) The perpetual equivalent annual worth for years 1 through infinity is $ .
Troy will receive $8678 at the end of Year 2. At the end of the following two years, he will receive $8260 and $2665, respectively. What is the future value of these cash flows at the end of Year 6 if the interest rate is 4 percent? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.)
Jane Wilson won a lottery. The British Columbia Lottery Commission offers her three payout options to receive her prize: Option 1 Receive CAD 140,000 at the end of 10 years. Option 2 Receive CAD 12,000 at the end of each of the next ten years. Option 3 Receive CAD 5,000 at the end of each of the next ten years plus CAD 10,000 at the end of each of the ten subsequent years. The interest rate is 5.0%, compounded annually. REQUIRED: 1. Which option should Jane select?
On January 1, you win $5,000,000 in the state lottery. The $5,000,000 prize will be paid in equal installments of $500,000 over 10 years. The payments will be made on December 31 of each year, beginning on December 31 of the current year. If the current interest rate is 6%, determine the present value of your winnings. Use Table 3. Round to the nearest whole dollar.
Peggy just won the lottery! She could either receive $75,000 today or $1,000,000 in 40 years. At what rate of interest, compounded annually, would Peggy be indifferent between accepting the lottery winnings of $75,000 today and investing it on her own? A) 6.7%B) 6.1%C) 5.5%D) 2.4%
On January 1 you win $50,000,000 in the state lottery. The $50,000,000 prize will be paid in equal installments of $6,250,000 over eight years. The payments will be made on December 31 of each year, beginning on December 31 of this year. If the current interest rate is 12%, determine the present value of your winnings. Use the present value tables in Exhibit 7. Round to the nearest whole dollar. Will the present value of your winnings using an interest rate of 12% be more than the present value of your winnings using an interest rate of 5%?
On January 1 you win $3,480,000 in the state lottery. The $3,480,000 prize will be paid in equal installments of $290,000 over 12 years. The payments will be made on December 31 of each year, beginning on December 31. If the current interest rate is 7%, determine the present value of your winnings. Use the present value tables in Exhibit 7. Round to the nearest whole dollar.
You have just received notification that you have won the $2.05 million first prize in the Centennial Lottery. However, the prize will be awarded on your 100th birthday (assuming you're around to collect), 75 years from now. What is the present value of your windfall if the appropriate discount rate is 10 percent? Note: Do not round intermediate calculations and enter your answer in dollars, not millions of dollars, rounded to 2 decimal places, e.g., 1,234,567.89. Present value

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