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Kristina just won the lottery, and she must choose among three award options. She can elect to receive a lump sum today of $62 million,

image text in transcribedimage text in transcribedimage text in transcribedimage text in transcribedimage text in transcribed Kristina just won the lottery, and she must choose among three award options. She can elect to receive a lump sum today of $62 million, to receive 10 end-ofyear payments of $9.6 million, or to receive 30 end-of-year payments of $5.5 million. c. If she expects to earn 9% annually, which option would you recommend? -Select- If she thinks she can earn 7% percent annuallv. which should she choose? -Select- She should accept the 30-year payment option as it carries the highest present value. She should accept the lump-sum payment option as it carries the highest present value. She should accept the 10-year payment option as it carries the highest present value. She should accept the lump-sum payment option as it carries the highest future value. If she expects to earn 8% annuallv, which is the best choice? -Select- She should accept the lump-sum payment option as it carries the highest present value. She should accept the 30-year payment option as it carries the highest present value. She should accept the 10-year payment option as it carries the highest present value. She should accept the lump-sum payment option as it carries the highest future value. Exblain how interest rates influence her choice. -Select- The higher the interest rate, the more valuable it is to get money rapidly. The lower the interest rate, the more valuable it is to get money rapidly. The higher the discount rate, the higher the more distant cash flows are valued. Interest rates do not influence the optimal choice in any way. Interest rates and the present value of cash flows are positively related. c. If she expects to earn 9% annuallv. which option would vou recommend? -Select- She should accept the lump-sum payment option as it carries the highest present value. She should accept the 30-year payment option as it carries the highest present value. She should accept the 10-year payment option as it carries the highest present value. She should accept the 30-year payment option as it carries the highest future value

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