Kayla wants to have $100,000 saved when she graduates. She plans to graduate in 6 years and believes that she can earn 12% per year. Caroline believes Kayla is overly optimistic about her earning ability and believes Kayla can only earn 6% per year. What is the difference in the amount Kayla must deposit if Caroline is correct to have $100,000 upon graduation? O She must invvest $19,800 more today if Caroline is correct O She mus invest $19,800 less today if Caroline is correct O She must invest $12,700 more today if Caroline is correct O It does not change the amount she must invest

Kayla wants to have $100,000 saved when she graduates. She plans to graduate in 6 years and believes that she can earn 12% per year. Caroline believes Kayla is overly optimistic about her earning ability and believes Kayla can only earn 6% per year. What is the difference in the amount Kayla must deposit if Caroline is correct to have $100,000 upon graduation? O She must invvest $19,800 more today if Caroline is correct O She mus invest $19,800 less today if Caroline is correct O She must invest $12,700 more today if Caroline is correct O It does not change the amount she must invest

Pfin (with Mindtap, 1 Term Printed Access Card) (mindtap Course List)

7th Edition

ISBN:9780357033609

Author:Randall Billingsley, Lawrence J. Gitman, Michael D. Joehnk

Publisher:Randall Billingsley, Lawrence J. Gitman, Michael D. Joehnk

Chapter13: Investing In Mutual Funds, Etfs, And Real Estate

Section: Chapter Questions

Problem 9FPE

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but tion Johnny wants to save some money for his daughter Alexis's education. Tuition costs $12,500 per year in today's dollars. Alexis was born today and will go to school starting at age 18. She will go to school for 4 years. Johnny can earn 11% on his investments and tuition inflation is 7%. How much must Johnny save at the end of each year, if he wants to make his last savings payment at the beginning of his daughter's first year of college? O a. $2,694.56. b. $2,789.04. X OC. $2,861.65. O d. $3,176.43.
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Justin and Candice are saving for their daughter Alyssa's college education. Alyssa just turned 10 (at t = 0), and she will be entering college 8 years from now (at t = 8). College tuition and expenses at State U. are currently $15,000 a year, but they are expected to increase at a rate of 3.5% a year. Alyssa should graduate in 4 years--if she takes longer or wants to go to graduate school, she will be on her own. Tuition and other costs will be due at the beginning of each school year (at t = 8, 9, 10, and 11).So far, Justin and Candice have accumulated $14,000 in their college savings account (at t = 0). Their long-run financial plan is to add an additional $5,000 in each of the next 4 years (at t = 1, 2, 3, and 4). Then they plan to make 3 equal annual contributions in each of the following years, t = 5, 6, and 7. They expect their investment account to earn 7%. How large must the annual payments at t = 5, 6, and 7 be to cover Alyssa's anticipated college costs
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