Sarah Wiggum would like to make a single investment and have $2.0million at the time of her retirement in 35 years. She has found a mutual fund that will earn 4 percent annually. How much will Sarah have to invest today? If Sarah earned an annual return of 14 percent, how soon could she then retire? a. If Sarah can earn 4 percent annually for the next 35 years, the amount of money she will have to invest today is $_____________(Round to the nearest cent.)

Sarah Wiggum would like to make a single investment and have $2.0million at the time of her retirement in 35 years. She has found a mutual fund that will earn 4 percent annually. How much will Sarah have to invest today? If Sarah earned an annual return of 14 percent, how soon could she then retire? a. If Sarah can earn 4 percent annually for the next 35 years, the amount of money she will have to invest today is $_____________(Round to the nearest cent.)

EBK CONTEMPORARY FINANCIAL MANAGEMENT

14th Edition

ISBN:9781337514835

Author:MOYER

Publisher:MOYER

Chapter5: The Time Value Of Money

Section: Chapter Questions

Problem 35P

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Sarah Wiggum would like to make a single investment and have $1.7 million at the time of her retirement in 40 years. She has found a mutual fund that will earn 6 percent annually. How much will Sarah have to invest today? If Sarah invests that amount and could earn a 13 percent annual return, how soon could she retire, assuming she is still going to retire when she has $1.7 million? To have $1.7 million at retirement, the amount Sarah must invest today is $_________(Round to the nearest cent.) see attachment for PVIF table
Sarah Wiggum would like to make a single investment and have $2.0 million at the time of her retirement in 35 years. She has found a mutual fund that will earn 4 percent annually. How much will Sarah have to invest today? If Sarah earned an annual return of 14 percent, how soon could she then retire? If Sarah can earn an annual return of 14 percent, the number of years until she could retire is________years. (Round to one decimal place.)
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