How much should you deposit at the end of each month into an investment account that pays 8.5% compounded monthly to have $3 million when you retire in 43 years? How much of the $3 million comes from interest? Click the icon to view some finance formulas. ..... In order to have $3 million in 43 years, you should deposit $ each month. (Round up to the nearest dollar.)

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter9: Sequences, Probability And Counting Theory
Section9.4: Series And Their Notations
Problem 56SE: To get the best loan rates available, the Riches want to save enough money to place 20% down on a...
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How much should you deposit at the end of each month into an investment account that pays 8.5% compounded monthly to have $3 million when you retire in 43
years? How much of the $3 million comes from interest?
Click the icon to view some finance formulas.
.....
In order to have $3 million in 43 years, you should deposit $
each month.
(Round up to the nearest dollar.)
Formulas
In the following formulas, P is the deposit made at the end of each compounding
period, r is the annual interest rate of the annuity in decimal form, n is the number
of compounding periods per year, and A is the value of the annuity after t years.
nt
Pl
P[(1 + r* - 1]
|+1
A =
A =
P =
r
In the following formulas, P is the principal amount deposited into an account, r is
the annual interest rate in decimal form, n is the number of compounding periods
per year, and A is the future value of the account after t years.
nt
A = P(1 + r)
Print
Done
Transcribed Image Text:How much should you deposit at the end of each month into an investment account that pays 8.5% compounded monthly to have $3 million when you retire in 43 years? How much of the $3 million comes from interest? Click the icon to view some finance formulas. ..... In order to have $3 million in 43 years, you should deposit $ each month. (Round up to the nearest dollar.) Formulas In the following formulas, P is the deposit made at the end of each compounding period, r is the annual interest rate of the annuity in decimal form, n is the number of compounding periods per year, and A is the value of the annuity after t years. nt Pl P[(1 + r* - 1] |+1 A = A = P = r In the following formulas, P is the principal amount deposited into an account, r is the annual interest rate in decimal form, n is the number of compounding periods per year, and A is the future value of the account after t years. nt A = P(1 + r) Print Done
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