Mary deposits $20,000 into an account that pays 6% interest per year, compounded annually. Josh deposits $20,000 into an account that also pays 6% per year. But it is simple interest. Find the interest Mary and Josh earn during each of the first three years. Then decide who earns more interest for each year. Assume there are no withdrawals and no additional deposits.

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 62SE: Rachael deposits $1500 into a retirement fund each year. The fund earns 8.2% annual interest,...
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Mary deposits $20,000 into an account that pays 6% interest per year, compounded annually.
Josh deposits $20,000 into an account that also pays 6% per year. But it is simple interest.
Find the interest Mary and Josh earn during each of the first three years.
Then decide who earns more interest for each year.
Assume there are no withdrawals and no additional deposits.
Interest Mary earns
Interest Josh earns
Year
Who earns more interest?
(Interest compounded annually)
(Simple interest)
Mary earns more.
First
Josh earns more.
They earn the same amount.
Mary earns more.
Second
Josh earns more.
They earn the same amount.
Mary earns more.
Third
Josh earns more.
O They earn the same amount.
%24
%24
%24
%24
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Transcribed Image Text:Mary deposits $20,000 into an account that pays 6% interest per year, compounded annually. Josh deposits $20,000 into an account that also pays 6% per year. But it is simple interest. Find the interest Mary and Josh earn during each of the first three years. Then decide who earns more interest for each year. Assume there are no withdrawals and no additional deposits. Interest Mary earns Interest Josh earns Year Who earns more interest? (Interest compounded annually) (Simple interest) Mary earns more. First Josh earns more. They earn the same amount. Mary earns more. Second Josh earns more. They earn the same amount. Mary earns more. Third Josh earns more. O They earn the same amount. %24 %24 %24 %24 %24
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