Which do you prefer: a bank account that pays
4.5 %
per year (EAR) for three years or
a. An account that pays
2.7 %
every six months for three years?
b. An account that pays
7.3 %
every 18 months for three years?
c. An account that pays
0.37%
per month for three years?
(Note: Compare your current bank EAR with each of the three alternative accounts. Be careful not to round any intermediate steps less than six decimal places.)
Let 100 be the initial investment. Let's compare the results of different options:
Compound interest formula is Amount = Principal (1+ interest rate/no of times interest is compounded per year)^(no of times interest is compounded per year* years)
Option | Formula | Value |
4.5 % per year for three years |
=100*(1+(4.5%/1))^(1*3) | 114.116612 |
2.7 % every six months for three years |
=100*(1+(2.7%/2))^(2*3) | 108.378346 |
7.3 % every 18 months for three years |
=100*(1+(7.3%/0.67))^(0.67*3) | 123.105416 |
An account that pays 0.37% per month for three years |
=100*(1+(0.37%/12))^(12*3) | 101.116010 |
Based on the values, I will select an account that pays 7.3 % every 18 months for three years.
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