Which do you prefer: a bank account that pays 5.7% per year (EAR) for three years or
a. An account that pays 2.6 % every six months for three years?
b. An account that pays 7.2% every 18 months for three years?
c. An account that pays 0.28% 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.)
If you deposit $1 into a bank account that pays 5.7% per year for three years:The amount you will receive after three years is
$
_____.
(Round to five decimal places.)
a. An account that pays 2.6% every six months for 3 years? If you deposit $1
into a bank account that pays 2.6%
every six months for three years:The amount you will receive after three years is
$______.
(Round to five decimal places.)Which bank account would you prefer?
. (Select from the drop-down menu.)b. An account that pays 7.2%
every 18 months for 3 years? If you deposit $1
into a bank account that pay 7.2%
every 18 months for three years:The amount you will receive after three years is
$ .
(Round to five decimal places.)Which bank account would you prefer?
c. An account that pays 0.28%
per month for three years?If you deposit $ 1
into a bank account that pays 0.28%
per month for three yearsThe amount you will receive after three years is
$.
(Round to five decimal places.)Which bank account would you prefer?
A = P (1+ r/n) ^ nt
A = Amount, P = Principal, r = interest rate per annum
n= no. of times interest is compounded per year, t = No. of years
P = 1, r = 0.057, n = 1, t = 3
= 1 ( 1+0.057)^1*3
= 1.18093
If you deposit $1 into a bank account that pays 5.7% per year for three years:The amount you will receive after three years is
$ 1.18093/-
P = 1, r = 0.026, n = 2, t = 3
= 1 (1+0.026)^(2*3)
= 1.16650
Answer to a : $ 1.16650/- Would prefer earlier account with 5.7% p.a.
P = 1, r = 0.072, n = 12/18 = 0.67, t = 3
= 1 (1+0.072)^(0.67*3)
= 1.14998
Answer to b : $ 1.14998/- Would prefer this account as paying highest return.
P = 1, r = 0.0028, n = 12 , t = 3
= 1 (1+0.0028)^(12*3)
= 1.10590
Answer to c : $ 1.10590/- Would prefer account with option b.
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