In: Finance
ust for fun, let’s say that your money actually could grow as fast as the rabbit population in Australia grew, which is approximately equal to an APY of 29%. Assuming that you found a bank that would pay 29% APY and you deposited $250 into your account,
how much money would you have in your account after 1 year?
After 2 years? After 5, 7, and 10 years? (Round answers
to 2 decimal places, e.g. 52.75.)
Information provided:
Present value= $250
Interest rate= 29%
1.The value after 1 year is computed by calculating the future value.
The future value is calculated by entering the below in a financial calculator:
PV= -250
I/Y= 29
N= 1
Press the CPT key and FV to calculate the future value.
The value obtained is 322.50.
Therefore, the money in the account after 1 year is $322.50.
2.The value after 2 years is computed by calculating the future value.
The future value is calculated by entering the below in a financial calculator:
PV= -250
I/Y= 29
N= 2
Press the CPT key and FV to calculate the future value.
The value obtained is 416.03.
Therefore, the money in the account after 2 years is $416.03.
3. The value after 5 years is computed by calculating the future value.
The future value is calculated by entering the below in a financial calculator:
PV= -250
I/Y= 29
N= 5
Press the CPT key and FV to calculate the future value.
The value obtained is 893.08.
Therefore, the money in the account after 5 years is $893.08.
4.The value after 7 years is computed by calculating the future value.
The future value is calculated by entering the below in a financial calculator:
PV= -250
I/Y= 29
N= 7
Press the CPT key and FV to calculate the future value.
The value obtained is 1,486.17.
Therefore, the money in the account after 7 years is $1,486.17.
5.The value after 7 years is computed by calculating the future value.
The future value is calculated by entering the below in a financial calculator:
PV= -250
I/Y= 29
N= 10
Press the CPT key and FV to calculate the future value.
The value obtained is 3,190.34
Therefore, the money in the account after 10 years is $3,190.34
In case of any query, kindly comment on the solution.