Try and work out these questions, first one to work them out can be granted the prize for 'Bigfooty Mathemetician of 2001', lol.
1. If $1000 is invested at 7.5%pa (compound interest), we can calculate the total amount at the end of a given number of years using the formula:
P (1 + R/100) to power of no. of years
where p= principal
In this case the payout at the end of 7 years would be
$1000 (1 + 7.5/100) to power of 7
What if the interest were calculated and credited to your account each month? Most banks work on a calender month, that is, a given date each month, so the interest rate per annum would be divided by 12. Therefore in the example, the interest rate per month would be 7.5 /12 = 0.625%. To calculate the interest for the same investment, we would use the formula:
P(1+ 0.625/100) to power of no. of months
How much better off would you be after 7 years if the interest rate were calculated monthly instead of per annum?
1. If $1000 is invested at 7.5%pa (compound interest), we can calculate the total amount at the end of a given number of years using the formula:
P (1 + R/100) to power of no. of years
where p= principal
In this case the payout at the end of 7 years would be
$1000 (1 + 7.5/100) to power of 7
What if the interest were calculated and credited to your account each month? Most banks work on a calender month, that is, a given date each month, so the interest rate per annum would be divided by 12. Therefore in the example, the interest rate per month would be 7.5 /12 = 0.625%. To calculate the interest for the same investment, we would use the formula:
P(1+ 0.625/100) to power of no. of months
How much better off would you be after 7 years if the interest rate were calculated monthly instead of per annum?










