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This is a question on geometric progression/compound interest: \[A = P \left( 1 + \frac{ r }{ n } \right)^{nt}\] P = principal amount (the initial amount you borrow) r = interest rate (as a decimal) t = number of years the amount is borrowed for. A = amount of money accumulated after n years, including interest. n = number of times the interest is compounded per year From the question, you know that P = 6785, n = 12, and you have the respective r for each scheme.
im confused
Ok you know your principal amount, your interest rates & time taken (remember to remove 1.5 from t for Stafford since there is a grace period of 6 months after graduation i.e. 1.5 years from point of question)
Apply Kira's formual to both cases. What is the principal amount in each case? What is the interest rate? How do you write that rate as a decimal fraction? What would be the sum of 1 and the interest rate expressed as such a fraction? Once you've answered these questions, we can move forward into more detail.
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