Suppose you have taken out $25,000 in student loans. The repayment will take the form of equal monthly payments for the next 10 years. If the interest rate on student loans is 4%, how much total interest will you pay throughout the life of this loan?
This can be solved using the Present Value of Annuity | |
Present value of Annuity is = P*(1-(1+r)^-n/r) | |
P is Periodic Payment is = ? | |
r is Rate of Interest per month = (4%/12) =0.33% | |
n is No of months = 10*12 = 120 Months | |
Present value of Annuity is = Loan = $ 25,000 /- | |
25000=P*(1-(1+0.003333)^-120/0.003333) | |
25000=P*98.77017486 | |
P is Monthly Payment = $ 253.11 /- Approx. | |
Total Payments is = 253.11*120 = $ 30,373.54 /- | |
Interest payment is = Total Payment - Loan Payment | |
Interest payment is = (30373.54-25000) | |
Interest payment through out the loan life is = $ 5,373.54 /- Approx, |
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