Answer: $ 16.96
Explanation:
Here, the present value of the loan, PV = $695.20
Annual Interest rate = 17.9%
⇒ Monthly interest rate = 17.9/12 = 1.41666666667
Thus, the monthly interest rate (decimal ) , r = 0.014167 ( approx)
Monthly payment, P = $ 325
Let the time period of the loan = n.
Since,

⇒

⇒

⇒

⇒ n = 2.19
Thus, her total payment = 2.19 × 325 = 711.75
⇒ Her total interest = 711.75 - 695.20 = $16.55
Since only 16.96 is near to 16.55
Thus, second option is correct.