Answer: C. 12.25% compounded monthly
Explanation:
Since, the monthly payment formula for a loan is,

Where PV is the principal value of the loan,
r is the rate per month,
n is the number of months,
Here, PV = $ 4,500, n = 36,
Let r be the annual rate of interest,
P ≤ 150
⇒

⇒

⇒

Thus, the greatest annual interest rate = 0.1225 = 12.25 %
⇒ Option C is correct.