The compound interest formula is:

Where
P is principal
r is rate of interest
n is number of compounding
t is number of years
Putting the given information, we have:

Interest amount is:
15,439.60 - 13,500 = $1939.60 (in a year/12 months)
In 10 months:

Justin would owe $1616.33 after 10 months.