ur formula calculates accumulated value when the interest is compounding daily for a period of 10 days, the difference over 10 days vs to what it actually is, will be overshadowed by bank charges
a closer answer will be:
convert the 28% p.a compounded monthly into an effective rate per annum with the following formula, where i is the effective rate per annum
(1+0.28/12)^12=(1+i)
=> i = .3188805059
now, this involves an approximation, since im not entirely sure what they mean by calculated daily (since if interest is calculated and added daily, it becomes compounded daily since the following day ur paying interest on that interest aswell - so i think it just means they calc the amount each day on the current outstanding balance and then only add it at the end of the month - however since the amount remains unchanged, i dont think itll make a difference)
now this number can be divided by 365 to get the daily interest rate (provided ur time period doesnt straddle a month end, as is the case here) - which comes to 0.0008736452217
then theyll user periods of a month (this is due to the monthly compounding), interperiods theyll use it as a simple rate (this is prolly the implication of the calculated daily - it means from their side if the period is shorter than 1 month, its in their advantge to calculate the simple rate - think of a graph of x^2 between 0 and 1, vs a y = x line between 0 and 1; until u reach 1, the simple straight line graph is above the power graph - this is simple vs compound, and since its compounded monthly - compare the point after 1, the x^2 goes above and stays above)
-this means u can multiply this by 10 to get ur 10 day interest amount leaving u with 0.008736452217
and the total interest paid over the period will then be 2100*0.008736452217 = R18.34654965
however as pointed out, u will likely have a grace period