Deductions & credits

Let me shares results running all three methods discussed here. Taking sample on below data

Home1 average balance - 765k

Home1 total interest for 12 months - 21000 

Home1 11 months interest - 19500

Home2 average balance -1240k

Home2 December interest - 6000

 

 

 

My method - 

11 months average balance calculation with Loan1. - 

(750/765) * 19500 = 19117

1 month average balance calculation with loan2-

(750/1240)* 6000 = 3629

Claimable interest= 22746

 

Zoombo method - let's consider hypothetically that Jan to 11 months sum is 765* 11 = 8415

Dec month avg balance = 1240

Sum of above 2 = 9655

Avg balance= 9655k/12 = 851k 

Total interest = 19500+ 6000 i.e. 25500

Claimable interest = (750/851) * 25500 = 22473

 

Mike9241 method - 

I paid loan1 for all 12 months. So avg balance for Loan1 will be 765k

For loan2- ( 1 month * 1240k )/12 = 103

Total avg balance = 765 + 103 = 868

Total interest considering overlap month= 27k

 

Claimable interest = (750/ 868) * 27000= 23329

 

Claimable interest ( non overlapping month) = (750/868)* 25500 = 22033

 

 

 

In all 3 methods Mike non overlapping method give best results.

 

 

@zomboo- My and your methods are very close. I am considering each loans individually for the duration I am using interest on that month. It does not exceed 750 as I count interest only for that duration. 

 

For e.g. let's take simple example. if my first loan avg balance was 750 for 10 months and let's say I closed it in October.. interest let's say 20k for this loans. I can claim all 20k as it was under 750k

 

Now I take second loan of 1500k and pay interest of 10k. I can claim 750/1500 * 10= 5k

Total 25 k

 

Your method = ( 750*10 + ( 1500 +1499) )/ 12 = 312

Total balance as per your method= 750+312= 1063

Claimable= (750/1062) * 3000 = 21186.

21186 is totally wrong here

 

I hope above example makes it clearer why method is better and more accurate. 

 

I am also inclined towards overlapping method of Mike as it seems reasonable as I paid overlapping interest. I feel it needs some tweaking though to get the accurate results.