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Interest Calculation - please help
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napoleon
Posts: 611 Forumite
Hi, I got the interest on my B&B Internet Saver 2 account for the month of February today. I reckon they've missed a day's interest and only used 28 days instead of 29 days to calculate. Can someone check my workings just in case I've missed something really obvious before I take up the issue with them and possibly embarrass myself. I've probably missed something really obvious. So thanks if someone can point out any error
Balance at end of January = £203,122.48
Monthly Interest Rate= 6.22% gross or 4.98% after basic rate tax
29 days in February
So 203,122.48 x 6.22/100 x 0.8 x 29/366 = £800.86
So I reckon I should have gotten £800.86, I only got £775.46
Have they missed the extra day because it's a leap year? Thanks
Balance at end of January = £203,122.48
Monthly Interest Rate= 6.22% gross or 4.98% after basic rate tax
29 days in February
So 203,122.48 x 6.22/100 x 0.8 x 29/366 = £800.86
So I reckon I should have gotten £800.86, I only got £775.46
Have they missed the extra day because it's a leap year? Thanks
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Comments
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Hi, I got the interest on my B&B Internet Saver 2 account for the month of February today. I reckon they've missed a day's interest and only used 28 days instead of 29 days to calculate. Can someone check my workings just in case I've missed something really obvious before I take up the issue with them and possibly embarrass myself. I've probably missed something really obvious. So thanks if someone can point out any error
Balance at end of January = £203,122.48
Monthly Interest Rate= 6.22% gross or 4.98% after basic rate tax
29 days in February
So 203,122.48 x 6.22/100 x 0.8 x 29/366 = £800.86
So I reckon I should have gotten £800.46, I only got £775.46
Have they missed the extra day because it's a leap year? Thanks
Where did the 40p go?
GGThere are 10 types of people in this world. Those who understand binary and those that don't.0 -
You mean 40p in the pound income tax??? I only pay 20p in the pound. So that's why I did 6.22% x 0.80
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No. Highlighted in red at post #2
I think your 6.22% is the annual equivalent rate (AER). You cannot just divide by 366 to get the daily rate.
That said, I cannot work out how they achieved the aswer that they got.
GGThere are 10 types of people in this world. Those who understand binary and those that don't.0 -
No, he means your equation gives £800.86 not £800.46Happy chappy0
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Gorgeous_George wrote: »No. Highlighted in red at post #2
I think your 6.22% is the annual equivalent rate (AER). You cannot just divide by 366 to get the daily rate.
That said, I cannot work out how they achieved the aswer that they got.
GG
Internet Saver (2) - Online
Gross pa % = 6.4 Net pa% =5.12
Monthly Gross % = 6.22 Monthly Net % = 4.980 -
6.22% is the gross rate when paid monthly according to their web site.
The amount they have paid does look to be 28 days interest. Your best course of action is to ask B&B for an explanation of how your interest was calculated.
Nigel0 -
6.22% is the gross rate when paid monthly according to their web site.
The amount they have paid does look to be 28 days interest. Your best course of action is to ask B&B for an explanation of how your interest was calculated.
Nigel0 -
I agree with noh except the calculation isn't exactly right.
If B&B are doing this, I wonder how many other banks are doing the same. Nice little earner if they get away with it.
And will B&B correct the mistake for everyone or just those who spot it?
GGThere are 10 types of people in this world. Those who understand binary and those that don't.0 -
It looks roughly right:
The interest rate is 6.22, so at the end of the year, you'd expect to see 1.0622 times what you put in.
The daily rate is (1-(1.0622^(1/366)))*100; or 0.016448%.
That means that if interest was credited daily, you'd expect to see 1.00016488 times your money after one day.
The interest rate for February would be ~(1.00016488^29); or ~0.479266%
Which gives roughly £973.50 interest.
Less tax at 20%
= £778.80
Hope that helps.43580 -
It looks roughly right:
The interest rate is 6.22, so at the end of the year, you'd expect to see 1.0622 times what you put in.
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I think Bradford and Bingley have made a mistake here, the question is how can they do this sort of cack-handed thing in this day and age. Don't they have computers to work it out or is it some bloke in the back office that works it out on the back on the back of a fag packet? :rolleyes:Krusty & Phil Madoff, 1990 - 2007:
"Buy now because house prices only ever go UP, UP, UP."0
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