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Calculating a mortgage stooze

Morning all, newbie here hoping to shake the shackles of a mortgage that is north of 300k at the moment. My maths is pretty good and I'm relatively disciplined on spending (having been burned in the past) but I can't work out the following:

How can I calculate the (potential) benefit of a lump sum overpayment on my mortgage? Other than reducing the capital which is obvious, how do I work out what the overall interest saving is? Any help would be greatly appreciated.

Regards

TP
«1

Comments

  • JimmyTheWig
    JimmyTheWig Posts: 12,199 Forumite
    Part of the Furniture 10,000 Posts Name Dropper Combo Breaker
    The most accurate way would be to put the numbers in a mortgage overpayments calculator. There's one on this site.

    Otherwise as a rule of thumb just multiply the amount you are paying off by the interest rate you are paying on your mortgage and by the number of years left on the mortgage.
    E.g. if you have 20 years left on your mortgage, you are currently paying 3.0% interest (and assume you will be doing so for the next 20 years) and you pay off £10,000 then you'd do
    10,000 x 0.03 x 20 = 6000
    So you'd save yourself £6,000 in interest.

    However, the real saving will be less than this because you would earn interest on that money if you didn't pay it off the mortgage. Say you receive 1.8% net interest on your savings (e.g. Santander 123 account for 40% tax payer) you should use 3.0% - 1.8% = 1.2% in the above calculation which shows that you'd be £2,400 up on the deal.

    [I'm slightly confused by your use of the word "stooz" here. Does this mean that it won't be a permanent mortgage reduction? If so, the calculations are different, but we'd need more details.]
  • The most accurate way would be to put the numbers in a mortgage overpayments calculator. There's one on this site.

    Otherwise as a rule of thumb just multiply the amount you are paying off by the interest rate you are paying on your mortgage and by the number of years left on the mortgage.
    E.g. if you have 20 years left on your mortgage, you are currently paying 3.0% interest (and assume you will be doing so for the next 20 years) and you pay off £10,000 then you'd do
    10,000 x 0.03 x 20 = 6000
    So you'd save yourself £6,000 in interest.

    QUOTE]

    Thannk you I've been looking for this sum for ages! Is this right for me please? 4.95% interest rate, 16 years left-if I paidf £100 overpayment do I save £79.20 in interest? Thanks in advance x
  • There are problems with the MSE calculator so I don't trust it.

    Much easier to use a simple calculator and do the calcs yourself with a before and after.

    I use http://www.whatsthecost.com/mortgage.aspx

    Not much you can't do with that with a few calcs for the more complicated stuff.
  • The most accurate way would be to put the numbers in a mortgage overpayments calculator. There's one on this site.

    Otherwise as a rule of thumb just multiply the amount you are paying off by the interest rate you are paying on your mortgage and by the number of years left on the mortgage.
    E.g. if you have 20 years left on your mortgage, you are currently paying 3.0% interest (and assume you will be doing so for the next 20 years) and you pay off £10,000 then you'd do
    10,000 x 0.03 x 20 = 6000
    So you'd save yourself £6,000 in interest.

    However, the real saving will be less than this because you would earn interest on that money if you didn't pay it off the mortgage. Say you receive 1.8% net interest on your savings (e.g. Santander 123 account for 40% tax payer) you should use 3.0% - 1.8% = 1.2% in the above calculation which shows that you'd be £2,400 up on the deal.

    [I'm slightly confused by your use of the word "stooz" here. Does this mean that it won't be a permanent mortgage reduction? If so, the calculations are different, but we'd need more details.]


    There are more savings from keeping the payment the same.
    eg £100k mortgage over 20years @ 3% £555pm

    make that a £90k mortgage paying the same

    Total saving £7500 and paid off in 17y 5m.
  • Thanks All

    When I referred to the 'stooze' it is on the basis of looking at the cost to borrow through stoozing an amount of cash and using it to make a lump sum overpayment. I was just trying to work out the overall gain by making a lump payment rather than paying the same amount over the life of the 0% deal. The difference on calculation is negligible, but does still make an impact.

    Thanks again

    TP
  • JimmyTheWig
    JimmyTheWig Posts: 12,199 Forumite
    Part of the Furniture 10,000 Posts Name Dropper Combo Breaker
    There are more savings from keeping the payment the same.
    eg £100k mortgage over 20years @ 3% £555pm

    make that a £90k mortgage paying the same

    Total saving £7500 and paid off in 17y 5m.
    I agree. My calculation doesn't include compound interest. Even leaving the term the same, you'd save more than my calculation shows.
    It's a simple rule of thumb.
  • JimmyTheWig
    JimmyTheWig Posts: 12,199 Forumite
    Part of the Furniture 10,000 Posts Name Dropper Combo Breaker
    Thannk you I've been looking for this sum for ages! Is this right for me please? 4.95% interest rate, 16 years left-if I paidf £100 overpayment do I save £79.20 in interest? Thanks in advance x
    Yes, that's right by my rule of thumb.
    As I say further down in my post, you really ought to adjust the 4.95% in the calculation for the interest that you would earn on the money if you didn't pay it off the mortgage.
    And as per my conversation with getmore4less, it's only a rule of thumb.
  • JimmyTheWig
    JimmyTheWig Posts: 12,199 Forumite
    Part of the Furniture 10,000 Posts Name Dropper Combo Breaker
    TP78 wrote: »
    Thanks All

    When I referred to the 'stooze' it is on the basis of looking at the cost to borrow through stoozing an amount of cash and using it to make a lump sum overpayment. I was just trying to work out the overall gain by making a lump payment rather than paying the same amount over the life of the 0% deal. The difference on calculation is negligible, but does still make an impact.
    Sounds like something I do.
    The rule of thumb (and probably anything you can get from an online calculator) won't really help you here.

    For example, you have £100 a month free to pay off the mortgage.

    Option 1. Don't involve credit card.
    Pay £100 a month off the mortgage for the next two years.
    Over that two year period, your mortgage balance will be on average £1200 lower because of this. [I.e. to start with it will be £0 lower, to end with it will be £2400 lower.]
    Interest saved = £1200 x 0.0495 x 2 = £118.80
    [The x2 at the end of the calculation is because you are doing this for two years.]

    Option 2. Borrow £2400 on credit card at 0% interest.
    Pay £2400 off the mortgage on day 1. Pay £100 a month off the credit card for the next two years.
    Over that two year period, your mortgage balance will be on average £2400 lower because of this. [I.e. it will always be £2400 lower.]
    Interest saved = £2400 x 0.0495 x 2 = £237.60

    I.e. with option 2 you save twice as much. Assuming that there is no Balance Transfer fee involved.
  • Sounds like something I do.
    The rule of thumb (and probably anything you can get from an online calculator) won't really help you here.

    For example, you have £100 a month free to pay off the mortgage.

    Option 1. Don't involve credit card.
    Pay £100 a month off the mortgage for the next two years.
    Over that two year period, your mortgage balance will be on average £1200 lower because of this. [I.e. to start with it will be £0 lower, to end with it will be £2400 lower.]
    Interest saved = £1200 x 0.0495 x 2 = £118.80
    [The x2 at the end of the calculation is because you are doing this for two years.]

    Option 2. Borrow £2400 on credit card at 0% interest.
    Pay £2400 off the mortgage on day 1. Pay £100 a month off the credit card for the next two years.
    Over that two year period, your mortgage balance will be on average £2400 lower because of this. [I.e. it will always be £2400 lower.]
    Interest saved = £2400 x 0.0495 x 2 = £237.60

    I.e. with option 2 you save twice as much. Assuming that there is no Balance Transfer fee involved.

    Loving this formula. Thanks!
    Pink Sproglettes born 2008 and 2010
    Mortgages (End 2017) - £180,235.03
    (End 2021) - £131,215.25 DID IT!!!
    (End 2022) - Target £116,213.81
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