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4.9% p.a over 48% Months

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Hi 

Ive had an offer my credit card of the above rate. 

Ive never done a balance transfer before and unfortunately at this time I currently need to.

Can some explain this to me in really simple terms how this would work, Ive had a loan before and it was all set out before I signed up.

say if I transferred £1000

is it that the loan would cost me £49 pounds spread over 4 years?

Or is it 4.9% fixed per year.

Sorry I find it all a bit confusing.

Many thanks for anyone that can advise me.

Comments

  • Asghar
    Asghar Posts: 435 Forumite
    Part of the Furniture 100 Posts Name Dropper
    edited 6 August 2020 at 1:20PM
    It will be 4.9% per year, with the rate being fixed for four years.
    So in theory £49 per year but you will not end up paying that. The rate is normally calculated monthly with each statement, so 0.4083% every month on the balance of the statement (4.9%/12).
    The first month would add say £4.08, then if you pay off £25, the next month's statemant would be for £1004.08 - £25 = £979.08 and add £4.00 in interest this time.
    That's how I see it anyway.
  • thanks @Asgard
    So if I pay it off quicker the rate would drop down on what I owe as well?
  • [Deleted User]
    [Deleted User] Posts: 35,242 Forumite
    Part of the Furniture 10,000 Posts Photogenic Name Dropper
    No. The rate stays the same, but  the interest is less as it is calculated on the reducing balance.
  • sorry thats @Asghar
  • Asghar
    Asghar Posts: 435 Forumite
    Part of the Furniture 100 Posts Name Dropper
    paul2978 said:
    thanks @Asgard
    So if I pay it off quicker the rate would drop down on what I owe as well?
    No, as stated by zx81, the interest rate stays the same over the four years, calculated at 0.4083% every month.
    As you make payments every month the amount of interest added is less because its calculated on a lower balance each month.

  • RobM99
    RobM99 Posts: 2,710 Forumite
    Eighth Anniversary 1,000 Posts Photogenic Name Dropper
    In essence, the quicker you pay it, the less interest you pay.
    Now a gainfully employed bassist again - WooHoo!
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