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what to choose??? low interest for the life of a balance or 0% interest fixed period
Luisa42
Posts: 3 Newbie
Have a balance of £2144.16 to repay at the moment on a Santander card but 0% interest is coming to and end this month.
Currently I'm not in top financial shape (following financial abuse and a nasty divorce), managing by but unsure I can pay as much as I would like to clear outstanding balance.
I can't apply for credit cards as I'm rebuilding my score t the moment. However, I have two options available from current providers
1) MBNA 0% till 16/01/17 (3.5% fee)
2) MBNA 4.9% life of balance (0% fee)
3) VIRGIN 0% TILL 31/08/17 (3.5% fee)
Is there anybody there that can help me choosing between option 2 or 3 please ??? What would be cheaper?
I dont think I would be in a position to repay full balance from now till 08/17 (£123/month approx.)
Also my virgin card has an outstanding balance of £205.34 which I assume I would have to repay before transferring a balance. Not sure about this thought, can someone confirm?
Thanks very much for your help
Currently I'm not in top financial shape (following financial abuse and a nasty divorce), managing by but unsure I can pay as much as I would like to clear outstanding balance.
I can't apply for credit cards as I'm rebuilding my score t the moment. However, I have two options available from current providers
1) MBNA 0% till 16/01/17 (3.5% fee)
2) MBNA 4.9% life of balance (0% fee)
3) VIRGIN 0% TILL 31/08/17 (3.5% fee)
Is there anybody there that can help me choosing between option 2 or 3 please ??? What would be cheaper?
I dont think I would be in a position to repay full balance from now till 08/17 (£123/month approx.)
Also my virgin card has an outstanding balance of £205.34 which I assume I would have to repay before transferring a balance. Not sure about this thought, can someone confirm?
Thanks very much for your help
0
Comments
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Hi,
So, to clarify, how many current card providers do you have, and what are the balances on each ?
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For that size of debt, the difference is roughly £10.
If you choose Virgin Money then you pay £75 flat. Most CCs follow the principle that your interest bearing debt is paid down first, followed by your promotional rate debt. At £123/month, your interest-bearing debt would be gone after 2 months. 17/08/2017 is roughly 20 months; over 20 months you'd pay 19 payments of £123 and 1 of £87 and be debt free. (Perhaps the last month or two would be interest-bearing but hardly worth switching by then). Total amount paid £2,424
If you switch to MBNA life of balance (assuming you also move the Virgin Money balance over to it, which I would), the maths is harder - took a couple of minutes in LibreOffice, but in essence you'd pay 19 repayments of £123, one of £101, total amount payable £2438, and about £90 in interest. In round numbers.
So I guess it's whichever is easier for you.
EDIT:: if you have other balances to move, then the results will be different.0 -
Thanks for that !
I guess you have calculated the interests over the same period of time for both virgin and MBNA offers.
What happens then if I dont repay at the total in that period. How does the interest get charged then ?
If I don't manage to repay fully in the 0% interest period, is it better to still choose this option or the 4.9% instead ?
I understand its a matter of preference
Just trying to make most financially efficient position that wont suffocate me in the short term.
Thanks !!0 -
No, it just worked out that way. I assumed £123/month was what you could afford to pay and calculated forward from there.
If what you can actually afford to pay is only £50/month or £100/month, then the calculation will change, and you'll need your crystal ball handy to determine your position in 08/2017. If you'll have repaired your credit sufficiently to get further 0% offers, then the solution is clear. If not, less so. I'll check back in in about 8 hours or so - bed time for me (11pm here).
What would happen if you went over the period is that Virgin would charge at the full rate (17.9% still?), while the MBNA rate wouldn't change.0 -
Use one of the snowball calculators. Putting in what you can afford.0
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