0 apr credit cards

Long Story Short — Sometimes it’s better to take the 2.99 offer if the introductory period is longer (or sometimes the bank will even offer that rate until the balance is paid off), and you know it’s going to take you a while to pay off the loan.

Let’s say you owe $10,000. An interest rate of 2.99% would cost you $299.00 for one year. (This is just a ball park figure — it would actually be less because you’d be making payments every month). The same $10,000 @ 7.99% would cost $799.00 for one year, but if you had a 0 APR rate for the first six months and made substantial payments, this $799.00 figure would be substantially reduced.

Neither of these calculations deduct the monthly payments. In the second example, if you were making payments of $1,000.00/month, you’d have $6000.00 of the balance paid off before you started paying any interest. The interest would be calculated on the remaining $4000.00 only. Multiply $4000 by .0799 and divide by 12 and you get $26.63. Do the same thing using $3000, $2000 and $1000 (for the remaining 3 months) and you come up with monthly interest of $19.98, $13.32, and $6.66 respectively for a total interest amount of $66.59. (Actual amounts would be slightly higher since the balance would include the accrued interest each month, but this is close enough for our purposes).

Let’s do the same thing with the 2.99% APR using the same $1000 monthly payments. Multiply 10,000 by .0299 and divide by 12. This comes to $24.92 for the first month’s interest. Do the same for the remaining 10 months (the card will be paid off by then except for interest) subtracting $1,000 each time as above and you come up with a total interest amount of $137.05. This is slightly more than twice as much as the example above using 0 interest for the first 6 months and 7.99 for the remaining 4. (Even this amount is substantially less than the $299.00 ball park figure shown originally due to the rapid repayment schedule).

So far, the 0% interest is looking better. This does assume a very rapid repayment schedule so what you really want to do to determine which one would work best for you is to is come up with your best guess as to how much you’ll be able to pay each month. Here, you really do want to pay as much as you can. Paying minimum payments only will take you forever to pay off the balance which will please the banks because that’s that much more interest for them.

Let’s just take one more example, and see how it works out. Let’s go with the $10,000 balance and the 0 APR for 6 months following by a 7.99 APR, and compare it to the 2.99 rate for one year, but let’s assume a monthly payment of $500.00 this time. For the first example, we’ll need to subtract $3000 right off the top for the first 6 months. Then we’ll take $7000 multiply it by .0799 and divide that by 12 for the first month’s interest of $46.61. The remaining five month’s interest (after subtracting $500 from the balance each month) would be $43.28, $39.95, $36.62, $33.29, and $29.96 respectively. This gives a total of $229.71 for the first year’s interest. At this point we’ve also made 12 payments at $500.00/month so the loan balance is approximately $4000.00,

Now let’s compare that to the 2.99 rate. The first month’s interest (10,000 * .0299 / 12) would be $27.85. The interest for the next 11 months (here again assuming monthly payments of $500.00) would be $23.67, $22.43, $21.18, $19.93, $18.69, $17.44, $16.20, $14.95, $13.70, $12.46 and $11.21, respectively, for a total interest amount of $219.71. At this point, the difference between the total interest amounts is negligible ($229.71 vs $219.71), and both loan balances are around $4000.00. If you’re comparing an introductory offer of 0% APR for the first 6 months, and 2.99% for a year, and both of them convert to a 7.99 rate after the introductory period, see what other incentives come with each card. The difference you actually pay in interest is around $10.00.

However, if the 2.99 rate is for a longer period, then you’ll want to look closer. Compute the interest for the next 3 months at the 7.99 APR rate and you get $26.63, $23.30, and $19.98 for a total of $69.91. For the 2.99 rate, those amounts would be $9.97, $8.72, and $7.48 for a total of $26.17. This $69.91 is more than 2.5 times greater than the $26.17 figure. Granted it’s only $43.74 more, but if your original balance is more than $10,000 or if you can’t pay $500.00/month as shown in the above examples, then the 2.99 could be a lot better over the long run.

One thing you do want to remember regarding the above calculations is that I have not added the accrued interest each month. For example, during the first month @ 2.99, the calculation would actually be $10,000 * .0299 / 12 = $24.92. Then the next month, the $1,000 payment (or $500.00 for that example) would be deducted from $9,024.92 which would change the figures slightly.

The figures shown are simply meant to show that you do want to look at the whole picture (interest rate and the length of the introductory period) when choosing a balance transfer offer.

Hope this helps.

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Long Story Short – Sometimes it's better to take the 2.99 range when the opening period is longer (or, sometimes, the bank is offering this rate until payment of the balance), and you know it will be away for a bit 'to pay the loan.

Suppose I have $ 10,000. A cost interest rate of 2.99% should be $ 299.00 for one year. (This is only a ballpark figure – it would really not, because it would make the payments each month). A cost of $ 10,000 @ 7.99%$ 799.00 for one year, but if you have a rate of 0 in April for the first six months, and substantial payments, $ 799.00 figure would be significantly reduced.

None of these calculations are taken from the monthly payments. In the second example, if you make payments of $ 1,000.00 per month, would be $ 6000.00 to pay the balance before any interest paid begun. Interest will be calculated only on the remaining $ 4,000.00. Multiply $ 4,000 by 0,0,799 thousand and divide by 12and receive $ 26.63. Repeat the process with $ 3000, $ 2000 and $ 1000 (for the remaining 3 months) and have a monthly rate of $ 19.98, $ 13.32 and $ 6.66 respectively for a total interest of 66 , $ 59. (The actual amounts would be a bit 'higher, as would be the balance including the interest accrued each month, but this is close enough for our purposes).

We do the same thing with 2.99% in April with the same $ 1,000 monthly payments. Multiply and divide by 10,000 to 0,0,299 thousand12. That comes to $ 24.92 for the first month of interest. Do the same for the remaining 10 months (the card will then be paid off by special interests), subtract $ 1,000 each time as above and you get a total interest of $ 137.05. This is a bit 'more than twice as much as the previous example with 0 interest for the first 6 months and 7.99 for the remaining quarter (Even this amount is significantly lower than the ballpark figure originally set to $ 299.00 because ofrapid repayment plan).

So far, 0% interest is the best part. Provided, however, establish a repayment plan very quickly what you really want what is best for you is to go with your best guess, how much you pay each month the situation. Here you really want to do as much as possible to pay. Paying only minimum payments it takes forever to pay the balance because the banks that much interest is directed tothem.

Let's take another example, and see how it works. Let's go in April with the $ 10,000 balance 0 APR for 6 months following a 7.99, and compare it with the rate of 2.99 a year, but assuming a monthly payment of $ 500.00 this time. For the first example, you must subtract $ 3000 directly from the top for the first 6 months. Then we'll take $ 7,000, 0,0,799 thousand multiply and divide by 12 for the first month the interest of $ 46.61. The remaining5 months of interest (net of $ 500 from your balance every month) would be $ 43.28, $ 39.95, $ 36.62, $ 33.29 and $ 29.96 respectively. This translates into a total of $ 229.71 in interest the first year. At this point we had 12 installments of € 500.00/month so that the balance of the loans is approximately $ 4,000.00,

Now compare the rate of 2.99. The first month of interest (10,000 * .0299 / 12) would be $ 27.85. The interest for the next 11 months (again, assuming the monthly payments$ 500.00) would be $ 23.67, $ 22.43, $ 21.18, $ 19.93, $ 18.69, $ 17.44, $ 16.20, $ 14.95, $ 13.70 , $ 12.46 and $ 11.21, or, for a total amount of interest of $ 219.71. At this point the difference between the total amount of interest is negligible ($ 229.71 against $ 219.71), and both the balance of the loans is approximately $ 4,000.00. If you are comparing the 0% introductory offer in April for the first 6 months and 2.99% for a year and both converted at a rate of 7.99 after the introductory period, seeother incentives that come with each card. The difference you pay the interest is actually about $ 10.00.

When the rate is 2.99 for a longer period, however, you are closer. Calculate the interest for the next 3 months at 7.99 APR rate and receive $ 26.63, $ 23.30 and $ 19.98 for a total of $ 69.91. For the rate of 2.99 of these amounts would be $ 9.97, $ 8.72 and $ 7.48 for a total of $ 26.17. This $ 69.91 more than 2.5 times larger than the $ 26.17 figure. GrantedIt 's only $ 43.74 more, but if the opening balance exceeds $ 10,000 or $ 500.00/month if you do not pay as shown in the examples above, then the 2.99 would be a lot better in the long run.

One thing you will want to remember to address the above calculations is that I did not add to the interest accrued each month. For example, during the first month@2.99, the calculation actually $ 10,000 * .0299 / 12 = $ 24.92 would be. Then the next month's payment $ 1,000 (or $ 500.00 for theExample) would change the figures of $ 9,024.92 would be taken off easily.

The figures are merely to show that you want to search the entire image (the interest rate and the duration of the induction period) when choosing the balance transfer offer.

Hope this helps.

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