it depends on wheather the interest is simple or compound also you should tell me how much money you put in the bank to begin with but lets calculate the interest on one dollar : if it is simple interest then: I=P*R*T where T is in years =1*18/100*1/360 interest on one dollar principal is 0.0005 $ if it is compound interest then: I= P*(R+1)^T-p =0.00046 which is about the same as the simple interest one multiply my answer by the amount that you put into the bank origonally to find out ur interest hope i helped
"Compounded continuously" is a meaningless phrase ... we hope your bank or broker didn't quote it to you that way. In order to calculate a future value, you absolutely have to know how often the compounding takes place ... annually, daily, hourly, etc. ? The best compounding you're going to see is 'daily', so let's do it that way. If the actual compounding is any less frequent than 'daily', the actual value will be less than what we're about to calculate: 5 percent annual interest rate = (5/365) = 0.0136986 percent daily (rounded). (1.000136986)(365 x 8) = 1.4917838 (rounded) That's the value of $1 invested at 5% compounded daily for 8 years. Your $500 would become ($500 x 1.4917838) = $745.89
14.8 percent, compounded daily, is approx 7.565 sextillion for a year (8.684 sextillion for a leap year).
Credit card companies use several methods to calculate interest. There can be one or two billing cycles per month. Interest can be charged on the daily balance, new purchases, etc. You should refer to the "How finance charges are calculated" section of you billing statement.
Approximately 7 years. The general rule is to divide 70 by the interest rate to get an approximation of how long it will take to double. If the interest is compounded annual you will have $194.88 after 7 years, and $214.37 after 8 years. Though if interest is compounded more regularly (ie. monthly or daily) this will grow at a slightly faster rate.
0.04849 %
If the interest is simple exact interest, the answer is 17.7/365 = 0.0485 daily percent interest, to the justified number of significant digits.
3.5% interest compounded daily is equivalent to 3.562% annual yield.(It can't possibly be 3.5% daily. That would compound to 28,394,072% in a year.)
0.050410958904109589041095890410959%
If the interest is compounded on a daily basis, for 365 days, the equivalent rate is 0.04466 per cent.
If the interest rate yearly is 16.75% then the daily interest rate will be 16.75%. The daily, weekly, monthly, or hourly rate doesn't change from one time frame to the next.
If the annual equivalent rate of interest is 8.5 percent then it makes no difference how frequently it is compounded. The amount will grow to 9788.81 On the other hand 8.5 percent interest daily is equivalent to 8.7 trillion percent annually! If my calculation is correct, after 6 years the amount will have grown to 2.85*10198 (NB 10200 = googol squared).
it depends on wheather the interest is simple or compound also you should tell me how much money you put in the bank to begin with but lets calculate the interest on one dollar : if it is simple interest then: I=P*R*T where T is in years =1*18/100*1/360 interest on one dollar principal is 0.0005 $ if it is compound interest then: I= P*(R+1)^T-p =0.00046 which is about the same as the simple interest one multiply my answer by the amount that you put into the bank origonally to find out ur interest hope i helped
annual sales*(1/365)
No if the account earns interest daily, it's earning interest on interest essentially. So if you have $100 and you earn 1% interest, you would have $101 dollars the next day and earn 1.01 dollars in interest, and so on.
The effective annual rate for a credit card that carries a 9.9% annual percentage rate (compounded daily) is 10.4%.
The answer will depend on the interest rate. Multiply the annual interest rate (in percentage terms), by 10000/365