17%
The annual equivalent rate is 15.5625%. The amount invested is irrelevant to calculation of the equivalent rate.
The total grows as time passes. That's the whole idea of interest and compounding. In order to calculate what the total is now, we need to know how long it has been in the account accumulating interest, and you haven't told us that.
Annual: 176.23 Semiannually : 179.08 Quarterly: 180.61 Monthly: 181.67 Daily: 182.19 (assuming 365.25 days per year, on average).
With only one year the value is 11600
What is the future value of $1,200 a year for 40 years at 8 percent interest? Assume annual compounding.
Yes
The annual equivalent rate is 15.5625%. The amount invested is irrelevant to calculation of the equivalent rate.
The total grows as time passes. That's the whole idea of interest and compounding. In order to calculate what the total is now, we need to know how long it has been in the account accumulating interest, and you haven't told us that.
$1480.24
An investment's annual rate of interest when compounding occurs more often than once a year. Calculated as the following: Consider a stated annual rate of 10%. Compounded yearly, this rate will turn $1000 into $1100. However, if compounding occurs monthly, $1000 would grow to $1104.70 by the end of the year, rendering an effective annual interest rate of 10.47%. Basically the effective annual rate is the annual rate of interest that accounts for the effect of compounding.
It all depends with the amount of the annual or daily compounding. In most cases it is however the daily compounding that pays more than the annual compounding.
It all depends with the amount of the annual or daily compounding. In most cases it is however the daily compounding that pays more than the annual compounding.
It is 14.9 percent.
The new interest rate due to the impact of the total fees is 13.233 % which translates into an effective interest rate of 13.6708 % due to semi-annual compounding.
Annual: 176.23 Semiannually : 179.08 Quarterly: 180.61 Monthly: 181.67 Daily: 182.19 (assuming 365.25 days per year, on average).
An effective annual interest rate considers compounding. When the principle is compounded multiple times each year the interest rate increased to be more than the stated interest rate. The increased interest rate is the effective annual interest rate.
0.67 percent