For those desiring to know the best ways to work out any **compound interest** in a continuous way, feel free to depend on the formula in which A would be indicative of a certain amount in the account.

Besides, that continuously compounded interest would be one of those greatest things as you intend to earn it. It has been assumed to give us one actual meaning in which the principal of your own would be earning interest and the one that keeps making money on the *respective interest earned*.

In brief, with the existence of the **compound interest**, it’s best to work out the interest for the initial period of time, feel free to add it to the total, and don’t forget about working out the specific **interest** for the following period of time. In case that the interest gets compounded within the year, the *Effective Annual Rate* would be likely to get even higher than the rate mentioned above. Let’s see how much higher based on the interest rate, as well as how many times it would be compounded within the year.

Come to arrive up with one certain formula for your best purpose of calculating the Effective Annual Rate in case that we’re aware of two most important elements, such as the **Nominal rate** or the ‘r’, and the certain times it will gets compounded or the assigned ‘n’. So the basic duty or task here is to get a specific interest rate (about 10%) and have it chopped up into the ‘n’ periods of times as it comes to the compounding. From the **compound interest formula**, it’s totally possible to have those ‘n’ periods compounded by the use of:

__FV = PV x (1+r)n__

Remember that the interest rate will not ever be the ‘r’ here, since it needs to be divided into the ‘n’ periods like r/n. Besides, there are certainly a few typical example values, and it’s always best for us to note that the **compounding** contains such a tiny effect as that interest rate is small, but a bigger effect for high interest rates. In case that anyone likes to have tinier and tinier periods like in *hourly, minutely, other* ways, then it’s easy to finally reach one limit, and then one **formula** should be contained for it.

At the moment, it’s still enabled to work out the effective annual rate for any specific period, or the continuous ones, feel free to utilize in the most ordinary compound interest calculations. **Continuous compounding formula** is exactly availed for the aim of deciding on the specific interest earned on one certain account that gets compounded in a constant way, necessarily leading to one infinite amount of any compounding period. The real effect of that compounding is the earning interest on one investment, or occasionally paying the interest on one debt, which can be invested one more time for the target of earning the interest on one investment.

Moreover, its effect would include the act of paying interest on one debt, which can be reinvested by the act of earning further monies.

This amount won’t be ever gained depending on the *principal balance alone*. In addition, gaining interest on one prior interest, it’s said to be able to make money at one exponential rate. That formula would be likely to take the effect of compounding to the even furthest limit. The continuous compounding is stated to actually re-invest any gain kind of effectively and perpetually.

In sum, the **continuous compounding** here is possibly utilized to decide on the true value in the future as it comes to one existing amount when that interest gets compounded in a continuous way. Feel free to use the calculator to work out that value.

This is also a great time to send questions to us as it comes to the topic ‘Continuous Compound Interest Formula’.