Your question cannot be answered without knowing what period you are talking about. Is the period a year, a month, a day? Compound interest means that interest is added periodically on the latest sum of principle and interest for that period. For example, let's say your interest rate of 5.6 percent is compounded (or calculated) annually (APR). On a $1000 dollar investment, you would earn $56 dollars at the end of a year (1000+(1000*0.056)). If you withdraw your money after 365 days you would receive $1,056. Next year (assuming you left the money there) you would receive $1,115.40 (1056+(1056*.056)). Good luck finding that. Even so, save your money. It's still worth more in your pocket than spent.
With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.
We still need to know how often the interest is compounded ... Weekly ? Daily ? Hourly ? What does "continuous" mean ?
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.)
Compound interest functions can be represented as [(1+i)^t]*n, where i = interest rate t = time n = original number [(1.05)^5]*1500 = $1914.42
It is 832 units of currency.
The annual compound interest rate is 18 percent.
$432
$432
With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.With compound interest, the interest due for any period attracts interest for all subsequent periods. As a result, compound interest, for the same rate, is greater.
We still need to know how often the interest is compounded ... Weekly ? Daily ? Hourly ? What does "continuous" mean ?
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.)
Compound interest functions can be represented as [(1+i)^t]*n, where i = interest rate t = time n = original number [(1.05)^5]*1500 = $1914.42
It depends whether the interest is compound or not. However, if the interest is credited at the end of the first year, you would have 166250 interest at 9.5%
There is simple interest and there is compound interest but this question is the first that I have heard of a simple compound interest.
It is 832 units of currency.
Assuming the interest is NOT compound - 3 years !
The definition of periodic interest rate is an interest rate figured over a specific time frame. Compound interest is also figured on a specific time frame. For instance, some interest is compounded quarterly, some is compounded annually or semi-annually, or even monthly.