it is zero i'm a bad boy
With the same rate of interest, monthly compounding is more than 3 times as large.The ratio of the logarithms of capital+interest is 3.
$491
At simple interest, it would be $3.88 (6 cents per year for 48 years = 2.88). At compound interest, credited annually, it would be $16.39 (rounded). At compound interest, credited quarterly, it would be $17.44 (rounded). Compounding means that once credited, the interest becomes part of the principal for the next interest period.
There is simple interest and there is compound interest but this question is the first that I have heard of a simple compound interest.
Quarterly.Quarterly.Quarterly.Quarterly.
R equals 4600, 8.73 percent interest compound quarterly for 9 years?
$44,440.71
Since the annual interest rate is given, the fact that the interest is calculated and compounded quarterly is not relevant. The interest is 750000*2.5/100 = 18750 pesos.
That depends on how the interest works.Is it simple interest ? Is it compound interest ?If compound, then how often is it compounded ?8% simple interest turns $2 into $40 in 237.5 years .8% compound interest, compounded quarterly, does the job in 37.8 years .As you can see, it makes quite a difference.
With the same rate of interest, monthly compounding is more than 3 times as large.The ratio of the logarithms of capital+interest is 3.
The quarterly compound interest of a principle can be given by A=P(1+(r/n))^.25t. Here P is the principle, A is the amount and t is the time taken.
Interest of r% per quarter is equivalent to {(1+r/100)4 - 1} percent annually.
$491
320.51 A+
That depends whether the bank is giving you simple interest or compound interset and if it is compound interest is it compounded daily, monthly, quarterly, halfyearly and so on. Assuming it is simple interest, at the end of the year will have 100 + 2 = 102 dollars.
Compound interest is the interest calculated on the initial principal and also on the accumulated interest from previous periods. This means that the interest earned in one period is added to the principal for the calculation of interest in the next period, leading to exponential growth over time. The frequency of compounding (e.g., annually, semi-annually, quarterly, or monthly) can significantly affect the total amount of interest earned. Overall, compound interest can significantly increase the value of an investment compared to simple interest, which is calculated only on the principal.
The choice between daily, monthly, or quarterly compounding depends on the investment or savings goals. Daily compounding typically yields the highest returns because interest is calculated and added more frequently, allowing for faster growth. Monthly compounding is better than quarterly, but less advantageous than daily. Ultimately, the more frequently interest is compounded, the more interest you earn over time.