The future value of investment will be
0
Invested Amount
Estimated Return
The Indian Bank FD calculator helps us calculate the returns we can get from investing in a fixed deposit of the Indian Bank. Fixed Deposits (FDs) are investments where you can get returns at a higher rate than that of savings deposits. Since the rate of return is fixed, you can calculate the exact returns you will get for a particular investment even before opening the account.
However, to make that calculation, you will either have to solve a formula manually, or you can simply use the online Indian Bank FD calculator. The FD calculator online is a simple and convenient tool to calculate an FD's maturity amount for a given principal, rate of return and duration of the investment.
An FD calculator simply requires you to enter the following details -
Once you enter these values, the calculator will automatically show you the exact figure of the future value of the investment and the estimated return.
The following is the Indian Bank FD calculator formula for calculating the maturity amount for a fixed deposit -
Maturity Amount=p (1+r/n)^nt
Where,
p = Principal amount
t = Time Period
n = Frequency of compounding in each time period
r = Rate of Interest
The Indian Bank FD calculator is a free online tool for calculating the maturity amount you can earn from investing a particular amount of money at a specific interest rate for a certain period in an Indian Bank FD.
You simply have to visit the Angel One Indian Bank FD calculator page. Thereafter, enter the required details such as principal, interest rate and investment tenure. You will immediately see on your screen the amount that you will be entitled to on maturity.
Yes, the online Indian Bank FD calculator present on the Angel One website is absolutely free. To use it, just visit the page, enter the principal amount, interest rate and investment tenure and will automatically see the maturity amount.
Yes, penalties will apply if the bank FD is withdrawn prematurely (i.e. before the end of the investment period).
