Let’s assume that we have a number of periodic constant-value payments to make against an investment. So naturally, we would be interested to know the underlying interest rate. How do we calculate it easily? Is there any ready-made tool available to help us with that? Yes, the RATE formula in Google Sheets is ported for this exact purpose.

### Syntax

**RATE(number_of_periods, payment_per_period, present_value, [future_value, end_or_beginning, rate_guess])**

**number_of_periods**– is the number of periods that the buyer wishes to make payment for.**payment_per_period**– is the amount the buyer pays per period.**present_value**– is the current value of the annuity.**future_value**[ OPTIONAL ] – is the amount of the future value that remains after we make the final payment.**end_or_beginning**[ OPTIONAL, 0 by default ] – a value of 0 indicates that we are making the payments at the end of each period. Whereas a value of 1 specifies that we are making payments at the beginning of each payment period.**rate_guess**[ OPTIONAL, 0.1 by default ] – is the interest rate estimate.

### Usage: RATE formula in Google Sheets

Now that we learned the syntax of the formula and it is time to practically apply our knowledge. Because examples help us assimilate the concepts better. Please consider the snapshot below.

By making use of the first formula, we calculated the interest rate with the first three parameters only while ignoring the last three. The goal is to reach a lump sum of 10000 by paying up 500 per period. Therefore the output is the interest percentage that the investor has to pay for 48 periods.

With the second formula, we calculated the interest rate towards a targeted amount. Which is equivalent to 10000 in present value plus 2000 in future value after 48 periods.

Finally, the last example is almost same as the second example. Except, we used the cell references instead of numeric values. Additionally, we have supplied the optional **end_or_beginning **and **rate_guess** parameters with their corresponding values.