An investment’s return is its change in value over a period of time, which is typically expressed as a percentage. A return can be positive or negative. A higher return results in greater profit. An investor may compare different investments using their annual returns as an equal measure. If you know an investment’s return for a period that is shorter than one year, such as one month, you can annualize the return. This converts the monthly return into an annual return, assuming the investment would compound, or grow, at the same monthly rate.

#### Tips

If you have documentation of your monthly returns available, you can quickly begin calculating your annualized monthly returns in the form of a percentage value.

## Annualized Total Return Benefits

Tracking returns on an ongoing basis is important, since it helps you stay on top of how an investment is performing. However, an annualized return gives you a snapshot of your entire year, which can be especially helpful if you're monitoring an entire portfolio of investments. This annual figure can also be compared to future years to show how your investments are performing over the long term.

## Calculating Annualized Return from Monthly Totals

To get started, you'll need your monthly returns in front of you. Substitute the decimal form of an investment’s return for any one-month period into the following formula: **[((1 + R)^12) - 1] x 100**. Use a negative number for a negative monthly return. In the formula, **R** represents the decimal form of the investment’s one-month return and **12** represents the number of months in a year. This formula compounds the monthly return 12 times to annualize it. For example, assume you want to annualize a 2-percent monthly return. Substitute **0.02** into the formula to get **[((1 + 0.02)^12) - 1] x 100**.

Add the numbers inside the parentheses. In this example, add **1** to **0.02** to get **1.02**. This leaves **[(1.02^12) - 1] x 100**. Raise the number in parentheses to the power of its exponent. In this example, raise **1.02** to the **12th power** to get **1.268**. This leaves **(1.268 - 1) x 100**. Subtract the numbers in parentheses. In this example, subtract **1** from **1.268** to get **0.268**. This leaves **0.268 x 100**.

Multiply the remaining numbers to calculate the annualized monthly return as a percentage. Continuing with the example, multiply **0.268** by **100** to get a **26.8 percent** annualized return. This means that if the investment grew at a 2-percent monthly rate for a period of one year, it would generate a 26.8 percent annual return.