# EXP

The EXP function returns the mathematical constant e raised to the power of a given number. In simpler terms, it calculates the exponential value of a specified exponent.

## Syntax

=EXP(`number`

)

`number` | The exponent to which the constant e will be raised. |

## About EXP

When you need to compute an exponential value in Excel, turn to the EXP function for an expedient solution. This function is particularly handy for scenarios requiring quick calculations involving exponential values, akin to solving growth or decay problems in mathematics or quantitative analysis tasks. By simply providing the desired exponent, EXP promptly evaluates the exponentiated value of the mathematical constant e, facilitating efficient mathematical operations within your Excel spreadsheets.

## Examples

If you want to find the exponential value of 2, the formula to use would be: =EXP(2). This will return a result of approximately 7.389.

Suppose you need to calculate the growth rate for an investment compounding continuously at 3% per year. Using the EXP function, the formula would be: =EXP(0.03). This will provide the exponential value corresponding to the continuous compounding growth rate.

## Questions

**What is the significance of the constant e in the EXP function?**

The constant e (around 2.71828) is a fundamental mathematical constant representing the base of the natural logarithm. In the context of the EXP function, e raised to a specific exponent yields the exponential value for various mathematical and scientific calculations.

**Can the EXP function handle negative exponents?**

Yes, the EXP function can accommodate negative exponents. When you input a negative exponent in the EXP function, it will compute the reciprocal of e raised to the absolute value of the exponent.

**In what scenarios is the EXP function commonly utilized?**

The EXP function finds application in scenarios involving exponential growth, decay, compounding, or other mathematical models where exponential functions play a pivotal role. It is frequently employed in financial analyses, population growth models, physics calculations, and various scientific computations.

## Related functions

LN

LOG

POWER

SQRT

ERF

ERF.PRECISE

EXPON.DIST

GROWTH

LOGEST