Search results

The same series may be used to define the ''complex'' exponential function The complex exponential function has the important property that

===Relationship to exponential function and complex numbers=== ...nary]] and real parts, respectively, of the [[exponential function|complex exponential function]] when its argument is purely imaginary:

...tetration is used to construct the holomorphic extension of the iterated [[Exponential function|exponential]] <math>\exp^c(z)</math> for the case of non-integer values of ...e})~</math> tetration <math>\mathrm{tet}_b(x)</math> grows faster than any exponential function. For this reason tetration has been proposed for the representation of huge

Expressions involving [[exponential function]]s, like <math>2^x + 1</math>, are often mistaken for polynomials because o

...mple solution for factorials. Any combination of sums, products, powers, [[exponential function]]s or [[logarithm]]s with a fixed number of terms will not suffice to expre ...asing positive variable is simple: it grows quickly &mdash; faster than an exponential function. Asymptotically as <math>z\to\infty</math>, the magnitude of the gamma func

As you probably know, we can compute the [[exponential function]] like this : <math> \scriptstyle e^x = \frac{x^0}{0!} + \frac{x^1}{1!} + \

|align=left|= the exponential function '''<math>e</math>''', which equals approximately 2.71828, and is also known

|align=left|= the exponential function '''<math>e</math>''', which equals approximately 2.71828, and is also known

...l reaction. According to Arrhenius' theory the speed of reaction depends [[exponential function|exponentially]] (very steeply) on the height of the energy (also known as t

|align=left|= the [[exponential function]]

For example, the standard series of the [[exponential function]]