Примери за използване на Exponential function на Английски и техните преводи на Български
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For the exponential function.
Cumulative is a logical value that indicates which form of the exponential function to provide.
And the exponential function.
For any real number φ, Euler's formula states that the complex exponential function satisfies.
An exponential function solves a differential equation of the form.
Let's start with an exponential function.
The exponential function(in blue), and the sum of the first n+ 1 terms of its power series(in red).
Node Age is an exponential function.
In fact, the gamma function corresponds to the Mellin transform of the negative exponential function.
The inverse of an exponential function is a logarithmic function. .
Between these two contributions by Frobenius,Darboux had looked at Padé approximants of the exponential function.
The inverse of the exponential function is the Logarithmic function. .
The first chapter deals with the early history andthe work of Hermite and Lindemann on the exponential function.
It is this property of the exponential function that gives it lots of applications in science.
He found the standard addition formulae for hyperbolic functions, their derivatives and their relation to the exponential function.
As well as the complex exponential function.
The inverse of the exponential function is the logarithmic function with the symbol ln(X).
So let's just write an example exponential function here.
He also defined the exponential function for complex numbers, and discovered its relation to the trigonometric functions. .
In a medium of uniform transparency the light remaining in a collimated beam is an exponential function of the length of the path in the medium.
The exponential function(in blue), and the sum of the first n+ 1 terms of the power series on the left(in red).
Euler introduced the use of the exponential function and logarithms in analytic proofs.
In 1899 Padé published another major work on Padé approximants which, as we noted above,looked in depth at approximants of the exponential function.
Second derivative, one of the profound things of the exponential function, the second derivative here is also e to the x.
Euler's formula, named after Leonhard Euler,is a mathematical formula in complex analysis that establishes the deep relationship between the trigonometric functions and the complex exponential function.
He was asked to prove the continuity of the exponential function but when he was in the middle of the proof he realised that.
The whole point of this is just to give you an appreciation for the relationship between an exponential function and a logarithmic function. .
In particular, it can be seen that the Néel relaxation time is an exponential function of the grain volume, which explains why the flipping probability becomes rapidly negligible for bulk materials or large nanoparticles.
In this video, I want to introduce you to the idea of an exponential function and really just show you how fast these things can grow.
In fact the gamma function corresponds to the Mellin transform of the negative exponential function: Γ( z)={ M e- x}( z){\displaystyle\ Gamma( z)=\{{\ mathcal{ M}} e^{- x}\}( z)} The gamma function is a component in various probability-distribution functions, and as such it is applicable in the fields of probability and statistics, as well as combinatorics.