Examples of using Logarithmic function in English and their translations into French
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Why a logarithmic function?
This integral is related with the Logarithmic Function.
Logarithmic function of the form.
This is a logarithmic function.
One of these uses what is known as a logarithmic function.
See 4. log: Logarithmic function.
An example of such a function is the logarithmic function.
The Logarithmic Function and Its Graph.
A path of points. logarithmic function.
The logarithmic function is monotonic increasing, and consequently,.
The Derivative of a Logarithmic Function 84.
A logarithmic function is the inverse of an exponential function. .
Differentiation of logarithmic function.
Saint-Vincent integrated x-1 in a geometric form that is easily recognised as the logarithmic function.
It is in fact a logarithmic function.
As was pointed out by Hartley the most natural choice is the logarithmic function.
This is what a logarithmic function does.
As was pointed out by Hartley the most natural choice is the logarithmic function.
Log(x) corresponds to the logarithmic function of the number x;
The exponential function is an inverse function of logarithmic function.
Graph of the logarithmic function to base 2 and its inverse.
St. Gregory Vincent shows that the area under the hyperbola follows a logarithmic function.
The argument of the logarithmic function must be greater than zero.
What is the difference between exponential function and logarithmic function?
CO2 forcing is logarithmic function of CO2 concentration.
The result follows from Jensen's inequality because a logarithmic function is concave downward.
EPMATHMARKEREP Since the logarithmic function is strictly increasing, it is equivalent to maximizing log P(X/Y.
We will now proceed in learning how to evaluate the derivative of a logarithmic function.
Radiative forcing is a logarithmic function of CO2 concentration.
The transfer function between the input signal andthe output signal may be a logarithmic function.