Examples of using The exponential function in English and their translations into Portuguese
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:formula_2Euler introduced the use of the exponential function and logarithms in analytic proofs.
One particularly appealing way to state the Kronecker-Weber theorem is by saying that the maximal abelian extension of Q can be obtained by adjoining the special values exp(2πi/n) of the exponential function.
then defining the exponential function as its inverse, showing,
He then asked whether this was still the case if one added a unary function exp to the language that was interpreted as the exponential function on R,
evaluates to ln(" b")" b"" x" by the properties of the exponential function, the chain rule implies that the derivative of log"b"("x")
as complex numbers that are particular values of the exponential function; the requirement is that such numbers should generate a whole family of further number fields that are analogues of the cyclotomic fields
7 about the characterization of the exponential function and 6 concerning the characterization of the function quadratic.
during the process of experimentation about the exponential function.
exemplify the characterization of the logarithmic function and the exponential function and provide examples of everyday problems that are mode.
adopting the exponential function as describer of the relations of spatial dependence.
Our study aims to investigate how the exponential functions are covered in textbooks of mathematics,
This inverse is the exponential function.
Tarski had previously shown that the theory of the real numbers(without the exponential function) is decidable.
We conducted a study of the exponential function, analysing the main properties of this function
I hope to be able to convince you that the greatest shortcoming of the human race is our inability to understand the exponential function.
This formula aims to relate the exponential function and the harmonic function for that first it is necessary to talk about infinite series,
where the logarithmic function and its inverse, the exponential function, it is shown the most appropriate mathematical models, due to its specifications, we will show the main features, properties and definitions of these two functions.
In this work we make an elementary approach to the exponential function in order to understand the meaning of powers with natural exponent, integer, rational and irrational as well as the properties that make it one of the most important functions of mathematics.
This outstanding position happens due to the fact that the logarithmical function and its inverse, the exponential function, constitute a unique manner to describe,