영어에서 Approximations 을 사용하는 예와 한국어로 번역
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All approximations.
The backward Euler method computes the approximations using.
Euler approximations.
Hubble said it best…“The scientist explains the world by successive approximations.”.
Crude, plant approximations.
Linear approximations may be used in estimating roots and powers.
He also wrote on Chebyshev approximations and linear inequalities.
The age ranges generated by the program must be considered as approximations.
These approximations are not perfect.
It is better, Agus said, to develop"coarse" theories based on approximations.
This required much more accurate approximations than had the problem of the moon.
We use approximations because they're easier to grapple with than conditional probabilities.
This modelling requires very large computer resources, and the choice of equations and approximations is vital.
We will be talking about approximations, so we need a language to do it with.
Which Huygens refused to believe until he was shown that it led to numerically correct approximations to π.
Therefore, approximations based on the respective routes and airlines are used in some situations.
The Geoscape world view is presented on a 3-D spherical map of the Earth with approximations of continents and Terrain.
These approximations are close enough for most purposes but occasionally they become important!
Newton gave the following rational approximations(we add decimal values to see their accuracy).
They scrutinize every detail in everything with a sharp eye, while I am happy enough with a general idea and fuzzy approximations.
The first book studies generating functions and also approximations to various expressions occurring in probability theory.
Surprisingly this gives a better answer than the more accurate values of π, for remember the formula is itself based on approximations.
Liu Hui also shows that he understands that some of the methods of the original text are approximations, and he investigates the accuracy of the approximations.
The following year he discovered, and published, a method for solving systems of linear differential equations using successive approximations.
In this Cotes explained gave a method of finding rational approximations as convergents of continued fractions, and the author of suggests that this explains how he found the approximation 44 /37 to the fourth root of 2 which we mentioned above.
During this time he wrote an influential paper On simultaneous Diophantine approximations on continued fractions.
For example The special functions and their approximations(1969) and two further volumes Mathematical functions and their approximation(1975) and Algorithms for the computation of mathematical functions(1977) contain a beautiful survey of the areas on which he worked.
His research during this period continued on boundary value problems, but also included advances in mathematical physics,differential equations, and approximations.
Outstanding problems include a determination of the error of finite-difference approximations, the automatic machine production of finite-difference formulae in complicated regions, the smoothing of physical data, and the classification of equations for computing-machine library routines.
Differences between them are mostly variations in the way they are created and edited and conventions of use in various fields and differences in types of approximations between the model and reality.