Exemplos de uso de Algebraic equations em Inglês e suas traduções para o Português
{-}
-
Colloquial
-
Official
-
Medicine
-
Financial
-
Ecclesiastic
-
Ecclesiastic
-
Computer
-
Official/political
Tag Archives: linear algebraic equations.
Algebraic equations has a singular importance in the development of algebra.
We find the exact figures by solving two algebraic equations.
Devoted to solutions of algebraic equations, in which he introduced Lagrange resolvents.
To resolve we build a system of linear algebraic equations.
He used algebraic equations to describe geometric figures, hence inventing Analytic Geometry.
We did not understand the true meaning of solving the algebraic equations.
This thesis aims to analyze the algebraic equations solutions of real coefficients.
Old Einstein had a lot more up his sleeve than fancy algebraic equations.
In chapter 1,begins the study of algebraic equations, more specifically of cubic equations. .
Significant part of this work was devoted to the study of algebraic equations.
They prefer arithmetic reasoning to algebraic equations for solving word problems.
The present work aims to study the polynomials and their algebraic equations.
Algebraic equations, introduced by the Mslems, became widely used by European mathematicians during the 17th century.
In order to find the values of,one has to solve a system of linear algebraic equations.
Any permutation of the roots which respects algebraic equations as described above gives rise to an automorphism of L/K, and vice versa.
Students in your local school might learn to add numbers,do fractions, and solve algebraic equations.
Parallel computing on GPU for solving systems of algebraic equations resulting from… Power Systems.
Most of the well-known mathematicians from the years 1400 to 1700 gave huge contributions to the study of algebraic equations.
This work presents the use of parallel processing techniques in graphics processing units(gpu) for the solution of algebraic equations arising from the finite element modeling of electromagnetic phenomena, both in steadystate and time-harmonic regime.
Given a polynomial,it may be that some of the roots are connected by various algebraic equations.
In this context,it is expected that this work proposal stimulate the mathematics teachers of basic education to perform this differentiated approach to algebraic equations in question, since it is believed that with this approach occur positive reflexes in the teaching and learning of equations and of mathematics.
Combining the equations, written for every node of the computational mesh,we obtain a system of linear algebraic equations.
The aim of this paper is to present explanations andsolving strategies of algebraic equations of the first, second and third degrees, since the relative teaching on the resolutions of these equations has been restricted practically the presentation of solving formula and the relationships between its coefficients and its roots.
Ethis work presents some methods for solving algebraic equations, via radicals.
The research aimed to confirm the existence of a relationship among cognitive ability, usage of metacognitive strategies and comprehension of error,in mathematical problem solving 1st degree algebraic equations.
This modelling is composed of a system of differential algebraic equations, containing the differential thermal and hydraulic model of the heat exchangers, the hydraulic and thermal equations of the pipe network, the cooling tower equations and the differential model of the growth rate of the fouling resistance for the cooling water.
The later invention of logarithms allowed Leibniz to establish algebraic equations for the loxodrome.
The algebraic equations provided by the power injection model of the gupfc and the dynamical equations obtained from the control model, are used to analyze the influence of the gupfc on the system, initially executing a static approach(in steady state) using the expanded power flow tools.
In mathematical analysis,the Laplace transform is an isomorphism mapping hard differential equations into easier algebraic equations.