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01:06 Oct 27, 2005 |
Portuguese to English translations [PRO] Mathematics & Statistics | |||||||
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| Selected response from: Amilcar | ||||||
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Summary of answers provided | ||||
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4 | 1st degree polynomial |
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4 | slope-intercept form |
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4 | linear function and affine function |
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função linear e FUNÇÃO AFIM 1st degree polynomial Explanation: 1st degree polynomial function, or simply "1st degree polynomial" Reference: http://ufpa.br/npadc/gemm/documentos/docs/Dis_Mestrado_Isaur... |
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função linear e FUNÇÃO AFIM slope-intercept form Explanation: Linear functions. The equation of a straight line. ... are called linear functions or equations. The x- and y-intercepts ... This linear form. y = ax + b. is called the slope-intercept form of the equation ... www.themathpage.com/aPreCalc/equation-of-a-line.htm Função afim é uma reta que não passa pela origem Projeto MatWeb(202): Relacoes e Funcoes - O gráfico de uma função afim é uma reta que não passa pela origem (0,0). Função Linear Seja a um número real. Uma função linear é uma função f:R R que para ... www.interaula.com/matweb/medio/202/mod202.htm |
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função linear e FUNÇÃO AFIM linear function and affine function Explanation: In Linear Algebra, for instance, a linear transformation is multiplication by a non-singular matrix, and an affine transformation allows in addition addition of a (vector) constant. This is the model for the use of these terms in Mathematics. -------------------------------------------------- Note added at 17 hrs 24 mins (2005-10-27 18:31:14 GMT) -------------------------------------------------- Note also that an affine function is in many math contexts called a [non-hogeneous] linear function, and "homogeneous linear" is used to make the distinction, if necessary. So in your text linear and affine may actaully be viewed as synonyms. However ... You are safe if you consistently translate linear by "linear" and afim by "affine". Any liberties or special usage will automatically carry for one language to the other. -------------------------------------------------- Note added at 21 hrs 2 mins (2005-10-27 22:09:35 GMT) -------------------------------------------------- from, of course |
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