Resultado da Busca
Alexis Claude de Clairault (of ook Clairaut) (Parijs, 3 mei 1713 - Parijs, 17 mei 1765) was een achttiende-eeuwse Franse wiskundige, astronoom, geofysicus en intellectueel. Biografie [ bewerken | brontekst bewerken ]
experimentais, naturais e problemáticas, como o proposto por Clairaut, dependendo do nível de ensino em que se aplique. Palavras-chave: História da educação matemática; Ensino de geometria; Alexis Claude Clairaut, Análise de livro didático.
7 de mai. de 2021 · Alexis Claude Clairaut, a French mathematician, was born May 7, 1713. Clairaut was a child prodigy, giving his first paper to the French Academy of Sciences when he was just 12 years old. In 1736, he participated in the French expedition to Lapland to measure the length of a degree of latitude, for the purpose of determining whether the Earth is a perfect sphere or is flattened at the poles or ...
Alexis Clairaut, born in 1713 to mathematician and teacher Jean-Baptiste Clairaut and mother Catherine, was a mathematician who showed promise from a very young age. In 1726 he presented on four new families of curves and their properties to the French Royal Academy of Sciences.
8 de abr. de 2024 · Lexikon der Mathematik Clairaut, Alexis Claude. Clairaut, Alexis Claude. französischer Mathematiker, Astronom, Physiker und Geodät, geb. 7.5.1713 Paris, gest. 17.5.1765 Paris. Bereits im Alter von achtzehn Jahren wurde Clairaut 1731 Mitglied der Pariser Akademie der Wissenschaften. 1736–1737 nahm er an einer von Maupertuis geleiteten ...
Alexis Claude Clairaut (älĕksĕs´ klōd klĕrō´), 1713–65, French mathematician. He assisted P. L. M. de Maupertuis in measuring (1736) a degree of an arc of a meridian in Lapland. He is noted for his work on differential equations and on curves and for formulating Clairaut's theorem dealing with geodesic lines on the surface of an ellipsoid.
Introducción. La ecuación de Clairaut, llamada así por su inventor, el físico francés Alexis-Claude Clairaut, es una ecuación diferencial de la forma: y = xy + g (y ) donde g (x) es una función continuamente diferenciable. El interés que presenta este tipo de ecuación se debe al hecho de que tiene como solución a una familia de rectas.
