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  1. Jean-Baptiste le Rond d'Alembert [1] ( / dæləmˈbɛər / dal-əm-BAIR; [2] French: [ʒɑ̃ batist lə ʁɔ̃ dalɑ̃bɛːʁ]; 16 November 1717 – 29 October 1783) was a French mathematician, mechanician, physicist, philosopher, and music theorist. Until 1759 he was, together with Denis Diderot, a co-editor of the Encyclopédie. [3]

  2. Jean Le Rond d’Alembert (born November 17, 1717, Paris, France—died October 29, 1783, Paris) was a French mathematician, philosopher, and writer, who achieved fame as a mathematician and scientist before acquiring a considerable reputation as a contributor to and editor of the famous Encyclopédie.

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  4. Jean Le Rond d'Alembert [a], parfois écrit « Jean le Rond D'Alembert [b], [c] » ou « Dalembert [1] », voire « Dalambert [2] », est un mathématicien, physicien, philosophe et encyclopédiste français, né le 16 novembre 1717 à Paris où il est mort le 29 octobre 1783.

  5. Jean le Rond D'Alembert [2] o Jean Le Rond d’Alembert [3] [4] (pronunciación en francés: /ʒɑ̃ batist lə ʁɔ̃ dalɑ̃bɛːʁ/; París, 16 de noviembre de 1717-París, 29 de octubre de 1783) fue un matemático, filósofo y enciclopedista francés, uno de los máximos exponentes del movimiento ilustrado.

    • Jean le Rond D'Alembert
  6. In fluid dynamics, d'Alembert's paradox (or the hydrodynamic paradox) is a contradiction reached in 1752 by French mathematician Jean le Rond d'Alembert. d'Alembert proved that – for incompressible and inviscid potential flow – the drag force is zero on a body moving with constant velocity relative to the fluid.

  7. Jean-Baptiste le Rond d'Alembert was a French mathematician, mechanician, physicist, philosopher, and music theorist. Until 1759 he was, together with Denis Diderot, a co-editor of the Encyclopédie. D'Alembert's formula for obtaining solutions to the wave equation is named after him.

  8. May 23, 2018 · The chief contribution by the French mathematician and physicist Jean le Rond d'Alembert (1717–1783) is D'Alembert's principle, in mechanics. He was also a pioneer in the study of partial differential equations.

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