OEF vectors 2Dcollection of exercises on 2D vectors. Primessearching for primes in different ways. Quizz complexelementary questions on complex numbers. Parametric cuspparametrize a parametric curve so that it has a cusp. This website uses cookies to improve your experience while you navigate through the website. Out of these cookies, the cookies that are categorized as necessary are stored on your browser as they are as essential for the working of basic functionalities of the website.
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We'll assume you're ok with this, but you can opt-out if you wish. Privacy Overview This website uses cookies to improve your experience while you navigate through the website. Privacy Overview. Fig 0. Remarque 2. Exemple 2. On obtient le maillage suivant : Maillage et conditions limites du domaine x;t : 2.
Etat initial. Plaque avec conditions aux limites de Dirichlet. OPU ; FST-Mohammedia, Dunod, paris, Numerical mathematics. Springer, Presses Polytechniques et Universitaires, Romandes, Lausanne, Calcul scientifique avec Matlab, Ellipses. Activities Function calculatorfor equafion real functions: Rotation shootclick on the center of a rotation 2D. OEF defining intervalcollection of exercises on the defining interval of a real function. Coincidence sinusfind a sinusoidal function according to its graph.
Quizz determinantelementary questions on the determinant of a matrix. OEF fractionscollection of exercises on fractions. OEF probacollection of exercises on elementary probability. OEF iffcollection of training exercises on necessary and sufficient conditions.
Affine fixedfind the fixed point of an affine transformation. Inverse Huffmanfind a distribution of probabilities so that a given code is optimal. Deductio simple inequalitiesexercises of interactive deduction on inequalities, simple formulas. OEF vector space definitioncollection of exercices on the definition of vector spaces. OEF eurocollection of exercises on the arithmetic of euro. OEF permutationcollection of exercises on permutation. OEF vector subspacescollection of exercises on vector subspaces.
Graphic functionsrecognize the graph of f -x from that of f diffeeentielleetc. Vision 4Dplots hypersurfaces etc.
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