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Introduction to differential and integral calculus. |
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Analytic geometry on the plane. Elementary functions. Algebraic, trigonometric, exponential and logarithmic equations and inequalities. |
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Introduction to differential and integral calculus. |
- Elementary logic. Sets, relations, functions. Transformations on graphics. Compositions of functions; inverse functions.
- Limits and continuity. Calculus of limits. Discontinuities. Asymptotic. Sequences. Landau symbols. Basic results on limits and on global properties of continuous functions.
- Derivatives and derivation rules. Second derivatives and convexity. Differential calculus results (Fermat, Rolle, Lagrange, Cauchy, De L'Hopital Theorems). Taylor approximations.
- Primitives and definite integrals. Integration rules. Improper integrals.
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Βοηθός/Καθηγητή Περιοχή Καθηγητή
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Ο καθηγητής δεν είναι διαθέσιμος
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Λίστα μαγνητοσκοπημένων παραδόσεων |
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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Giulio Cesare Barozzi
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