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Course Sheet Academic Year of enrolment:
Professor and Collaborators:
Hours of classroom activity:
Prerequisites:
Competence with the basic mathematical notions and tools provided by any high school curriculum of the italian system.
Objectives
Contents Differential calculus for one variable real functions. Numerical sequences and series.
Extended Syllabus Properties of real numbers. Complex numbers. Limits of one variable real functions. Real sequences and numerical series. Continuous functions. Theorems on continuous functions defined on an interval. Derivatives. Theorems on diferentiable functions defined on an interval. Convex functions. Higher order derivatives and Taylor polynomials.
Recommended Bibliography M. Bertsch, R. Dal Passo e L. Giacomelli, Analisi Matematica, McGraw-Hill.
Teaching Methods Teaching methods: Lectures.
Lectures cover both theoretical and practical applications.
Learning activities: attending lectures and individual study
Evaluation methods Verification of learning:
Final written and oral exam. The written exam consists of some exercises. The oral exam can be taken only if the score on the written exam is at least 16/30.