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    Institute : Science and Technology

    Department: Common Core Department of Science and Technology.

    Target public: First year engineering (civil engineering, mechanical engineering, process engineering)

    Fields of Specialization: Mathematics

    Course title: Analysis 2

    Credit: 6

    Coefficient: 3

    Duration: 12 weeks

    Weekly timetable: 1h 30 min of course and 3 hours for tutorial group

    Place of teaching: Lecture hall 2 classrooms  

    Teacher: Hocine RANDJI

                     Randji.Hocine@yahoo.com

    Evaluation methods: A final exam , short tests.

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

    Objectives of the teaching:
    Students are guided, step by step, towards understanding mathematics relevant to their university curriculum. By the end of the course, the student should be able to: 
    solve first and second-degree differential equations; solve integrals of rational, exponential, trigonometric, and polynomial functions; solve systems of linear equations using various methods.
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

    Recommended prerequisite knowledge:

    Basic mathematics concepts (differential equations, integrals, systems of equations, ...)


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    Communication space:


  • References:

     

    بالعربية:

    .بابا حامد، بن حبيب، التحيل  1  تذكير بالدروس و تمارين محلولة عدد  300  ترجمة الحفيظ مقران، ديوان المطبوعات الجامعي *

    In English

    • Murray R. Spiegel, Schaum's outline of theory and problems of advanced calculus, Mcgraw-Hill (1968).
    • Glyn James,  Modern Engineering Mathematics, Pearson (2020)

    En français:

    • BOUHARIS  Epouse, OUDJDI DAMERDJI Amel, Cours et exercices corrigés  d’Analyse 2,   Première année Licence MI Mathématiques et Informatique, U.S.T.O, 2020-2021. 
    • Benzine BENZINE, Analyse réelle cours et exercices corriges, première année maths et informatique (2016),
    • N. Piskounov, Calcul differentiel et integral T1 (8ème édition), 2 édition mir. Moscou.