University :Mansoura University Damietta Branch |
Faculty :Education Faculty |
Department :الرياضيات |
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| 1- Course data :- |
| | Code: | 113M | | Course title: | حسبان (1) | | Year/Level: | أولى رياضيات | | Program Title: | - بكالوريوس العلوم والتربية تخصص رياضيات
| | Specialization: | | | Teaching Hours: | Theoretical: | 3 | Tutorial: | 2 | Practical: | |
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| 2- Course aims :- |
| - understand the concepts of differentation and integration
- student will know and understand various techniques for differentiating, integrating and finding limit
- student will be able to apply the concepts on different topics
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| 3- Course Learning Outcomes :- |
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| 4- Course contents :- |
| | No | Topics | Week |
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| 1 | introduction ( set of real numbers, real line, inequalities, intervals, absolute values) | | | 2 | functions , definition of a function, properties of a function, operation on functions, classification of functions. | | | 3 | limits and continuity (concept of limit, techniques for finding limits, one sided limit, continuity on interval, one side continuity, theorems on continuity and uniform continuity | | | 4 | derivatives (definition and geometric meaning of derivative, techniques of differentiation, derivatives of some elementary functions, higher derives applications | | | 5 | integral ( definition and properties of definite integrals, indefinite integral, fundamental theorems of calculus | |
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| 5- Teaching and learning methods :- |
| | S | Method |
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| · 4.1 - Lectures supported by problem sheets and weekly small-group tutorials.
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| 6- Teaching and learning methods of disables :- |
| No data found. |
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| 7- Student assessment :- |
| A. Timing |
| | No | Method | Week |
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| 1 | Oral exam | 9 | | 2 | Final written exam | 11 | | 3 | Class work | 13 |
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| B. Degree |
| | No | Method | Degree |
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| 1 | Mid_term examination | 70 | | 2 | Final_term examination | 0 | | 3 | Oral examination | 0 | | 4 | Practical examination | 0 | | 5 | Semester work | 30 | | 6 | Other types of asessment | | | Total | 100% |
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| 8- List of books and references |
| | S | Item | Type |
|---|
| 1 | - Harcout Javanavch, Rebertellis Denny Guicky, "Calculus with analytic geometry", 1982 | | | 2 | Jordan, D.W. & Smith, P. Mathematical Techniques: An introduction for the engineering, physical, and mathematical sciences (3rd edition), Oxford University Press, Oxford, 2002 | |
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| 9- Matrix of knowledge and skills of the course |
| | S | Content | Study week |
|---|
| introduction ( set of real numbers, real line, inequalities, intervals, absolute values) | | | functions , definition of a function, properties of a function, operation on functions, classification of functions. | | | limits and continuity (concept of limit, techniques for finding limits, one sided limit, continuity on interval, one side continuity, theorems on continuity and uniform continuity | | | derivatives (definition and geometric meaning of derivative, techniques of differentiation, derivatives of some elementary functions, higher derives applications | | | integral ( definition and properties of definite integrals, indefinite integral, fundamental theorems of calculus | |
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| Course Coordinator(s): - |
| - عبد المعبود عبد الحميد سليمان
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| Head of department: - |
| عادل عزمى أبادير فهمى |
