University :Mansoura University |
Faculty :Faculty of Educations |
Department :Mathematics Department |
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1- Course data :- |
| Code: | 04 | Course title: | Mechanics | Year/Level: | ثالثة رياضيات | Program Title: | | Specialization: | | Teaching Hours: | Theoretical: | 4 | Tutorial: | 4 | Practical: | |
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2- Course aims :- |
| - on completion of this course students will be familiar with the fundamental concepts of dynamical mechanics
- Know and understand how to solve problems by using Kepler's law - general attraction low of Newten
- Know and understand how to solve problems vector integration and moment of inertia
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3- Course Learning Outcomes :- |
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4- Course contents :- |
| No | Topics | Week |
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1 | Central orbits and its application | | 2 | Motion of two bodies general attractio law of Newton's | | 3 | Planetary motion, Kepler's laws and it's applications (Ellipse, parabola and hyperbola) | | 4 | Vectors integration (line, surface and volume integrals) | | 5 | Integral theorems (Gauss, Stokes, Green's) vector identities, conservative field, solid angle | | 6 | Moment of inertia | |
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5- Teaching and learning methods :- |
| S | Method |
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| 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 | 8 | 2 | final | 15 |
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| B. Degree |
| No | Method | Degree |
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1 | Mid_term examination | | 2 | Final_term examination | 90 | 3 | Oral examination | 10 | 4 | Practical examination | | 5 | Semester work | | 6 | Other types of asessment | | Total | 100% |
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8- List of books and references |
| S | Item | Type |
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1 | Course nots | | 2 | J. B. Marion and S. T. Thornton,"Classical mechanics of particles and systems", Harcount Brace College Publishers, 1995. | |
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9- Matrix of knowledge and skills of the course |
| S | Content | Study week |
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| Central orbits and its application | | | Motion of two bodies general attractio law of Newton's | | | Planetary motion, Kepler's laws and it's applications (Ellipse, parabola and hyperbola) | | | Vectors integration (line, surface and volume integrals) | | | Integral theorems (Gauss, Stokes, Green's) vector identities, conservative field, solid angle | | | Moment of inertia | |
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Course Coordinator(s): - |
| - Elshahat Abd Elazaz Mohamed Saleh
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Head of department: - |
| Mohamed Kamal Abd Elsalam Auf Elkasar |