Faculty of Educations

Model (No 12)

Course Specification : Mechanics

2006 - 2007

 
Farabi Quality Management of Education and Learning - 24/11/2024
University :Mansoura University
Faculty :Faculty of Educations
Department :Mathematics Department
1- Course data :-
Code: 04
Course title: Mechanics
Year/Level: ثالثة رياضيات
Program Title:
  • All Academic programmes
Specialization:
Teaching Hours: Theoretical: 4Tutorial: 4Practical:
2- Course aims :-
  1. on completion of this course students will be familiar with the fundamental concepts of dynamical mechanics
  2. Know and understand how to solve problems by using Kepler's law - general attraction low of Newten
  3. Know and understand how to solve problems vector integration and moment of inertia
3- Course Learning Outcomes :-
4- Course contents :-
NoTopicsWeek
1Central orbits and its application
2Motion of two bodies general attractio law of Newton's
3Planetary motion, Kepler's laws and it's applications (Ellipse, parabola and hyperbola)
4Vectors integration (line, surface and volume integrals)
5Integral theorems (Gauss, Stokes, Green's) vector identities, conservative field, solid angle
6Moment of inertia

5- Teaching and learning methods :-
SMethod
Lectures supported by problem sheets and weekly small-group tutorials

6- Teaching and learning methods of disables :-
    No data found.

7- Student assessment :-
A. Timing
NoMethodWeek
1oral8
2final15
B. Degree
NoMethodDegree
1Mid_term examination
2Final_term examination90
3Oral examination 10
4Practical examination
5Semester work
6Other types of asessment
Total100%

8- List of books and references
SItemType
1Course nots
2J. B. Marion and S. T. Thornton,"Classical mechanics of particles and systems", Harcount Brace College Publishers, 1995.

9- Matrix of knowledge and skills of the course
SContentStudy week
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

Course Coordinator(s): -
  1. Elshahat Abd Elazaz Mohamed Saleh
Head of department: -
Mohamed Kamal Abd Elsalam Auf Elkasar