Faculty of Educations

Model (No 12)

Course Specification : رياضيات(2) حسبان(1)

2006 - 2007

 
Farabi Quality Management of Education and Learning - 24/11/2024
University :Mansoura University
Faculty :Faculty of Educations
Department :
1- Course data :-
Code: 128 MS
Course title: رياضيات(2) حسبان(1)
Year/Level: أولى فيزياء
Program Title:
  • All Academic programmes
Specialization:
Teaching Hours: Theoretical: 2Tutorial: 1Practical:
2- Course aims :-
  1. Understand the concepts of differentiation and integration. 2 - Stundent will know and understand varios techniques of differentiation integration and finding of limits of functions. 3 - Stundent will be able to apply the concepts on different topics. Understand the concepts of differentiation and integration.
  2. Stundent will know and understand varios techniques of differentiation integration and finding of limits of functions. Understand the concepts of differentiation and integration. 2 - Stundent will know and understand varios techniques of differentiation integration and finding of limits of functions. 3 - Stundent will be able to apply the concepts on different topics.
  3. 2 - Stundent will know and understand varios techniques of differentiation integration and finding of limits of functions. 3 - Stundent will be able to apply the concepts on different topics. Understand the concepts of differentiation and integration. Stundent will be able to apply the concepts on different topics.
3- Course Learning Outcomes :-
4- Course contents :-
NoTopicsWeek
1Introduction (sets of real numbers-Realline Inequalities-Intevals-Absolute values)
2Functinns:Definitions of a function -Properties of a function,Inverse functio,Operation on functions,Classificatio of functions
3Limits and continuity (Concepts of limits-techniques for finding limits-one sided limits -natural logarithm,hyperbolic function and inverse-continuity on interval-one sided continuity-theorems on continuity -and uniform continuity
4Derivatives: (Definitions and geometric meaning of derivatives, Technoque of differentiation, Derivatives of some elementary functions, higher derivatives, Applications).
5Integral: (Definition and properties of definite integral, indefinite intgeral, fundamental theorems of calculus).

5- Teaching and learning methods :-
SMethod
Lecture and Tutorial

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

7- Student assessment :-
A. Timing
NoMethodWeek
B. Degree
NoMethodDegree
1Mid_term examination0
2Final_term examination90
3Oral examination 10
4Practical examination 0
5Semester work0
6Other types of asessment0
Total100%

8- List of books and references
SItemType
1calculus and analytic geometry ,by Finny and Pinny.
2lecturer notes.

9- Matrix of knowledge and skills of the course
SContentStudy week
Introduction (sets of real numbers-Realline Inequalities-Intevals-Absolute values)
Functinns:Definitions of a function -Properties of a function,Inverse functio,Operation on functions,Classificatio of functions
Limits and continuity (Concepts of limits-techniques for finding limits-one sided limits -natural logarithm,hyperbolic function and inverse-continuity on interval-one sided continuity-theorems on continuity -and uniform continuity
Derivatives: (Definitions and geometric meaning of derivatives, Technoque of differentiation, Derivatives of some elementary functions, higher derivatives, Applications).
Integral: (Definition and properties of definite integral, indefinite intgeral, fundamental theorems of calculus).

Course Coordinator(s): -
  1. Fadya Samunil Ebrahim Rezq Allah
Head of department: -