الجامعة :جامعة المنصورة |
الكلية :كلية التربية |
القسم : |
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| 1- بيانات المقرر :- |
| | الرمز الكودى: | 128 MS | | اسم المقرر: | رياضيات(2) حسبان(1) | | الفرقة: | أولى فيزياء | | عنوان البرنامج: | | | التخصص: | | | عدد الساعات: | نظري: | 2 | فصل: | 1 | عملى: | |
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| 2- أهداف المقرر :- |
| - 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.
- 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.
- 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.
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| 3- نواتج التعلم المستهدفة للمقرر :- |
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| 4- محتويات المقرر :- |
| | م | الموضوع | الأسبوع |
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| 1 | Introduction (sets of real numbers-Realline Inequalities-Intevals-Absolute values) | | | 2 | Functinns:Definitions of a function -Properties of a function,Inverse functio,Operation on functions,Classificatio of functions | | | 3 | 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 | | | 4 | Derivatives: (Definitions and geometric meaning of derivatives, Technoque of differentiation, Derivatives of some elementary functions, higher derivatives, Applications). | | | 5 | Integral: (Definition and properties of definite integral, indefinite intgeral, fundamental theorems of calculus). | |
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| 5- أساليب التعليم والتعلم :- |
| | م | الاسلوب |
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| Lecture and Tutorial
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| 6- أساليب التعليم والتعلم للطلاب ذوى القدرات المحدودة :- |
| لا توجد بيانات. |
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| 7- تقويم الطلاب :- |
| أ- التوقيت |
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| ب- توزيع الدرجات |
| | م | الطريقة | الدرجة |
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| 1 | امتحان نصف الترم | 0 | | 2 | امتحان آخر الترم | 90 | | 3 | الامتحان الشفوى | 10 | | 4 | الامتحان العملى | 0 | | 5 | أعمال الترم | 0 | | 6 | طرق أخرى للتقييم | 0 | | المجموع | 100% |
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| 8- قائمة الكتب الدراسية والمراجع |
| | م | العنصر | النوع |
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| 1 | calculus and analytic geometry ,by Finny and Pinny. | | | 2 | lecturer notes. | |
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| 9- مصفوفة المعارف والمهارات المستهدفة من المقرر الدراسي |
| | م | المحتوى | أسبوع الدراسة |
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| 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). | |
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| اساتذة المادة: - |
| - فاديه صموئيل ابراهيم رزق الله
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| رئيس مجلس القسم العلمى: - |
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