National Taiwan Normal University Course Outline Spring , 2023 |
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I.Course information |
Serial No. | 2635 | Course Level | Undergraduate |
Course Code | MAU0181 | Chinese Course Name | 微積分乙(二) |
Course Name | Calculus B (II) | ||
Department | Department of Mathematics | ||
Two/one semester | 1 | Req. / Sel. | Req. |
Credits | 3.0 | Lecturing hours | Lecture hours: 3 |
Prerequisite Course | Prerequisite course: 【MAU0180 Calculus B (I)】 | ||
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Course Description | |||
Time / Location | Mon. 6-7 Gongguan S3-04, Thur. 6 Gongguan S3-04 | ||
Curriculum Goals | Corresponding to the Departmental Core Goal | ||
1. Improve understanding of basic concepts of mathematical analysis |
College: 1-1 Equipped with professional mathematics competences 2-1 Being able to communicate and express mathematically 3-3 Being willing to work collaboratively |
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2. Improve the ability of logical reasoning and induction |
College: 1-2 Being able to reason and induct with mathematical logic 2-2 Possessing the competences of transferring and contextualizing theories in mathematics and mathematics education 3-1 Being able to seek out answers with the attitudes of patience, diligence, concentration, and curiosity |
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3. Improve mathematical and critical thinking skills |
College: 1-3 Being able to think mathematically and critically 1-4 Possessing the abilities to propose and solve questions in advanced mathematics 1-5 Being able to use mathematics as tools to learn other subjects 3-2 Possessing the abilities to think independently, criticize, and reflect 4-3 Possessing a variety of beliefs regarding mathematics values and mathematics learning |
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4. Enhance professional knowledge and attitude towards truth |
College: 1-6 Possessing the capacities to view elementary mathematics from an advanced viewpoint 2-4 Possessing the competences of lifelong learning 3-5 Having good taste for mathematics 4-1 Being knowledgeable and being able to self-develop in the profession 4-2 Possessing a consistent and firm attitude toward pursuing truths 4-4 Possessing global views from both scientific and humanistic perspectives, and being able to appreciate the values of other knowledge fields |
II. General Syllabus |
Instructor(s) | Daniel Spector/ 司靈得 | ||
Schedule | |||
一、無窮級數 二、向量值函數 三、多變數函數的微分 四、多變數函數的積分 |
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Instructional Approach | |||
Methods | Notes | ||
Formal lecture | 以上課講授為主,並輔以習題研討。 | ||
Problem-based learning | 每週排定習演和討論時間。 | ||
Grading assessment | |||
Methods | Percentage | Notes | |
Midterm Exam | 40 % | 命題形式包括問答題,計算題和証明題。 | |
Final exam | 40 % | 命題形式包括問答題,計算題和証明題。 | |
other: | 20 % |   | |
Required and Recommended Texts/Readings with References | 教科書: 參考書目: |