Introduction to Calculus 微分積分入門
Introduction to Calculus 微分積分入門
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Course Description
Course Description
Foundation on calculus of functions of one variable. The content of lecture is not premised on the completion of high school calculus. Two periods of lecture and two periods of recitation weekly.
J: 1変数の微分積分学の基礎を学ぶ。高等学校での微分積分既修を前提としない。毎週講義2時限，演習2時限。 E: 微分積分入門(J)とほぼ同一の内容を英語のテキストを用いて英語で講義する。毎週講義2時限，演習2時限。
Contents of Lectures 10 Lectures / 5 Videos
April 13,15 Functions
April 16 Limits and Continuity
April 23 Differentiation , The Chain Rule
April 30 Implicit Differentiation, Applications of Derivatives
May 07 Integration
May 14 Transcendental Functions
May 21 Applications of Definite Integrals
May 28 Techniques of Integration
May 28 Techniques of Integration
Techniques of Integration Period1
Techniques of Integration Period2
June 04 Techniques of Integration
June 04 Techniques of Integration
Techniques of Integration-period1
Techniques of Integration-period2
June 11 First-Order Differential Equations
First-Order Differential Equations-period1
First-Order Differential Equations-period2
June 18 Final exam
June 18 Final exam
Instructor: SHIMIZU‚Yuji 清水勇二 | Language of Instruction: J
Major: Mathematics 数学 | Course ID: MTH102 | Course Schedule: 1/TH,2/TH <6/M,7/M or 6/W,7/W> | Update: 2016.06.14 Category: Major Courses
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