課程名稱 |
動力學 Dynamics |
開課學期 |
109-2 |
授課對象 |
機械工程學系 |
授課教師 |
陽毅平 |
課號 |
ME1006 |
課程識別碼 |
502 21140 |
班次 |
03 |
學分 |
3.0 |
全/半年 |
半年 |
必/選修 |
必帶 |
上課時間 |
星期二7,8,9(14:20~17:20) |
上課地點 |
綜301 |
備註 |
限學號末二位除3餘2 且 限本系所學生(含輔系、雙修生) 總人數上限:55人 |
Ceiba 課程網頁 |
http://ceiba.ntu.edu.tw/1092ME1006_03 |
課程簡介影片 |
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核心能力關聯 |
核心能力與課程規劃關聯圖 |
課程大綱
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課程概述 |
This course provides a fundamental knowledge of dynamics, including kinematics and kinetics of particle, system of particles, and rigid bodies in planar and three-dimensional motion. A systematic approach, namely vector analysis and modeling procedure (VAMP), is introduced to precisely describe linear and angular positions, velocities, accelerations, forces, and torques for generating a set of equations of motion, without missing any terms. Other modeling of energy equations, momentum equations, impact of particles and rigid bodies, and Euler equations* are also addressed. Not only are students trained to have the ability of modeling dynamic systems in terms of equations of motion, but they are also experienced with engineering insight of physical laws. (*optional) |
課程目標 |
The primary goal of this fundamental course is to help students become knowledgeable engineers to describe dynamical systems in a systematic approach. On this foundation, students will be prepared to take intermediate dynamics, system dynamics, advanced dynamics, vibration, and structure dynamics. |
課程要求 |
Requisite: Calculus (differentiation and some integration) |
預期每週課後學習時數 |
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Office Hours |
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指定閱讀 |
Textbooks: Beer, Johnston, Corwell, Self, Sanghi, Vector Mechanics for Engineers – Dynamics, 12th ed, MaGraw Hill, 2020. |
參考書目 |
Beer, Johnston, Corwell, Self, Sanghi, Vector
Mechanics for Engineers – Dynamics, 12th ed,
MaGraw Hill, 2020. |
評量方式 (僅供參考) |
No. |
項目 |
百分比 |
說明 |
1. |
Homework |
0% |
examples plus all problems, or specially assigned. It is not required to turn in your homework, but the examples and problems from homework are tested in quiz. |
2. |
Group study |
30% |
each of 3%, best 10 out of 13 |
3. |
Midterm |
30% |
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4. |
Final |
40% |
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5. |
Attendance |
0% |
-3% for each rollcall or no show for group study, no excuse of no show for any reason, except for a doctor’s proof |
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週次 |
日期 |
單元主題 |
第1週 |
2/23 |
1 2/23 Orientation, Syllabus, Study Group, Kinematics of Particles 11.1-4 |
第2週 |
3/02 |
Kinematics of Particles |
第3週 |
3/09 |
Kinematics and Kinetics of Particles (Newton’s 2nd Law) |
第4週 |
3/16 |
Kinetics of Particles (Newton’s 2nd Law) |
第5週 |
3/23 |
Kinetics of Particles (Work and Momentum Methods) |
第6週 |
3/30 |
Kinetics of Particles (Work and Momentum Methods) |
第7週 |
4/06 |
Holiday |
第8週 |
4/13 |
Systems of Particles |
第9週 |
4/20 |
Systems of Particles |
第10週 |
4/27 |
Midterm Exam (Chaps. 11-13) |
第11週 |
5/04 |
Kinematics of Rigid Bodies |
第12週 |
5/11 |
Kinematics of Rigid Bodies |
第13週 |
5/18 |
Plane Motion of Rigid Bodies (Force and Acceleration) |
第14週 |
5/25 |
Plane Motion of Rigid Bodies (Force and Acceleration) (Energy and Momentum) |
第15週 |
6/01 |
Planar Motion of Rigid Bodies (Energy and Momentum Methods) |
第16週 |
6/08 |
Planar Kinetics of Rigid Bodies (Impulse and Momentum) |
第17週 |
6/15 |
Mock Exam for Final (Chaps. 14-17) |
第18週 |
06/22 |
Final Exam (Chaps. 14-17) |
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