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      當(dāng)前位置:希尼爾首頁 > 譯海拾貝 > 譯文欣賞 >北電力大學(xué)教師學(xué)期授課計劃Teacher’s Semester Teaching Plan of Northeast Dianli University

       

                              東北電力大學(xué)教師學(xué)期授課計劃

      Teacher’s Semester Teaching Plan of Northeast Dianli University

      原創(chuàng)文章:青島希尼爾翻譯公司 http://www.uxiaohua.cn

      2014-11-17

      (非涉密內(nèi)容)

       

      Course Name

       

      Teacher

       

      Teaching Class

       

      Textbook

       

      Author

       

      Press

      China Renmin University Press

      Reference Book

       

      Teaching Method

      □blackboard writing      □multimedia    ■combination of these two methods

      Total Credit Hours

      39 Credit Hours

      Teaching Hours

      39 Credit Hours

      Experiment Credit Hours

      Credit Hour

      Computer Credit Hour

      Credit Hour

      Outdoor Sketch

      Credit Hour

      Investigation and Research

      Credit Hour

      Homework Times

       

      Check Times

       

      Tutorial Answering

       

      Check Type

      ■exam      □check

      Exam Form

      ■closed test      □open test      □half-open test     □oral test       □others

       

      Notes: 1. The semester teaching plan is filled by the teacher and takes into effect after the college or department principal affirms it.

      2. The semester teaching plan is in triplicate and submitted to the college or department for archives respectively. The teacher keeps one copy. The original is collected by the teaching secretary in unity two weeks before the semester begins. The collection sheet is submitted to the Division of Teaching Affairs with seal.

      3. To stabilize the teaching order, this plan cannot be changed in principle after it becomes effective. If it needs to be changed, please go through relevant adjusting procedures according to the procedure.

       

       

      Signature of the Teacher:                              **d**m**y  

       

      Signature of College (Department) Principal:              **d**m**y

       

       

      課程名稱

       

      任課教師

       

      授課班級

       

      使用教材

       

         

       

      出 版 社

      人民大學(xué)出版社

      參考教材

      高等數(shù)學(xué)同濟大學(xué)數(shù)學(xué)系主編

      教學(xué)手段

      □板書      □多媒體    ■兩者結(jié)合

      總學(xué)時數(shù)

      39學(xué)時

      講授學(xué)時

      39學(xué)時

      實驗學(xué)時

      學(xué)時

      上機學(xué)時

      學(xué)時

      室外寫生

      學(xué)時

      采風(fēng)調(diào)研

      學(xué)時

      作業(yè)次數(shù)

       

      批改次數(shù)

       

      輔導(dǎo)答疑

       

      考核類型

      ■考試      □考查

      考試形式

      ■閉卷      □開卷      □半開卷      □口試       □其他

       

      說明:1.學(xué)期授課計劃由任課教師本人填寫,并由院(系)負(fù)責(zé)人審核無誤后,簽字生效。

      2.學(xué)期授課計劃一式三份,分別交院(系)存檔備查,任課教師留存,原件由教學(xué)干事于開學(xué)初前2周內(nèi)統(tǒng)一匯總,并在匯總表上蓋章后上交教務(wù)處。

      3.為穩(wěn)定教學(xué)秩序,本計劃生效后原則上不得變動,如確需變動,請按程序辦理相關(guān)調(diào)整手續(xù)。

       

       

       

       任 課 教 師 簽 字:                                      

       

       

       

      院(系)負(fù)責(zé)人簽字:                                    


      Class Hour Arrangement

      Teaching Week

      Class Times

      Teaching Contentsincluding chapter contents

      Teaching Method

      7

      1

      Chapter 1

      1.1 Function  1.2 Elementary Function 1.3 Common Economic Function

      Combination of blackboard writing and multimedia

      8

      2

       

      1.4 Sequence Limit   1.5 Function Limit

       

       

      3

       

      1.6 Infinity and Infinitesimal

       

      1.7 Limit Algorithm

      9

      4

       

      1.8 Limit Principle and Two Important Limits

       

      1.9 Infinitesimal Comparison

      10

      5

       

      1.10 Functional Continuity and Discontinuity

       

      1.11 Operation and Property of Continuous Function

      6

      Exercise Class

      Summarize briefly and explain typical exercises

      11

      7

       

      Chapter 2

      2.1 Derivative Definition  2.2Derivative Derivation Principle

      12

      8

       

      2.3 Higher Order Derivative

       

      2.4 Implicit Functional Derivative

      9

       

      2.5 Functional Differential

      13

      10

      Exercise Class

      Summarize briefly and explain typical exercises

      14

      11

      Chapter 3

      3.1 Mean Value Theorem

       

      3.2  L’Hospital Principle

      12

       

      3.4 Functional Monotonicity and Curve Convexity & Concavity

       

      3.5 Functional Extremum and Maximum & Minimum

      15

      13

       

      3.7 Derivative Application to Economics

      Exercise Class

      Summarize briefly and explain typical exercises

      16

      14

      Chapter 4

      4.1 Definition and Property of Indefinite Integral

       

      4.2 Integral by Substitution

      15

       

      4.3 Integral by Parts

      17

      16

      Chapter 5

      5.1 Definition of Definite Integral 5.2 Property of Definite Integral

      18

      17

       

      5.3 Basic Formulas of Calculus

       

      5.4 Integration by substitution and parts of Definite Integral

      18

      Exercise Class

      Summarize briefly and explain typical exercises


       課時安排

      教學(xué)周

      課次

      教學(xué)內(nèi)容(包括章、節(jié)內(nèi)容)

      教學(xué)手段

      7

      1

      第一章

      1.1 函數(shù)  1.2 初等函數(shù) 1.3 常用經(jīng)濟函數(shù)

      板書

      多媒體

      結(jié)合

      8

      2

       

      1.4 數(shù)列的極限   1.5 函數(shù)的極限

       

       

      3

       

      1.6 無窮大量與無窮小量

       

      1.7 極限的運算法則

      9

      4

       

      1.8 極限存在的準(zhǔn)則與兩個重要極限

       

      1.9 無窮小的比較

      10

      5

       

      1.10 函數(shù)的連續(xù)與間斷

       

      1.11 連續(xù)函數(shù)的運算與性質(zhì)

      6

      習(xí)題課

      內(nèi)容小結(jié)  講解典型習(xí)題

      11

      7

       

      第二章

      2.1 導(dǎo)數(shù)概念  2.2 導(dǎo)數(shù)的求導(dǎo)法則

      12

      8

       

      2.3 高階導(dǎo)數(shù)

       

      2.4 隱函數(shù)的導(dǎo)數(shù)

      9

       

      2.5 函數(shù)的微分

      13

      10

      習(xí)題課

      內(nèi)容小結(jié)  講解典型習(xí)題

      14

      11

      第三章

      3.1 中值定理

       

      3.2 洛必達(dá)法則

      12

       

      3.4函數(shù)的單調(diào)性與曲線的凸凹性

       

      3.5 函數(shù)的極值與最值

      15

      13

       

      3.7 導(dǎo)數(shù)在經(jīng)濟學(xué)中的應(yīng)用

      習(xí)題課

      內(nèi)容小結(jié)  講解典型習(xí)題

      16

      14

      第四章

      4.1不定積分的概念與性質(zhì)

       

      4.2 換元積分

      15

       

      4.3 分部積分

      17

      16

      第五章

      5.1 定積分的概念5.2 定積分的性質(zhì)

      18

      17

       

      5.3 微積分基本公式

       

      5.4 定積分的換元積分法與分部積分法

      18

      習(xí)題課

      內(nèi)容小結(jié)  講解典型習(xí)題

       

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