接續上學期有關單變數微積分理論與技巧的介紹，本學期的目標為瞭解單變數積分技巧、數列與級數理論、多變數函數的微分與極值問題的處理方法，以及多重積分的理論與計算技巧等等。Continuing the introduction to the theory and techniques of single variable calculus in the previous semester, the goals of this semester are to understand the techniques of single variable calculus, sequence and series theory, methods of dealing with differential and extreme value problems of multi-variable functions, and the theory and calculation of multiple integrals. Techniques and more.
介紹微積分的理論及其應用，多項式、有理式、根式、三角函數、反三角函數、指數函數、對數函數的微分和積分。將微分應用在求變化率、極值、及畫圖上，並將積分應用在求長度、面積、體積、及函數的平均值上。
Introduces the theory and application of calculus, differentiation and integration of polynomials, rational expressions, radicals, trigonometric functions, inverse trigonometric functions, exponential functions, and logarithmic functions. Apply differentials to find rates of change, extreme values, and graphs, and apply integrals to find lengths, areas, volumes, and averages of functions.
Adams/Calculus-A Complete Course 6/e
Adams/calculus-A complete course 6/Oh
| 評分項目 Grading Method | 配分比例 Grading percentage | 說明 Description |
|---|---|---|
| 小考（一）小考（一） Quiz (1) |
15 | |
| 期中考期中考 midterm exam |
25 | |
| 小考（二）小考（二） Quiz (2) |
15 | |
| 期末考期末考 final exam |
25 | |
| 平時成績平時成績 usual results |
20 | 包括：小小考、出席成績及課堂表現等等。 |
