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101學年度 微甲07-11班 下學期課程進度 章次 周次 課程進度

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101 學年度 微甲 07-11 班 下學期課程進度

章次 周次 課程進度

12. Infinite Series

第 1 週 2/18~2/22

[12.1] Sigma Notation.

[12.2] Infinite Series.

[12.3] The Integral Test; Basic Comparison, Limit Comparison.

[12.4] The Root Test; The Ratio Test.

[12.5] Absolute and Conditional Convergence; Alternating Series.

第 2 週 2/25~3/1

[12.6] Taylor Polynomials in x; Taylor Series in x.

[12.7] Taylor Polynomials and Taylor Series in x–a.

[12.8] Power Series.

[12.9] Differentiation and Integration of Power Series.

13. Vectors

第 3 週 3/4~3/8

[13.3] The Dot Product.

[13.4] The Cross Product.

[13.5] Lines.

[13.6] Planes.

[13.7] Higher Dimensions.

14. Vector Calculus

第 4 週 3/11~3/15

[14.1] Limit, Continuity, Vector Derivative.

[14.2] The Rules of Differentiation.

[14.3] Curves.

[14.4] Arc Length.

第 5 週 3/18~3/22

[14.5] Curvilinear Motion; Curvature.

[14.6] Vector Calculus in Mechanics.

Buffer time

15. Functions of Several Variables

第 6 週 3/25~3/29

[15.1] Elementary Examples.

[15.3] Graphs; Level Curves and Level Surfaces.

[15.4] Partial Derivatives.

[15.5] Open Sets and Closed Sets.

[15.6] Limits and Continuity; Equality of Mixed Partials.

第 7 週 4/1~4/5

Holiday Holiday

16. Gradients;

Extreme Values;

Differentials

第 8 週 4/8~4/12

[16.1] Differentiability and Gradient.

[16.2] Gradients and Directional Derivatives.

[16.3] The Mean-Value Theorem; the Chain Rule.

第 9 週 4/15~4/19

[16.4] The Gradient as a Normal; Tangent Lines and Tangent Planes.

[16.5] Local Extreme Values.

[16.6] Absolute Extreme Values.

[16.7] Maxima and Minima with Side Conditions.

第 10 週 4/22~4/26

[16.8] Differentials.

[16.9] Reconstructing a Function from Its Gradient.

Buffer time

4/27(六) 13:30 ~ 16:00 期中考 考試範圍 12.1~16.3 (英文命題).

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17. Multiple Integrals

第 11 週 4/29~5/3

[17.1] Multiple-Sigma Notation.

[17.2] Double Integrals.

[17.3] The Evaluation of Double Integrals by Repeated Integrals.

第 12 週 5/6~5/10

[17.4] The Double Integral as the Limit or Riemann Sums; Polar Coordinates.

[17.5] Further Applications of Double Integration.

[17.6] Triple Integrals.

[17.7] Reduction to Repeated Integrals.

第 13 週 5/13~5/17

[17.8] Cylindrical Coordinates.

[17.9] The Triple Integral as the Limit of Riemann Sums; Spherical Coordinates.

[17.10] Jacobians; Changing Variables in Multiple Integration.

[18.1] Line Integrals.

18. Line Integrals and Surface

Integrals

第 14 週 5/20~5/24

[18.2] The Fundamental Theorem for Line Integrals.

[18.3] Work-Energy Formula; Conservation of Mechanical Energy.

Buffer time

第 15 週 5/27~5/31

[18.4] Another Notation for Line Integrals; Line Integrals with Respect to Arc Length.

[18.5] Green’s Theorem.

[18.6] Parametrized Surfaces; Surface Area.

第 16 週 6/3~6/7

[18.7] Surface Integrals.

[18.8] The Vector Differential Operator . [18.9] The Divergence Theorem.

[18.10] Stokes’s Theorem.

第 17 週 6/10~6/14

Holiday Buffer time

6/16(日) 09:00~11:30 期末考 考試範圍 16.4~18.10 (英文命題).

參考文獻

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