L24_One to One function and Inverse
L23_5.8 Additional properties of definite integral
L22_The second Fundamental thm of Integral calculus (conti.)(續.微積分第二基本定理) 5.7 The u-substitution
L21_5.4 The Fundamental Thm of Integral calculus The Mean-value thm for integrals(積分的均值定理) Antiderivative(反導函數)The second Fu_
L20_5.3 F(x) 面積函數 First Fundamental thm of integral calculus
L19_ 定義 integrable
L18_利用圖形凹性和反曲點作圖 5.2 The definite integral of a continous function
L17_critical point(臨界點) First derivative test(一階導函數測試) Second derivative test(二階導函數測試) 4.6 Concavity and points of inflectio
L16_遞增遞減函數延拓到閉區間 微分相等的函數之間差一常數 4.3 local extreme values (局部極值
L15_The Mean-value theorem (均值定理) 4.2 Increasing and decreasing functions
L14_4.1 The Mean-value theorem
L13_3.4 The derivative as a rate of change
L12_可微分的性質 3.2 Some differentiation formulas 微分的四則運算 多項式的微分 3.3 The ddx notation and derivative of high order
L11_中間值定理的應用 3.1 derivate
L10_Pinching Theorems(夾擠定理) Trigonometric functions 2.6 Two Basic TheoremsIntermediate value theorem
L09_證明連續的合成函數、多項式 端點連續 2.5 Pinching theorems (夾擠定理) Trigonometric theorems
L8_2.4 Continuity證明連續的四則運算 連續的合成函數
L7_極限的四則運算 極限的多項式
L6_Some Limit Theorems 極限的唯一性 極限的四則運算
L5_證明極限存在 2.3 極限的定理證明
L4_左右極限的數學建模 證明極限存在
L3_極限(Limit)的數學建模
L2_2.1, 2.2極限(Limit)的定義 用圖例說明極限、左極限和右極限
L1_A Syllabus 學習解決問題的方法
