Continuity and Differentiability - Class 12 CBSE Important Questions 2023 | Class 12 Maths Chapter 5
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✅ In this video,
✔️ Class: 12th
✔️ Subject: Maths
✔️ Chapter: Continuity and Differentiability (Chapter 5)
✔️ Topic Name: Continuity and Differentiability - Class 12 CBSE Important Questions 2023 | Class 12 Maths Chapter 5
✔️ Topics Covered In This Video By Shivani Ma'am): Detailed solutions of important questions of Chapter 5 Continuity and Differentiability Class 12 Maths for CBSE Board Exam 2022-23 have been discussed.
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00:00 Introduction: Continuity And Differentiability
00:36 Geometrical meaning of continuity
04:50 Examples of continuous functions
08:46 Continuity of a function at a point
29:40 Discontinuity of a function at a point
31:40 Reasons for Discontinuity
35:39 Continuity of some of the common functions
44:37 Continuity of composite functions
47:12 Algebra of continuous functions
50:34 Some Formulae of limits
01:21:10 Differentiability
01:39:38 Formulae of Differentiation
01:47:27 Algebra is Derivatives
01:47:27 Chain Rule
02:16:05 Some useful results
02:30:47 Parametric Form
02:38:00 Differentiation of a function with respect to another function
02:49:32 Second Order Derivates
02:57:52 Rolle's theorem
03:00:53 Lagrange's mean value theorem
03:02:26 Question 1 to 10: Exercise: (Short Answer (S.A.): Continuity And Differentiability
Question - Examine the continuity of the function
04:17:27 Question 11 to 24: Exercise: (Short Answer (S.A.): Continuity And Differentiability
06:10:31 Question 25 to 35: Exercise: (Short Answer (S.A.): Continuity And Differentiability
08:06:41 Question 36 to 43: Exercise: (Short Answer (S.A.): Continuity And Differentiability
09:18:57 Question 44 to 48: Exercise: (Short Answer (S.A.): Continuity And Differentiability
10:06:17 Question 49 to 59: Exercise: (Short Answer (S.A.): Continuity And Differentiability
11:52:57 Question 60 to 70: Exercise: (Short Answer (S.A.): Continuity And Differentiability
13:26:02 Question 71 to 78: Exercise: (Short Answer (S.A.): Continuity And Differentiability
14:28:25 Question 79 to 82: Exercise: (Long Answer (L.A.): Continuity And Differentiability
Question 79 - Find the values of p and q so that
15:22:31 Question 83 to 96: Exercise: Objective type Question: Continuity And Differentiability
Question 83 - If f (x) = 2x and g(x) = +1, then which of the following can be a discontinuous function
16:31:18 Question 97 to 101: Fill in the blanks: Continuity And Differentiability
Question 97 - An example of a function which is continuous everywhere but fails to be differentiable exactly at two points is____.
16:48:36 Question 102 to 106: True or False: Continuity And Differentiability
Question 102 - Rolle's theorem is applicable for the function f (x) = Ix-11 in [0,2].
16:59:54 Website Overview
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