## NCERT Solutions for Class 12 Maths Chapter 5 Continuity and Differentiability

NCERT Solutions for Class 12 Maths Chapter 5 Continuity and Differentiability is designed and prepared by the best teachers across India. All the important topics are covered in the exercises and each answer comes with a detailed explanation to help students understand concepts better. These NCERT solutions play a crucial role in your preparation for all exams conducted by the CBSE, including the JEE.

RD Sharma Solutions HC Verma Concepts of Physics

Chapter 5 Continuity and Differentiability Maths NCERT Solutions cover multiple exercises. The answer to each question in every exercise is provided along with complete, step-wise solutions for your better understanding. This will prove to be most helpful to you in your home assignments as well as practice sessions. The topics and sub-topics included in the Continuity and Differentiability chapter are the following:

Section Name | Topic Name |

5 | Continuity and Differentiability |

5.1 | Introduction |

5.2 | Algebra of continuous functions |

5.3 | Differentiability |

5.4 | Derivatives of composite functions |

5.5 | Derivatives of implicit functions |

5.6 | Derivatives of inverse trigonometric functions |

5.7 | Exponential and Logarithmic Functions |

5.8 | Logarithmic Differentiation |

5.9 | Derivatives of Functions in Parametric Forms |

5.10 | Second Order Derivative |

5.11 | Mean Value Theorem |

5.12 | Summary |

**More Resources for NCERT Solutions Class 12:**

- Maths NCERT Solutions
- RD Sharma Class 12 Solutions
- NCERT Solutions Class 12 Physics
- NCERT Solutions Class 12 Chemistry
- NCERT Solutions Class 12 Biology
- NCERT Solutions Class 12 Hindi
- NCERT Solutions Class 12 Vistas English
- NCERT Solutions Class 12th Flamingo English

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Question and answer of Q-5 of exercise5.8 is not complete.

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exercise 5.5

question no. 6 is missing

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Pratik Kumar says

Question number 21 miscellaneous answer can be

F(X) = | x³ + 3x + 2 |

It will have two points where it will not be differentiable that is -1 and -2

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