NCERT Solutions · Class 11

NCERT Solutions for Class 11 Maths Chapter 13 Limits and Derivatives — Exercise 13.2

Step-by-step NCERT Solutions for Class 11 Maths Chapter 13 (Limits and Derivatives), Exercise 13.2. 11 questions with answers — read online free on NCERT Help.

Maths Chapter 13 Exercise 13.2 11 questions
ClassClass 11
SubjectMaths
ChapterChapter 13 — Limits and Derivatives
ExerciseExercise 13.2
Questions solved11

Exercises in this chapter

Questions & step-by-step answers

EXERCISE 13.2

NCERT class 11 maths chapter 13 Limits and Derivatives

Question 1:Find the derivative of x2 – 2 at x = 10.

Exercise 13.2 maths class 11 Chapter 13 Limits and Derivatives

Question 2:Find the derivative of x at x = 1.

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Question 3:Find the derivative of 99x at x = l00.

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Question 4:Find the derivative of the following functions from first principle. (i) 3 x − 27 (ii) (x −1)(x − 2) (iii) 2 1 x (iv) 1 1 x x + −

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Question 5:For the function ( ) 100 99 2 . . . 1 100 99 2 x x x f x = + + + + x + . Prove that f (1) =100 f (0).

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Question 6:Find the derivative of 1 2 2 1 . . . n n n n n x ax a x a x a + − + − + + − + for some fixed real number a.

class 11 Maths NCERT Solutions Chapter 13 Limits and Derivatives Exercise 13.2

Question 7:For some constants a and b, find the derivative of (i) (x − a) (x − b) (ii) ( )2 2 ax + b (iii) x a x b − −

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Question 8:Find the derivative of n n x a x a − − for some constant a.

EXERCISE 13.21. Find the derivative of x2 2 at x

Question 9:Find the derivative of (i) 3 2 4 x − (ii) ( ) ( ) 35x + 3x −1 x −1 (iii) 3 ( ) x 5 3x − + (iv) 5 ( 9 ) x 3 6x− − (v) 4 ( 5 ) x 3 4x − − − (vi) 2 2 1 3 1 x x x − + −

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Question 10:Find the derivative of cos x from first principle.

Question 11:Find the derivative of the following functions: (i) sin x cos x (ii) sec x (iii) 5sec x + 4cos x (iv) cosec x (v) 3cot x + 5cosec x (vi) 5sin x − 6cos x + 7 (vii) 2tan x − 7sec x

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NCERT Solutions for Class 11 Chapter 13 Ex13.2 Limits and Derivatives

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This page includes 11 NCERT textbook questions with detailed answers.

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