# RD Sharma Solutions for Class 12 Maths Exercise 11.2 Chapter 11 Differentiation

RD Sharma Solutions for Class 12 Maths Exercise 11.2 Chapter 11 Differentiation consists of problems on the differentiation of a function. These problems are solved by BYJU’S experts in a descriptive way to speed up the exam preparation of students. RD Sharma Solutions for Class 12 provides detailed theory with illustrations, which makes learning easy for the students.

These RD Sharma Solutions will change every student’s approach towards mathematics and help them learn all the concepts provided in the textbook. This exercise includes seventy-four questions. Here, students will learn to differentiate the given function using the chain rule.

## RD Sharma Solutions for Class 12 Differentiation Exercise 11.2:

### Access other exercises of RD Sharma Solutions For Class 12 Chapter 11 – Differentiation

Exercise 11.1 Solutions

Exercise 11.3 Solutions

Exercise 11.4 Solutions

Exercise 11.5 Solutions

Exercise 11.6 Solutions

Exercise 11.7 Solutions

Exercise 11.8 Solutions

### Access answers to Maths RD Sharma Solutions for Class 12 Chapter 11 – Differentiation Exercise 11.2

Exercise 11.2 Page No: 11.37

Differentiate the following functions with respect to x:

1. Sin (3x + 5)

Solution:

Given Sin (3x + 5)

2. tan2 x

Solution:

Given tan2 x

3. tan (xo + 45o)

Solution:

Let y = tan (x° + 45°)

First, we will convert the angle from degrees to radians.

4. Sin (log x)

Solution:

Given sin (log x)

Solution:

6. etan x

Solution:

7. Sin2 (2x + 1)

Solution:

Let y = sin2 (2x + 1)

On differentiating y with respect to x, we get

8. log7 (2x – 3)

Solution:

9. tan 5xo

Solution:

Let y = tan (5x°)

First, we will convert the angle from degrees to radians. We have

Solution:

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12. logx 3

Solution:

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18. (log sin x)2

Solution:

Let y = (log sin x)2

Solution:

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21. e3x cos 2x

Solution:

22. Sin (log sin x)

Solution:

23. etan 3x

Solution:

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27. tan (esin x)

Solution:

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30. log (cosec x – cot x)

Solution:

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33. tan-1 (ex)

Solution:

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35. sin (2 sin-1 x)

Solution:

Let y = sin (2sin–1x)

On differentiating y with respect to x, we get

Solution:

Solution: