RD Sharma Solutions for Class 12 Maths Chapter 12 Higher Order Derivatives

RD Sharma Solutions are primarily designed for CBSE students and are based on the latest syllabus prescribed, as per the CCE guidelines by CBSE Board. The students are required to go through RD Sharma Solutions thoroughly before the board exams to score well and intensify their problem-solving abilities. These solutions are prepared by experts in Maths at BYJU’S to provide exercise-wise solutions in a precise manner. By practising regularly, students will be thorough with the concepts provided in the textbook. Students can access RD Sharma Solutions for Class 12 Maths Chapter 12 Higher order derivatives from the below provided links. This chapter mainly focuses on relations involving various order relations of cartesian functions. Some of the essential topics of this chapter are listed below.

  • Definition of higher-order derivatives.
  • Notations of higher-order derivatives.
  • Proving relations involving various order derivatives of cartesian functions.
  • Finding second-order derivatives of parametric functions.
  • Proving relations involving various order derivatives of parametric functions.
  • Proving relations involving various order derivatives.

RD Sharma Solutions Class 12 Maths Chapter 12 Higher Order Derivatives:Download PDF

RD Sharma Class 12 Maths Solutions Chapter 12 Higher Order Derivatives
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Access answers to Maths RD Sharma Solutions For Class 12 Chapter 12 – Higher Order Derivatives

Exercise 12.1 Page No: 12.17

1. Find the second order derivatives of the each of the following functions:

(i) x3 + tan x

Solution:

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(ii) Sin (log x)

Solution:

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(iii) Log (sin x)

Solution:

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(iv) ex sin 5x

Solution:

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(v) e6x cos 3x

Solution:

Let, y = e6x cos 3x

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(vi) x3 log x

Solution:

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(vii) tan-1x

Solution:

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(viii) x cos x

Solution:

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(ix) Log (log x)

Solution:

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Solution:

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Hence proved.

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Solution:

Given y = x + tan x

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Solution:

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Solution:

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Hence proved.

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Solution:

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Solution:

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Solution:

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Solution:

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Solution:

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Solution:

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Solution:

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Solution:

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Hence proved.

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Solution:

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Solution:

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Solution:

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Solution:

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Solution:

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