NCERT Solutions for Class 12 Maths Chapter 2 Inverse Trigonometric Functions Exercise 2.2 is covered in this article. This chapter 2 Inverse Trigonometric Functions Exercise includes the questions from elementary properties of inverse trigonometric functions. NCERT has provided a total of 21 problems and solutions based on the important topic.

Download PDF NCERT Solutions for Class 12 Maths Chapter 2 Inverse Trigonometric Functions Exercise 2.2

NCERT Solutions for Class 12 Maths Chapter 2: Important Topics

Important topics covered in the Inverse Trigonometric Functions chapter are as follows:

Sine Function
Cosine Function
Tangent Function
Secant Function
Cotangent Function
Cosecant Function
Properties of Inverse Trigonometric Functions

Also check: NCERT Solutions for Class 12 Maths Chapter 2 Inverse Trigonometric Functions

Other Exercise Solutions of Class 12 Maths Chapter 2 Inverse Trigonometric Functions

Exercise 2.1 Solutions	14 Questions (12 Short Answers, 2 MCQs)
Exercise 2.2 Solutions	21 Questions (18 Short Answers, 3 MCQs)
Miscellaneous Exercise Solutions	17 Questions (14 Short Answers, 3 MCQs)

Chapter 2 Inverse Trigonometric Functions Topics:

Circular Representation of Inverse Trigonometric Functions	Cos Inverse Formula	Inverse Trigonometric Formulas
Half-Angle Formula	Cotangent Function	Tangent Function
Cosine Function	Cosecant functions	Inverse Tan
Inverse cosine	Inverse Trigonometric Functions	Derivative of Inverse Trigonometric Functions

CBSE Class 12 Mathematics Study Guides:

NCERT Solutions for Class 12 Maths	Maths MCQs
Mathematics Notes	Maths Syllabus
Trigonometry	Arithmetic
Maths Study Material	Algebra

NCERT Solutions for Class 12 Maths Chapter 2 Inverse Trigonometric Functions Exercise 2.2

Download PDF NCERT Solutions for Class 12 Maths Chapter 2 Inverse Trigonometric Functions Exercise 2.2

NCERT Solutions for Class 12 Maths Chapter 2: Important Topics

Other Exercise Solutions of Class 12 Maths Chapter 2 Inverse Trigonometric Functions

CBSE CLASS XII Related Questions

1. Let A=\(\begin{bmatrix} 0 & 1 \\ 0 & 0 \end{bmatrix}\),show that(aI+bA)n=anI+nan-1bA,where I is the identity matrix of order 2 and n∈N

2. Let f: R→R be defined as f(x) = 3x. Choose the correct answer.

3. Evaluate \(\begin{vmatrix} cos\alpha cos\beta &cos\alpha sin\beta &-sin\alpha \\ -sin\beta&cos\beta &0 \\ sin\alpha cos\beta&sin\alpha\sin\beta &cos\alpha \end{vmatrix}\)

4. Find the inverse of each of the matrices,if it exists. \(\begin{bmatrix} 2 & 3\\ 5 & 7 \end{bmatrix}\)

5. Find the inverse of each of the matrices,if it exists \(\begin{bmatrix} 2 & 1 \\ 7 & 4 \end{bmatrix}\)

6. If \(\frac{d}{dx}f(x) = 4x^3-\frac{3}{x^4}\) such that \(f(2)=0\), then \(f(x)\) is

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1.
Let A=\(\begin{bmatrix} 0 & 1 \\ 0 & 0 \end{bmatrix}\),show that(aI+bA)ⁿ=aⁿI+na^n-1bA,where I is the identity matrix of order 2 and n∈N

2.
Let f: R→R be defined as f(x) = 3x. Choose the correct answer.

3.
Evaluate \(\begin{vmatrix} cos\alpha cos\beta &cos\alpha sin\beta &-sin\alpha \\ -sin\beta&cos\beta &0 \\ sin\alpha cos\beta&sin\alpha\sin\beta &cos\alpha \end{vmatrix}\)

4.
Find the inverse of each of the matrices,if it exists. \(\begin{bmatrix} 2 & 3\\ 5 & 7 \end{bmatrix}\)

5.
Find the inverse of each of the matrices,if it exists \(\begin{bmatrix} 2 & 1 \\ 7 & 4 \end{bmatrix}\)

6.
If \(\frac{d}{dx}f(x) = 4x^3-\frac{3}{x^4}\) such that \(f(2)=0\), then \(f(x)\) is