NCERT Solutions has introduced Inverse Trigonometric Functions Class 12 for helping students become perfect in calculus before appearing for the final class 12 exams.
Listed here are topics prepared by various math experts to help keep students updated with the current curriculum of the CBSE Board. Among these topics is Inverse Trigonometric Functions Ncert Solutions.
Keeping the requirements of the CBSE board in mind, Chapter 2 Inverse Trigonometric Functions Class 12 covers the several formats of calculus to find integrals. Now, other than the direct application in mathematics, inverse trigonometric functions find application in fields like science and engineering.
Inverse Trigonometric Functions Ncert Solutions will introduce students to various aspects, restrictions and radians of the inverse angle typically associated with certain main operations.
Found anywhere between the standard scientific or graphing calculator, Inverse Trigonometric Functions represent the inverses of their main functions and help observe their behaviour via several graphical representations.
Topics covered in this Chapter:
Chapter 2 Inverse Trigonometric Functions Class 12 covers these topics:
1. Inverse Trigonometric Functions Introduction
2. Basic Concepts
3. Properties of Inverse Trigonometric Functions

**Inverse Trigonometric Functions Class 12**, as the name suggests, engages in explaining the typical inverses that are part of a function. Like there is an inverse to addition and multiplication, there are inverses to trigonometric functions as well. Earlier in class, students dealt with the various domains and conditions applicable to functions. Now, they’ll learn about the inverses majorly attached to them in **Inverse Trigonometric Functions Class 12**.

Known otherwise as arcus functions (anti trigonometric functions or cyclometric functions), inverse trigonometric functions help find the domains and ranges usually attached to self-explanatory **Inverse Trigonometric Functions, Class 12**.

For example, the inverse of *y=sinx *will be *y=sin-1x. *

Now, there are six inverse trigonometric functions for each trigonometric ratio. To name all of them individually,

1. Arcsine

2. Arccosine

3. Arctangent

4. Arccotangent

5. Arcsecant

6. Arccosecant

These are concepts you’ll be introduced to in **Inverse Trigonometric Functions Class 12. **