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Solutions 2. Inverse Trigonometric Functions - Exercise 2.1 | Class 12 Mathematics-I - Toppers Study
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Solutions 2. Inverse Trigonometric Functions - Exercise 2.1 | Class 12 Mathematics-I - Toppers Study
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Chapter 2 Mathematics-I class 12
Exercise 2.1 class 12 Mathematics-I Chapter 2. Inverse Trigonometric Functions
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- Solutions 2. Inverse Trigonometric Functions - Exercise 2.1 | Class 12 Mathematics-I - Toppers Study
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2. Inverse Trigonometric Functions
| Exercise 2.1 |
Solutions 2. Inverse Trigonometric Functions - Exercise 2.1 | Class 12 Mathematics-I - Toppers Study
Exersise 2.1
Find the principal values of the following:
Ques.1. 
Ans. Let 
Since, the range of principal value of 
is 
hance, Principal value of is 
Ques.2. 
Ans. Let 
Since, range of the principal value of 
is 
hance, principal value of is 
Ques3. 
Ans. Let 
Since, the range of principal value of 
is 
hance, Principal value of is
Ques.4. 
Ans. Let 
Since, the range of principal value of 
is
hance, Principal value of is 
Ques.5. 
Ans. Let 
Since, the range of principal value of is
hance, Principal value of is 
Ques.6. 
Ans. Let 
Since, the range of principal value of is
hance, Principal value of is 
Ques.7. 
Ans. Let 
Since, the range of principal value of 
is
hance, Principal value of is
Ques.8. 
Ans. Let 
Since, the range of principal value of 
is
hance, Principal value of is
Ques.9. 
Ans. Let 
Since, the range of principal value of is
hance, Principal value of is 
Ques..10. 
Ans. Let 
Since, the range of principal value of is
hance, Principal value of is 
Find the value of the following:
Ques.11. 
Ans.
= 
= 
= 
= 
= 
Ques.12. 
Ans.
= 
= 
= 
Ques.13. If 
then:
A) 
(B) 
(C) 
(D)
Ans. By definition of principal value for 
hance, option (B) is correct.
Ques.14. 
is equal to:
(A) 
(B) 
(C) 
(D) 
Ans.
= 
= 
= 
hance, option (B) is correct.
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