1
You visited us
1
times! Enjoying our articles?
Unlock Full Access!
Byju's Answer
Standard XII
Mathematics
Relation between Inverses of Trigonometric Functions and Their Reciprocal Functions
Solve:- tan ...
Question
Solve:-
tan
−
1
2
x
+
tan
−
1
3
x
=
π
4
Open in App
Solution
tan
−
1
2
x
+
tan
−
1
3
x
=
π
4
⇒
tan
−
1
2
x
+
3
x
1
−
(
6
x
2
)
=
π
4
{
tan
−
1
A
+
tan
−
1
B
=
tan
−
1
A
+
B
1
−
A
B
}
⇒
5
x
=
(
1
−
6
x
2
)
(
tan
π
4
)
⇒
5
x
=
1
−
6
x
2
⇒
6
x
2
+
5
x
−
1
=
0
⇒
6
x
2
+
6
x
−
x
−
1
=
0
⇒
6
x
(
x
+
1
)
−
1
(
x
+
1
)
=
0
⇒
(
6
x
−
1
)
(
x
+
1
)
=
0
x
=
1
6
,
−
1
Suggest Corrections
0
Similar questions
Q.
Find x:-
tan
−
1
(
2
x
)
+
tan
−
1
(
3
x
)
=
π
/
4
Q.
Find the value of x which satisfy euqation :
tan
−
1
2
x
+
tan
−
1
3
x
=
π
/
4
Q.
The number of solutions of the equations
tan
−
1
2
x
+
tan
−
1
3
x
=
π
4
is
Q.
Considering principal values, the number of solutions of
tan
−
1
2
x
+
tan
−
1
3
x
=
π
4
is
Q.
Solve
tan
−
1
x
+
tan
−
1
2
x
=
n
π
−
tan
−
1
3
x
,
n
ϵ
I
,
n
ϵ
R
,for
n
and
x
View More
Join BYJU'S Learning Program
Grade/Exam
1st Grade
2nd Grade
3rd Grade
4th Grade
5th Grade
6th grade
7th grade
8th Grade
9th Grade
10th Grade
11th Grade
12th Grade
Submit
Related Videos
Property 4
MATHEMATICS
Watch in App
Explore more
Relation between Inverses of Trigonometric Functions and Their Reciprocal Functions
Standard XII Mathematics
Join BYJU'S Learning Program
Grade/Exam
1st Grade
2nd Grade
3rd Grade
4th Grade
5th Grade
6th grade
7th grade
8th Grade
9th Grade
10th Grade
11th Grade
12th Grade
Submit
AI Tutor
Textbooks
Question Papers
Install app