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Byju's Answer
Standard XI
Mathematics
Trigonometric Ratios of Multiples of an Angle
Prove that: ...
Question
Prove that:
tan
5
A
−
tan
3
A
tan
5
A
+
tan
3
A
=
sin
2
A
sin
8
A
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Solution
tan
5
A
−
tan
3
A
tan
5
A
+
tan
3
A
=
sin
5
A
cos
3
A
−
cos
5
A
sin
3
A
sin
5
A
cos
3
A
+
cos
5
A
sin
3
A
=
sin
2
A
sin
8
A
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0
Similar questions
Q.
Show that
t
a
n
5
A
−
t
a
n
3
A
t
a
n
5
A
+
t
a
n
3
A
=
s
i
n
2
A
s
i
n
8
A
.
Q.
simplify.
tan
5
a
−
tan
3
a
tan
5
a
+
tan
3
a
=
sin
2
a
sin
8
a
Q.
Prove that
sin
A
+
sin
5
A
+
sin
9
A
cos
A
+
cos
5
A
+
cos
9
A
=
tan
5
A
Q.
Prove that:
tan
3
A
tan
2
A
tan
A
=
tan
3
A
−
tan
2
A
−
tan
A
Q.
Prove that :
tan
3
A
−
cot
3
A
tan
A
−
cot
A
=
sec
2
A
+
cot
2
A
.
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Standard XI Mathematics
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