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Byju's Answer
Standard X
Mathematics
Variation of Trigonometric Ratios from 0 to 90 Degrees
sin 20∘sin 40...
Question
sin
20
∘
sin
40
∘
sin
60
∘
sin
80
∘
=
k
16
. Find the value of
k
.
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Solution
sin
20
o
sin
40
o
sin
60
o
sin
80
o
=
sin
(
60
o
−
20
o
)
sin
20
o
sin
(
60
o
+
20
o
)
sin
60
o
=
1
4
sin
(
3
×
20
o
)
sin
60
o
=
1
4
sin
2
60
o
=
3
16
(
∵
sin
(
60
−
θ
)
sin
(
60
+
θ
)
sin
θ
=
1
4
sin
3
θ
)
k
=
3
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0
Similar questions
Q.
Find:
sin
20
×
sin
40
×
sin
60
×
sin
80
.
Q.
prove that ;
sin
20
∘
sin
40
∘
sin
60
∘
sin
80
∘
=
3
16
Q.
Prove that:-
sin
20
sin
40
sin
60
sin
80
=
3
16
Q.
s
i
n
20
∘
s
i
n
40
∘
s
i
n
60
∘
s
i
n
80
∘
=
Q.
evaluate:
sin
20
⋅
sin
40
⋅
sin
60.
s
i
n
80
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Variation of Trigonometric Ratios from 0 to 90 Degrees
Standard X Mathematics
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