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Byju's Answer
Standard XII
Mathematics
Circular Measurement of Angle
Solve sin 5...
Question
Solve
sin
(
50
+
θ
)
−
cos
(
40
−
θ
)
+
tan
1
tan
10
tan
20
tan
70
tan
80
tan
89
=
1
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Solution
sin
(
50
+
θ
)
=
sin
(
90
−
(
50
+
θ
)
)
=
cos
(
40
−
θ
)
tan
θ
tan
(
90
−
θ
)
=
tan
θ
.
cot
θ
=
1
LHS=
∴
sin
(
50
+
θ
)
−
cos
(
40
−
θ
)
+
tan
1
tan
10
tan
20
tan
70
tan
80
tan
89
=
0
+
1.1.1
=
1
=RHS
Hence proved
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Similar questions
Q.
Solve:
cos
(
40
−
θ
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−
sin
(
50
+
θ
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+
cos
2
40
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sin
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+
sin
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Q.
s
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Q.
cos
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Q.
Prove the following :
sin
(
50
∘
+
θ
)
−
cos
(
40
∘
−
θ
)
+
tan
1
∘
tan
10
∘
tan
20
∘
tan
70
∘
tan
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∘
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∘
=
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Q.
cos (40° + θ) − sin (50° − θ) = ?
(a) 1
(b) 0
(c) sin 2θ
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