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Byju's Answer
Standard XII
Mathematics
General Solution of Trigonometric Equation
Solve: sin5θ...
Question
Solve:
sin
5
θ
=
cos
2
θ
,
0
o
<
θ
<
180
o
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Solution
s
i
n
5
θ
=
c
o
s
2
θ
also,
⇒
c
o
s
(
90
∘
−
5
θ
)
=
c
o
s
2
θ
so,
⇒
90
∘
−
5
θ
=
2
θ
given
(
0
∘
<
θ
<
180
∘
)
thus
(
90
∘
=
7
θ
)
θ
=
90
∘
7
=
12.8571
∘
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0
Similar questions
Q.
sin
5
θ
=
cos
2
θ
,
0
o
<
θ
<
120
o
.
Q.
Find all values of
θ
between
0
o
and
180
o
satisfying the equation :
cos
6
θ
+
cos
4
θ
+
cos
2
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=
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Q.
When
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o
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θ
<
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o
, solve the equation
cos
2
θ
−
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θ
+
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=
sin
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θ
.
Q.
cos
6
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+
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4
θ
+
cos
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θ
+
1
=
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0
o
<
θ
<
180
o
.
Q.
Solve
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