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Byju's Answer
Standard XII
Mathematics
Continuity of a Function
Solve for 0...
Question
Solve for
0
∘
<
θ
<
90
∘
1)
2
cos
3
θ
=
1
2)
2
sin
2
θ
=
√
3
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Solution
1
)
2
cos
2
θ
=
1
⇒
cos
3
θ
=
1
2
=
cos
60
∘
⇒
3
θ
=
60
∘
⇒
θ
=
60
∘
3
=
20
∘
2
)
2
sin
2
θ
=
√
3
⇒
sin
2
θ
=
√
3
2
=
sin
60
∘
⇒
2
θ
=
60
∘
⇒
θ
=
30
∘
Suggest Corrections
0
Similar questions
Q.
Solve each of the following equations when
0
∘
<
θ
<
90
∘
2
cos
3
θ
= 1
Q.
When
0
∘
<
θ
<
90
∘
, Solve the following equations :
(i)
2
cos
2
θ
+
sin
θ
−
2
=
0
(ii)
3
cos
θ
=
2
sin
2
θ
(iii)
sec
2
θ
−
2
tan
θ
=
0
(iv)
tan
2
θ
=
3
(
sec
θ
−
1
)
.
Q.
Solve the following equation for
0
o
<
θ
<
90
o
:
2
cos
3
θ
=
1
Q.
Find the value of
θ
in each of the following
(1) 2 sin 2
θ
=
√
3
(2) 2 cos 3
θ
= 1
(3)
√
3
tan 2
θ
- 3 = 0
Q.
If
0
<
θ
<
90
and
2
sin
2
θ
=
√
3
,
then find the
value of
θ
.
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