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Byju's Answer
Standard X
Mathematics
Range of Trigonometric Ratios from 0 to 90 Degrees
Verify the gi...
Question
Verify the given equalities.
sin
30
∘
cos
60
∘
+
cos
30
∘
sin
60
∘
=
sin
90
∘
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Solution
sin
30
°
cos
60
°
+
cos
30
°
sin
60
°
=
sin
90
°
⇒
L
.
H
.
S
=
sin
30
°
cos
60
°
+
cos
30
°
sin
60
°
=
1
2
×
1
2
+
√
3
2
×
√
3
2
=
1
4
+
3
4
=
4
4
=
1
⇒
R
.
H
.
S
=
sin
90
°
=
1
∴
L
.
H
.
S
=
R
.
H
.
S
Hence, answer verify.
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Similar questions
Q.
Verify each of the following:
(i) sin 60° cos 30° − cos 60° sin 30° = sin 30°
(ii) cos 60° cos 30° + sin 60° sin 30° = cos 30°
(iii) 2 sin 30° cos 30° = sin 60°
(iv) 2 sin 45° cos 45° = sin 90°
Q.
Find the value of the following
(
i
)
sin
60
∘
cos
30
∘
+
cos
60
∘
sin
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∘
(
i
i
)
cos
30
∘
cos
60
∘
–
sin
30
∘
sin
60
∘
Q.
cos
60
∘
cos
30
∘
−
sin
60
∘
sin
30
∘
is equal to
Q.
sin
30
∘
cos
60
∘
+
sin
60
∘
cos
30
∘
is equal to
Q.
sin 60° cos 30° + cos 60° sin 30°
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