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3
Answer:
We know that,
(
1
)
1
+
tan
2
θ
=
sec
2
θ
(
2
)
1
−
sin
2
θ
=
cos
2
θ
(
3
)
cos
θ
=
1
sec
θ
Here,
√
1
+
tan
2
x
√
1
−
sin
2
x
=
sec
2
x
Let,
L
H
S
=
√
1
+
tan
2
x
√
1
−
sin
2
x
Using
(
1
)
and
(
2
)
we get
L
H
S
=
√
sec
2
x
√
cos
2
x
L
H
S
=
sec
x
cos
x
L
H
S
=
sec
x
(
1
sec
x
)
L
H
S
=
sec
x
⋅
sec
x
L
H
S
=
sec
2
x
∴
L
H
S
=
R
H
S
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