y=sec
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y=sec
−1
(
x
2
−1
x
2
+1
)
Put x=cotθ.
As we know, cos2θ=
1+tan
2
θ
1−tan
2
θ
Then y=sec
−1
(
1−tan
2
θ
1+tan
2
θ
)=sec
−1
(
cos2θ
1
)=sec
−1
(sec2θ)=2θ=2cot
−1
x.
∴
dx
dy
=
1+x
2
−2
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