Solve it
(1-x²)(1-y)dx=xy(1+y)dy
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Answer:
Step-by-step explanation:
1−x
2
)(1−y)dx=xy(1+y)dy
x
1−x
2
dx=
1−y
y
2
+y
dy
Integrating both sides, we get
logx−
2
x
2
=−∫(y+2+
y−1
2
)dy
⇒logx−
2
x
2
=−
2
y
2
−2y+2log(y−1)
log(x)(1−y)
2
=c−
2
1
y
2
−2y+
2
1
x
2
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