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B
x2y=C
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C
12logy=C+logx
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D
x3y=C
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Solution
The correct options are Ay=Cx2 C12logy=C+logx Dx3y=C Solving for dydx, we get (xdydx+3y)(xdydx−2y)=0 ⇒xdydx+3y=0⇒dyy=−3dxx⇒yx3=C or xdydx−2y=0⇒y=Cx2 or 12logy=C+logx