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Find the particular solution of the differential equation x(1 + y2) dx-y(1 + x2) dy = 0, given that y = 1 when x = 0.

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\(\cfrac{2xdx}{1+x^2}\) - \(\cfrac{2ydy}{1+y^2}\) = 0

⇒ \(\cfrac{log(1+x^2)}{1+y^2}\) = 0

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