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Solution of the differential equation \(\left\{ \frac 1x - \frac{y^2}{(x-y)^2}\right\}dx + \left\{\frac{x^2}{(x-y)^2} - \frac 1y\right\}dy = 0\) is

a. \(log_e\frac xy + \frac{xy}{x-y} = C\)

b. \( \frac{xy}{x-y} = C.e^{x/y}\)

c. \(log_e\frac xy =C+ \frac{xy}{x-y} \)

d. None of these

1 Answer

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Best answer

Correct option is a. \(log_e\frac xy + \frac{xy}{x-y} = C\) 

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