Q. 155.0( 1 Vote )

# Find the particul

Answer :

Given: (1 – y2)(1 + log x)dx + 2xy dy = 0

To find: a particular solution of the given differential equation

(1 – y2)(1 + log x)dx + 2xy dy = 0  Integrating both sides: In first integral:

Put 1 + log x = t In second integral:

Put 1 – y2 = u

2y dy = du

So,     It is given that when x = 1 the value of y = 0

Therefore, { log 1 = 0}   So, the solution of the differential equation is Rate this question :

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