obtain general and singular solution of the equation sinpx*cosy=cospx*siny+p
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Step-by-step explanation:
The given differential equation is
sin y cos Px – cos y sin Px – P = 0
sin(y – Px) = P
(y – Px) = sin–1(P)
y = Px + sin–1(P)
which is a Clairaut differential equation.
Hence, the solution is
y = cx + sin–1(c)
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