Show that the given differential equation is homogeneous and solve each of them.xdxdy−y+xsin(xy)=0
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Differential equation of the family of circles touching the line y=2 at (0,2) is
The solution to of the differential equation(x+1)dydx−y=e3x(x+1)2 is
If y=(x+1+x2−−−−−√)n, then (1+x2)d2ydx2+xdydx is
The differential equation of family of curves whose tangent form an angle of π/4 with the hyperbola xy=C2 is
If xdy=ydx+y2dy,y>0 andy(1)=1, then what is y(−3) equal to?
The equation of the curve passing through the point (0,π4) whose differential equation issin x cos y dx+cos x sin y dy=0, is
What is the solution of the differential equationa(xdydx+2y)=xydydx?
The solution of differential equationyy′=x(y2x2+f(y2/x2)f′(y2/x2)) is