Show that the differential equation y3dy+(x+y2)dx=0
can be reduced to a homogeneous equation.
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Solve the differential equation xydxdy=1+x21+y2(1+x+x2)
Solution of the differential equationdxdy−xlogx1+logx=ey1+logx′ if y(1)=0, is
Orthogonal trajectories of family of the curve x32+y32=a(32) , where a is any arbitrary constant, is
Differential equation of the family of circles touching the line y=2 at (0,2) is
What is the solution of satisfying?
The gradient of the curve passing through (4, 0) is given by if the point (5, a) lies on the curve, then the value of a is
What is the differential equation fory2=4a(x−a)?