Form the differential equation of the family of curves represented `c(y + c)^2 = x^3`, where c is a parameter.

Form the differential equation of the family of curves represented c(y+c)^(2)=x^(3), where is a parameter.

Form the differential equation of the family of curves represented by y^(2)=(x-c)^(2)

From the differential equation of the family of curves represented by y = a cos (bx + c) where a, b, c are the arbitrary constants.

The differential equation of the family of curves represented by y^3= cx+ c^3+ c^2-1 ,where c is an arbitrary constant is of :

Form the differential equation of the family of curves represented by the equation (a being the parameter): (2x+a)^(2)+y^(2)=a^(2)(2x-a)^(2)-y^(2)=a^(2)(x-a)^(2)+2y^(2)=a^(2)

The differential equation of the family of curves represented by the equation x^(2)y=a is

Form a differential equation for the family of curves represented by ax^(2)+by^(2)=1, where a and b are arbitrary constants.

From the differential equation for the family of the curves ay^(2)=(x-c)^(3), where c is a parameter.

Find the order of the differential equation of the family of curves. y=asinx+bcos(x+c) , where a,b,c are parameters.