The differential equation representing the family of curves `y^2=2c(x+sqrt(c)),` where `c` is a positive parameter, is of (A) order 1 (B) order 2 (C) degree 3 (D) degree 4

The differential equation representing the family of curves y^(2)=2c(x+c^(2//3)) , where c is a positive parameter, is of

The differential equation representing the family of curves y^(2) = 2c (x +c^(2//3)) , where c is a positive parameter , is of

The differentiala equation representing the family of curves y^(2)=2k(x+sqrtk) where k is a positive parameter, is of

The differential equation representing the family of curves y^2=2c(x+sqrt(c)) where c gt 0 is a parameter, is of order and degree as follows: (A) order 1, degree 3 (B) order 2, degree 2 (C) order 1, degree 2 (D) order 1, degree 1

The DE representing the family of curves y^2 =(2c + x^(2021) ) where c is the positive parameter is of?

The differential equation representing the family of curves y^(2)=2c(x+sqrt(c)) ,where c>0 ,is a parameter,is of order and degree as follows: (A) order 1 ,degree 2 (B) order 1 ,degree 1 (C) order 1 ,degree 3 (D) order 2 ,degree 2

Find the differential equation corresponding to the family of curves y=c(x-c)^2 where c is an arbitrary constant.

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