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 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

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

Order and degree of family of curve y-=2c(x+sqrt(c)) where c>0

The differential equation of all parabolas each of which has a latus rectum 4a and whose axes are parallel to the x-axis is (a) of order 1 and degree 2 (b) of order 2 and degree 3(c) of order 2 and degree 1 (d) of order 2 and degree 2

The differential equation of the family of curves, y^2 = 4a ( x + b) , a b in R , has order and degree respectively equal to :

The order and degree of the differential equation, whose solution represents the family c(y+c)^(2)=x^(3) are (where c is a parameter )

The differential equation whose solution is Ax^(2)+By^(2)=1, where A and B are arbitrary constants,is of (a) second order and second degree (b) first order and second degree (c) first order and first degree (d) second order and first degree

Consider the family of curves Ax^(2)+By^(2)=1 find the order and degree

Consider the differential equation of the family of curves y^2=2a(x+sqrt(a)) , where a is a positive parameter.Statement 1: Order of the differential equation of the family of curves is 1.Statement 2: Degree of the differential equation of the family of curves is 2. (A) Both 1 and 2 are true and 2 is the correct explanation of 1 (B) Both 1 and 2 are true and 2 is not correct explanation of 1 (C) 1 is true but 2 is false (D) 1 is false but 2 is true