The differential equation representing the family of curves y^ 2 =2 c(x+ c ) , where c is…
Mathematics · JEE Advanced · NTA Exams — Differential Equations
The differential equation representing the family of curves \(y^{2}=2 c(x+\sqrt{c})\), where c is a positive parameter, is of
- order 1
- order 2
- degree 3
- degree 4
Answer
(B) order 2
Sign up free on Edukali to view the step-by-step worked solution and practice thousands of similar questions.
Related practice questions
- The Explanation:tion of d y d x = x^ 2 +y^ 2 +1 2 x y satisfying y(1) = 1 is given by
- For x ∈ R , let the function y ( x ) be the solution of the differential equation d y d x +12 y= ( 12 x )…
- The differential equation whose general Explanation:tion is given by, y= (c_ 1 (x+c_ 2 ) )- (c_ 3 e^ (-x+c_ 4…
- For the primitive integral equation ydx + y 2 dy = x dy ; x ∈ R , y > 0, y = y ( x ), y (1) = 1, then y (–3)…
- The differential equation d y d x = 1-y^ 2 y determines a family of circles with
- If x 2 + y 2 = 1, then
- Explanation:tion of the differential equation (e^ x^ 2 +e^ y^ 2 ) y d y d x + e ^ x ^ 2 ( xy ^ 2 - x ) = 0, is
- Explanation:tion of the differential equation x d x+ y d y x d x- y d y = y^ 3 x^ 3 is given by
More Differential Equations questions · Browse all practice questions