The order of the differential equation of all conics whose center lie at origin will be
The order of the differential equation of all conics whose center lie at origin will be Correct Answer 3
Concept:
Order: The order of a differential equation is the order of the highest derivative appearing in it.
Degree: The degree of a differential equation is the power of the highest derivative occurring in it, after the Equation has been expressed in a form free from radicals as far as the derivatives are concerned.
Calculation:
From the definition of order, we can say that we will need 3 arbitrary constants for defining any conic as it is a 3-dimensional figure.
So, the number of constant in the equation will be 3, hence order = 3
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Feb 20, 2025
