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The form of the differential equation of the central conics {a
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The form of the differential equation of the central conics is

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Practice questions from similar books

Question 1
Form a differential equation representing the given family of curves by eliminating arbitrary constants a and b.

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Question 2
 Solve the following differential equation:

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Question 3
In curve which satisfies the differential equation passes through then curve is (a) a circle with centre on x-axis (b) a circle with centre on y-axis (c) a hyperbola with transverse axis as x-axis (d) an ellipse with major axis as y-axis

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Question 4
Show that the differential equation is homogeneous and solve it.

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Question Text
The form of the differential equation of the central conics is