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The differential equation of the curve for which the initial o
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The differential equation of the curve for which the initial ordinate of any tangent is equal to the corresponding subnormal (a)   is linear (b)   is homogeneous of second degree (c)   has separable variables (d)   is of second order

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The differential equation of the curve for which the initial ordinate of any tangent is equal to the corresponding subnormal (a)   is linear (b)   is homogeneous of second degree (c)   has separable variables (d)   is of second order
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Practice questions from similar books

Question 1
Find the particular solution of the differential equation

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Solve , given that when

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Question 3
If then show that

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Question 4
If satisfies the differential equation and then (A) 16 (B) 80 (C) 3 (D) 9

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Question Text
The differential equation of the curve for which the initial ordinate of any tangent is equal to the corresponding subnormal (a)   is linear (b)   is homogeneous of second degree (c)   has separable variables (d)   is of second order