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The Differential Equation Of All Circles Passing Through The Origin And Having Their Centers On X - Axis Is
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The Differential Equation Of The Family Of Curves Y = E^2x (a Cos X + B Sin X), Where A And B Are Arbitrary Constants, Is Given By
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The Differential Equation Of The Family Of Circles Passing Through The Fixed Points (a, 0) And (-a, 0) Is
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The Differential Equation Of Coaxial Parabola Y^2 = 4a(x - B), Where A And B Are Arbitrary Constants, Is
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The Differential Equation Representing The Family Of Curves Y^2 = 2c(x + ^c2/3), Where C Is A Positive Parameter Is Of
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From The Differential Equation Of All Family Of Lines Y = Mx + 4/m By Eliminating The Arbitrary Constant M.
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