The conic sections described by this equation can be classified in terms of the value , called the discriminant of the equation. [13] Thus, the discriminant is − 4Δ where Δ is the matrix determinant If the conic is non-degenerate, then: [14] if
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The general conic equation for any of the conic section is given by: Axy² + Bxy + Cy² + Dx + Ey + F = 0 Where A, B, C, and D are constants. The shape of the corresponding conic gets changed as
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The general equation for any conic section is A x 2 + B x y + C y 2 + D x + E y + F = 0 where
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Conic sections can be parabolas, hyperbolas, circles, or ellipses . General Form of a Conic Section: Ax2+Bxy+Cy2 +Dx+Ey+F =0 A x 2 + B x y + C y 2 + D x + E y + F = 0, where A,B,C,D,E, A,
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