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Lv 7
? fragte in Science & MathematicsMathematics · vor 8 Jahren

How to describe the conic?

How do you "Describe the conics"?

x^2-y^2=9

and

25x^2+4y^2=100

2 Antworten

Relevanz
  • Beste Antwort

    The first one is a hyperbola. You can tell because both x and y are squared and the sign of the coefficients are opposite.

    It's centered on the origin and it has transverse axes of y = +/- x

    Its vertices are at (-3 , 0) and (3 , 0)

    The 2nd one is an ellipse

    It is centered on the origin

    It has a semi-major axis of 5 units that is parallel to the y-axis

    It has a semi-minor axis of 2 units that is parallel to the x-axis

  • Conic section: circle, ellipse, parabola, hyperbola

    1.the first one is a hyperbola (since its negative)

    * x^2-y^2=9

    = x^2/9- y^2/9=1 ( divide both side by 9 to make sure the equation is equal to 1)

    2. the second one is an ellipse( since it is positive, if its negative than its hyperbola)

    * 25x^2+ 4y^2=100

    =x^2/4+ y^2/25=1 (divide both side by 100 and make sure its equal to 1)

    so the final equation of the ellipse is x^2/4+ y^2/25=1

    for more information go to: http://math2.org/math/algebra/conics.htm

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