How do you classify the conic −6x2+4y2+2x+9=0?
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Answer:
This is a hyperbola
Step-by-step explanation:
There is a formula for this.
But an easy was of remembering this is that if x^2 and y^2 have the same coefficients then it is a circle.
The above conic is therefore not a circle.
If only x OR y is raised to the power 2 then it is a parabola.
The above conic is therefore not a parabola.
If the x and y raised to the power 2 have same signs then the conic is an ellipse.
The above conic is therefore not an ellipse.
If the x and y raised to the power 2 have opposite signs then the conic is an hyperbola.
The above conic is therefore a hyperbola.
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