The conic section is represented by the equation 9x+4y^2+18x=16 is a parabola
Conic sections are figures that are formed when a plane intersects with a circular cone.
There are several types of conic sections.
Some of them include
The equation of the conic section is given as:
9x+4y^2+18x=16
Rewrite the equation by collecting the like terms
4y^2 + 9x + 18x = 16
Evaluate the like terms by adding 9x and 18x
4y^2 + 27x = 16
Subtract 27x from both sides of the equation
4y^2 = 16 - 27x
Divide both sides of the equation by 4
y^2 = 4 - 27x/4
Only parabolas take the above form
Hence, the conic section is represented by the equation 9x+4y^2+18x=16 is a parabola
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