find the cordinates of the focus axis of the parabola the equation of the directix and the length of the lectus retum y2=24x
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Answer: 4A =12
Step-by-step explanation:The given equation is y
2
=12x
Here the coefficient of x is positive.
Hence the parabola opens right
On comparing this equation with y
2
=4ax,
4a=12
⇒a=3
∴ Coordinates of the focus =(a,0)=(3,0)
Since the given equation involves y
2
, the axis of the parabola is the x-axis
Equation of directrix x=−a i.e. x=−3
Length of latus rectum =4a=12
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