write the equation of the directris of the parabola x^2-4x-8y+12
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Answer: y+1=0
Step-by-step explanation:
Given parabola x^2-4x-8y+12=0
x^2-4x=8y-12
x^2-2×2× x+(4-4)=8y-12
(x-2)^2=8y-12+4
(x-2)^2=8y-8
(x-2)^2=4.2(y-1)
This is of the form X^2=4ay
Where X=x-2, a=2, and Y=y-1
Now, for equation of directrices
Directrix is Y+a=0
(y-1)+2=0
y+1=0
Hope This Helps***
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