Find the equation of parabola whose vertex is (4,2) and focus is (6,2)?
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Answered by
7
Hi friend!!
Given,
vertex of a parabola=(4,2)
Focus of a parabola=(6,2)
Now, The axis is parrallel to X-axis
'a' is the distance from vertex to focus
→a=2
Now, equation of the parabola is (y-k)²=4a(x-h)
where (h,k) is the vertex
→equation of the parabola is (y-2)²=8(x-4)
I hope this will help you ;)
Given,
vertex of a parabola=(4,2)
Focus of a parabola=(6,2)
Now, The axis is parrallel to X-axis
'a' is the distance from vertex to focus
→a=2
Now, equation of the parabola is (y-k)²=4a(x-h)
where (h,k) is the vertex
→equation of the parabola is (y-2)²=8(x-4)
I hope this will help you ;)
Answered by
3
Step-by-step explanation:
Equation is 4x2+4xy+y2-76x+62y+161=0
Attachments:
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