Mathematics, 09.01.2020 20:31 aweller3898
Aparabola has a focus of f(β2,β6)and a directrix of x=β4. p(x, y) represents any point on the parabola, while d(β4,y) represents any point on the directrix. match each numbered step with the correct step in the process of finding the equation of the parabola using the distance formula. 1.fd=fp 2.(xβ2)2+(yβ6)2=(xβ4)2+(yβy)2 3.x2+4x+4+y2+12y+36=x2+8x+16 4.y2β12y+24=4x 5.β14y2β3y+6=x 6.14y2+3y+6=x 7.fp=dp 8. (xβ(β2))2+(yβ(β6))2=(xβ(β4))2+(yβy) 2 x2β4x+4+y2β12y+36=x2β8x+16 9. y2+12y+24=4x
(ignore the steps, you decide the steps)
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Aparabola has a focus of f(β2,β6)and a directrix of x=β4. p(x, y) represents any point on the parabo...
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