HELP the equation for the directrix of this parabola is x=-1. x=1/4y^2 true or false
not true
\[\frac{1}{4}y^2= x\]\[y^2=1(4x)\]\[4p=1\]\[p=\frac{1}{4}\]focus = 1/4 dirextrix: x= -1/4 not x=-1
I see 4p = 4 -> p = 1
no
if 4(x+1) than 4p =4 p=1 then directrix x=-1
I'm confused, since I always remember y^2 = 4px
yes but y^2 = 4x than 4x= 1(4x) 4p =1 p=1/4
Thanks, Nancy! I'm looking it up now.
what is the equation of the parabola, in vertex form, with focus at (2,-4) and directrix y=-6
Click on properties in the box labeled "geometric figure"
I check several other sources but it's not as the way the calculated, also the text book!!!
help what is the equation of the parabola, in vertex form, with focus at (2,-4) and directrix y=-6
Focus F (h, k+p) = (2, -4) Directrix y = k -p = -6 -> h = 2, k = 1, p = -5 => (x -2)^2 = 4(-5) ( y -1) Thus (x -2)^2 = -20 ( y -1)
Rini, I'm going to fix the last one you asked me.
Join our real-time social learning platform and learn together with your friends!