i need help from @Luigi0210 and @halorazer
yay c: can you help me with some questions
Find the vertex, focus, directrix, and focal width of the parabola. negative 1 divided by 40 x squared equals y
okay soooooothe vertex would be 0,0 right?
nopes
how did u calculate it ?
i put it into a calculator .-. the parabola runs straight through the point 0,0..... plus all of my choices state that 0,0 is the vertex cuz its the only choice
oh, vertex, yes thats 0,0 i was looking for focus :P
XD okay the focus is 0,-10
correct :)
the diretrix is 10
and the focal length is 40 c:
wait just kidding focal length is 160...
directrix is "y=10" correct :) i forgot how to calculate focal length :P
oh .-. hummmm let me look it up on google \
lol, then how did YOU calculate it ?? :O
its more of a, eye the graph and guess kinda thing c:
focal length is distance between focal point to vertex!
so it would be 0-(-10) = 10 :)
well the only answer with a focal length of 10 has a diretrix of -10 and focus of 0,10
focus = 0,-10 directrix : y=10 are surely correct, so choose that option
but the focus on the question say +10 and you keep putting -10 and they keep say the diretrix is -10 and you keep saying its +10 .-. youre like completely opposite
Vertex: (0, 0); Focus: (0, -10); Directrix: y = 10; Focal width: 160 Vertex: (0, 0); Focus: (-20, 0); Directrix: x = 10; Focal width: 160 Vertex: (0, 0); Focus: (0, -10); Directrix: y = 10; Focal width: 40 Vertex: (0, 0); Focus: (0, 10); Directrix: y = -10; Focal width: 10
those are my choices .-.
who are 'they' ?? let me confirm online... http://www.wolframalpha.com/input/?i=y%3D+%28-1%2F40%29x%5E2 click on "properties"
the answer people :P
so then if that says that then the focal length obviously has to be eitehr 40 or 160
for \(y = 4ax^2\) focal width = 4a
the question is \(y =(-1/40)x^2\) right ?
yes c:
a =-40 so focal width = |4*-40| =|- 160| = 160 :)
yay c: thank you ^.^
welcome ^_^
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