PLEASE HELP Check my answer?
got picture?
nope there's no picture
@Mertsj can you please help me?
I think that is right...assuming that the 24 is 2p, or is it 4p? I forget. I'd better look it up.
more or less
the mic is 24 inches wide, thus 12 units on one side and 12 units on the other
so its either 4 or 12?
then you'd just need to get the equation of that parabola, to get the distance from the focus to the vertex since the mic itself is at the focus of the dish
recall that \(\large \bf (x-h)^2=4p(y-k)\) p = distance from the vertex to the focus
so you're really being asked for "p"
h,k is 12, 4 or 24, 4 ?
(h, k) is the vertex of the parabola, notice the parabola is at the origin
so we know the vertex, thus (h, k) then we'd need another point in the parabola, notice the picture, you'd have two you can use so let's say let use use the (-12, 4) so \(\bf (x-h)^2=4p(y-k)\implies (x-0)^2=4p(y-0)\implies x^2=4py \\ \quad \\ {\color{blue}{ (-12, 4)}}\implies {\color{blue}{ -12}}^2=4p{\color{blue}{ 4}}\) solve for "p"
well, I should enclose the "x" , so \(\bf (x-h)^2=4p(y-k)\implies (x-0)^2=4p(y-0)\implies x^2=4py \\ \quad \\ {\color{blue}{ (-12, 4)}}\implies ({\color{blue}{ -12}})^2=4p{\color{blue}{ 4}}\)
so p = 4 c; ; the vertix should be placed 4 inches far
Can you please help me with 2 more?
hmmm p = 4?
its not correct?
weird it doesn't show your viewing this, I keep thinking youve left
\(\bf {\color{blue}{ (-12, 4)}}\implies ({\color{blue}{ -12}})^2=4p{\color{blue}{ 4}}\implies \cfrac{144}{4\cdot 4}=p\)
wait 9 ? what
yes
I think I did some wrong at first but thank you so much(:
as far as the other... repost anew, thus more exposure and we can revise each other
Okay (:
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