Determine the delivery radius for your shop. Draw a point on a coordinate plane where your shop will be located. Create two different radii lengths from your shop, and construct the circles that represent each delivery area.
a) How much area will each delivery radius cover? b) Write the equation for each circle created.
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determine a center and a radius and write up the equations: center (a,b), radius r \[(x-a)^2 + (y-b)^2 = r^2\]
how do I do that again @amistre64
i thought my posts were pretty well self explantory
Okay, but I'm still confused. How do I find the area?
to find the circle's area, use this formula A = pi*r^2
okay. With what numbers?
this question is asking YOU to pick numbers ... not us.
you need to determine you favorite center point, and your favorite 2 radius lengths ... the rest is just plug and play
I KNOW that much. But HOW do I figure out WHERE to plug them in?
determine a center and a radius and write up the equations: center (a,b), radius r \[ (x-a)^2 + (y-b)^2 = r^2\]
WHY do you keep typing that equation in!!! I already know that and I asked @jim_thompson5910 to help me. Because your confusing ME!!!
... good luck then
well if you wanted to find the area of a circle with a radius of 6, then you would replace r with 6 in A = pi*r^2 but you can come up with circles of any radius since it says "Create two different radii lengths"
So, if I had the coordinates (3,6), then how would I plug that in?
for the center you mean?
YEA.
if so, then (3,6) = (a,b) as amistre64 is saying so a = 3 b = 6 and you plug them into (x-a)^2 + (y-b)^2 = r^2
By the way, @amistre64 I didn't mean it in a rude way. I just need to finish the assignment because I have a deadline and I didn't understand what you were saying Don't take it offensive
And for the radius, how would I do that. Find the diameter and divide it in half @jim_thompson5910
the radius is something you come up with since it says "Create two different radii lengths..."
so this is where you can be creative
OHHH.... That's why @amistre64 kept saying "Create two different radii lengths?" So. I could choose 7, and that would be my radius
yep, any positive number you want
thank you. I have to create a second circle
np
wait @jim_thompson5910 I was saying. am I supposed to create a second circle?
oh yes, yes you do
im fine :)
just do the same thing, as before @jim_thompson5910 ?
I'm assuming it's from the same center, so just pick a different radius
yes
@amistre64 , okay, because I thought I had offended you and I didn't mean to because I wasn't understanding what you was saying. I do now because it was explained to me. thanks for putting up with my confusion :) :)
thanks, @jim_thompson5910 enjoy ur medal
yw
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