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I have one!

and what is it?

no you cannot go to the bathroom

How could you position 100 circles to intersect the maximum number of times?

your teacher must be a feather cuz i dont know that one

lol

lol

no ideas on how to start it?

Nothing that all it asks... thats why I am not sure where to begin.

same radius but different centers... I think that is used to throw me off tho...

well, the question is actually asking you, somehow, to determine the center!

centers*

I do know a circle intersects another circle twice

Do you think this will be a formula answer?

Does my last answer make sense to you?

umm...they intersect maximum number of times?... no

What is an intersection?!

cross.. meet at a point

ok yes... that makes sense

That's only valid if they have the same radius.

How are you figuring this out? Are these rules of circles?

Not really, just think about it. It's very clear.

ok so these are same radius different centers... how would I poistion 100 circles?

oh the question says they have to have different centers?!

It was an a., b., c. type question. so I am not sure if it even pertains

I think the max will be if all of them intersect at the center of some other circle.

I would roughly say that each circuit has to intersect the others at two points.

each one of the other circuits at two points*

Is the question asking about the number of maximum intersection points?

no just how to position 100 circles to intersect the maximum number of times

I am not sure of that answers the question.

ok... I understand that....

What do you think polpak?

One sec

Take your time!

100 times 2 = 200 a circles intersects twice... ???

i hax a question

that will space them evenly at any rate.

i haz a question, can you answer it plzzz????

while still having each circle intersecting each other circle twice.

Oh wow... so would that formula be the answer or plug in the numbers

Thank you