both lollipops form an equally infinite number of points.the only difference is the distance.
2006-10-05 18:12:23
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answer #1
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answered by bumblebee_chola 4
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No. There is an infinite number of points that lie on the circumference of both circles.
2006-10-06 00:26:53
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answer #2
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answered by fcas80 7
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A point is dimensionless, therefore takes up no space. So we could paraphrase the question as, "Can more angels dance on the head of a really big pin than on the head of a small one?" Just teasing. Please don't be upset.
Oh, [Ðâ¦â], just noticed it's you! How are you doing? Listen, I just placed a question "What are transdimensional numbers?" in the Mathematics category. Since you didn't I figured someone should. You know, like, somebody's got to do it, right? Hope you don't mind.
2006-10-06 19:18:01
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answer #3
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answered by Seeker 4
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No. A line contains an infinite number of points -- regardless of its length.
2006-10-06 00:25:35
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answer #4
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answered by Fall Down Laughing 7
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No, the two sets are denumerable with each other (ald also denumerable with the set of real numbers)
i.e. there is a bijective mapping between the two sets:
p(2,theta) <-> p'(4,theta')
and that mapping is: theta=theta'
2006-10-06 01:17:00
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answer #5
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answered by smci 7
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They both have an infinite number of points.
2006-10-06 00:25:50
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answer #6
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answered by Jess 2
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circumference = 360 degrees// degrees divide into min and so on forever..
2006-10-06 00:39:58
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answer #7
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answered by wizard 4
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well at least I know how to spell ERRONEOUSLY!
2006-10-06 00:21:26
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answer #8
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answered by ucd_grad_2005 4
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