Given a cube that has a side length of one, find out the greatest number of points that can be put into the cube (located on faces or edges) so that for any 2 points they are at least one length apart from each other. To show that there is a k, number, you will have to draw k points that are all one apart and provide proof that a collection of k+1 points has 2 points that are > one apart.
Given a cube that has a side length of one, find out the greatest number of points that can be put into the cube (located on faces or edges) so that for any 2 points they are at least one length apart from each other. To show that there is a k, number, you will have to draw k points that are all one apart and provide proof that a collection of k+1 points has 2 points that are > one apart.
Given a cube that has a side length of one, find out the greatest number of points that can be put into the cube (located on faces or edges) so that for any 2 points they are at least one length apart from each other. To show that there is a k, number, you will have to draw k points that are all one apart and provide proof that a collection of k+1 points has 2 points that are > one apart.
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