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To connect seven noncollinear points, draw six line segments connecting each point to every other point. This will create a network of lines that connect all seven points without crossing or overlapping.

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Q: Connect Seven Noncollinear Points
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Related questions

How many different ways can you connect seven noncollinear points?

This is sort of like a probability problem: Since you have 7 points, you can do 7 x 5 x 4 x 3 x 2 x 1 = 840 ways The reason why it is 7x5x4x3x2x1 is because At first you have 7 points to choose from, so that's why you have 7, Then, you are left with 5 points to choose, it is not 6 because you need 2 points to make a line from the first part. Then, after you got 2 lines, you are left with 4 points, it's not 3 because for here, you are using the previous point and the new point.


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Assuming that each bridge can connect at most two vertices, you will need at least 4 bridges to connect seven vertices. Conversely, two bridges will connect at most four vertices.


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A 7 sided heptagon has 7 points which are its vertices.


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