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Consider one of the points. Call it point A. You can draw one line containing A through each of the other five lines (i.e., there are five lines that contain both A and another of the five points). Now, consider another of the points -- call it B. Excluiding the line that contains A and B, there are four lines that can be drawn containing B and one of the other four points. Continue this process for all the points. You get 5+4+3+2+1=15 lines.

In general, if you have n non-collinear points, there are n+(n-1)+(n-2)+...+2+1=n*(n+1)/2 lines that can be drawn through any two of those points.

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Q: How many straight lines can be formed by connecting any 2 of the 6 non-collinear points?
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Which term best describes a figure formed by three segments connecting three noncollinear points?

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What term best describes a figure formed by three segments connecting three noncollinear points?

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