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it's impossible if the line is straight but if u can make it zig-zag then you can make them intersect at as many points as you like.

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Q: How can you draw 2 lines with 3 points of intersection?
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Related questions

How many common points for intersection of four lines?

- If you're working on a single sheet of paper (2-D), then you can draw four lines that intersect in 1, 2, 3, 4, 5, or 6 points. - If in 3-D space, then you can also draw four lines that don't intersect at all.


Can 2 circle and 3 lines get 17 intersection points?

Yes. Draw three line segments so that they cross at three points forming a triangle (with each side extending beyond the vertices of the triangle). Draw one circle to enclose the triangle without touching it to intersect the extended sides at a further 6 points, making 9 points of intersection so far. Draw the second circle slightly shifted (relative to the first) so that it also encloses the triangle (without touching it) creating a further 6 intersection points with the three lines and 2 with the first circle; an additional 8 intersection points making 17 in all.


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What is the greatest possible number of points of intersection for 100 lines?

100*99/2 = 4950


How do you verify that a triangle is isosceles?

The step to verify an isosceles triangle is: 1) Find the intersection points of the lines. 2) Find the distance for each intersection points. 3) If 2 of the distance are the same then it is an isosceles triangle.


What are the possible intersections of more than two lines?

For n lines there are n*(n-1)/2 possible intersection points.


What is the greatest number of points of intersection that can occur when 2 different circles and 2 different straight lines are drawn on the same piece of paper?

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A point where 2 lines meet?

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Does intersection of 2 planes always contain at least 2 points?

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What is a quadrigon?

A Quadrigon is a polygon of 4 points (no 3 of which are collinear) and 4 lines spanned between the 4 points in such a way that each line connects only 2 of the 4 points and each point is the intersection of just 2 of the 4 lines. This figure is also sometimes called a Tetragon. See: http://chrisvantienhoven.nl/quadrigon-objects.html.