Use the lines from a previous exercise, insert them in a circle and count the number of regions.
E
Practice makes perfect
In a previous exercise, we have been showed that in how many ways that three distinct lines can intersect. Let's insert these lines in a circle and find the greatest number of regions.
1 Point of Intersection
2 Points of Intersection
3 Points of Intersection
As we can see, when there are 3 points of intersection, we have 7 regions. Thus, the greatest number of regions is 7 which corresponds to option E.