Law of logarithm: straight lines intersect at one point, two intersect, there are two pairs of logarithm of vertex angle, and six pairs of logarithm of adjacent complementary angle Straight lines intersect at one point and two intersect. There are two pairs of logarithms of vertex angles and six pairs of logarithms of adjacent complementary angles And so on, how many pairs of vertex angles do n lines intersect

Law of logarithm: straight lines intersect at one point, two intersect, there are two pairs of logarithm of vertex angle, and six pairs of logarithm of adjacent complementary angle Straight lines intersect at one point and two intersect. There are two pairs of logarithms of vertex angles and six pairs of logarithms of adjacent complementary angles And so on, how many pairs of vertex angles do n lines intersect

2n (2n-3) group. N lines intersect at a point, resulting in a total of 2n small angles. Each small angle and other adjacent small angles (two or three or more small angles) can produce (2n-3) angles less than 180 degrees (including the small angle itself). Each such angle less than 180 degrees is complementary to the other angle. There are a total of 2n small angles. So that's the answer
You can take two or three straight lines