Question 74310
Since these segments are all equal, that means we're going to divide this line into  equal parts. So we need to find the midpoint of pq.
*[invoke Midpoint_of_segment_connecting_two_point -3, 4, 9, -4]
So (3,0) is the midpoint of pq. This means the coordinates of m is (3,0) since its right in the middle. Now lets find the midpoint of the midpoint, or in other words, find the point thats a quarter of a way there.
*[invoke Midpoint_of_segment_connecting_two_point -3, 4, 3, 0]
So at the quarter mark we have the point k(0,2). Now lets find the midpoint between the middle and the end, which is q(9,-4)
*[invoke Midpoint_of_segment_connecting_two_point 3, 0, 9, -4]
So the coordinates of n are (6,-2). So the coordinates are:
k=(0,2), m=(3,0), and n=(6,-2)
You can always graph these points and the segment to visually verify this.