Answer:
(42.5, 37.5)
Explanation:
Given:
Arthur = A(20, 35)
Cameron = C(65, 40)
Jamie = J(45, 20)
Required:
Coordinate of the midpoint of the distance between A and C.
SOLUTION:
Midpoint (M) of AC, is given as:

Let


Plug the values into the given formula:



Coordinate Jamie should run towards is (42.5, 37.5)