1. The problem statement, all variables and given/known data The problem I must complete is problem 14.18 14.17 A small airplane of mass 1500 kg and a helicopter of mass 3000 kg flying at an altitude of 1200 m are observed to collide directly above a tower located at O in a wooded area. Four minutes earlier the helicopter had been sighted 8.4 km due west of the tower and the airplane 16 km west and 12 km north of the tower. As a result of the collision the helicopter was split into two pieces, H1 and H2, of mass m1 5 1000 kg and m2 5 2000 kg, respectively; the airplane remained in one piece as it fell to the ground. Knowing that the two fragments of the helicopter were located at points H1 (500 m, 2100 m) and H2 (600 m, 2500 m), respectively, and assuming that all pieces hit the ground at the same time, determine the coordinates of the point A where the wreckage of the airplane will be found. 14.18 In Problem 14.17, knowing that the wreckage of the small airplane was found at point A (1200 m, 80 m) and the 1000-kg fragment of the helicopter at point H1 (400 m, 2200 m), and assuming that all pieces hit the ground at the same time, determine the coordinates of the point H2 where the other fragment of the helicopter will be found. 2. Relevant equations mr = mrG mava + mbvb = mav'a + mbv'b 3. The attempt at a solution I have been racking my brain for hrs on this one.. All I have done so far is find that the velocity of the helicopter is 35 m/s and the velocity of the airplane is 83.33 m/s traveling at a 143.13 degrees from the positive x axis towards the origin. I am pretty lost as an approach on this problem, I am thinking I will have to use the equations that relate the exploded particles final positions to the position the center of mass would follow assuming no explosion. I have tried to do this but am only accounting for the helicopter alone and not the impact from the plane. I am extremely confused and although my attempt is not very close to the answer I could at least use a hint in the right direction if possible.