The distance from the submarine to the boat is approximately 9.22 units, from the helicopter to the boat is 13 units, and from the submarine to the helicopter is around 18.48 units.
1. Displacement vector and distance from the submarine to the boat:
The displacement vector from the submarine to the boat is the difference between the position vectors of the two points. The position vector of the submarine is (-1, 4-5) = (-1, -1) and the position vector of the boat is (3, 4). Therefore, the displacement vector is:
(3, 4) - (-1, -1) = (3+1, 4+1) = (4, 5)
The distance from the submarine to the boat is the magnitude of the displacement vector, which is

2. Displacement vector and distance from the helicopter to the boat:
The displacement vector from the helicopter to the boat is the difference between the position vectors of the two points. The position vector of the helicopter is (3, 4+13) = (3, 17) and the position vector of the boat is (3, 4). Therefore, the displacement vector is:
(3, 17) - (3, 4) = (3-3, 17-4) = (0, 13)
The distance from the helicopter to the boat is the magnitude of the displacement vector, which is

3. Displacement vector and distance from the submarine to the helicopter:
The displacement vector from the submarine to the helicopter is the difference between the position vectors of the two points. The position vector of the submarine is (-1, 4-5) = (-1, -1) and the position vector of the helicopter is (3, 4+13) = (3, 17). Therefore, the displacement vector is:
(3, 17) - (-1, -1) = (3+1, 17+1) = (4, 18)
The distance from the submarine to the helicopter is the magnitude of the displacement vector, which is
