Question

While the downward velocity of the helicopter is still constant, the rope is cut and the helicopter continues to move downward 8 m/s. Determine the distance between the helicopter and the package 2.0 seconds after the rope is cut?

Answer 1

The distance between the helicopter and the package 2.0 seconds after the rope is cut is 16 meters.

Step-by-step explanation:

To determine the distance between the helicopter and the package 2.0 seconds after the rope is cut, we need to consider the motion of the helicopter. Since the downward velocity of the helicopter is still constant, the distance it travels in 2.0 seconds can be determined using the formula:

distance = velocity x time

Since the velocity is 8 m/s and the time is 2.0 seconds, the distance between the helicopter and the package 2.0 seconds after the rope is cut is:

distance = 8 m/s x 2.0 s = 16 meters.