Moon Drop: Does Mass Change Free-Fall Speed?

1 · Predict

On the Moon, a 1 kg ball and a 6 kg ball are released together from the same height, in a vacuum with no air resistance. Which one speeds up faster as it falls?

2 · Set Up

  1. Open the Moon Drop preset. Note the two balls: a light one (1 kg) and a heavy one (6 kg), released together under the Moon's gravity (g = 1.6 m/s²).
  2. Select each ball in turn and set its mass in the properties panel to match the Mass column of the data table below before each run.
  3. Release both balls, pause the sim at the elapsed time listed in the Time column, and read the ball's downward velocity (vy) from the probe.

3 · Collect Data

Mass (m) (kg)Elapsed Time (t) (s)Velocity (vy) (m/s)Momentum (p) (kg·m/s)
11
61
62

Plot vy (y-axis) against mass (x-axis) using rows 1 and 2. Then plot vy against time using rows 2 and 3. What shape is each graph, and what does it tell you about free fall on the Moon?

4 · Analyze

  1. Using your recorded vy and mass values, compute the momentum p = mv for each row. Show your work.
  2. Compare rows 1 and 2 (same time, different mass) and rows 2 and 3 (same mass, different time). What does each comparison tell you about how velocity depends on mass versus time?

5 · Extend

  1. Explain, using F = ma and weight = mg, why a heavier ball does not fall faster on the Moon — even though gravity pulls on it with more force.
  2. If this same experiment were done on Earth by dropping a feather and a bowling ball through air, would your data table look the same? Why or why not?

The Physics Behind This Experiment

Momentum

Momentum p = mv combines an object's mass and velocity into a single quantity — even though the light and heavy balls share the same fall speed at a given time, the heavier ball carries much more momentum.

Kinetic Energy

KE = ½mv² grows with the square of speed and directly with mass — so two balls hitting the ground at the same speed still carry very different amounts of kinetic energy if their masses differ.

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