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The examples from Ordinate 2D, and scenes, parts, materials and scripts made by its users. All free: open one in the studio with one click.
From Ordinate 2D ✓
Script
Measure g with pendulums (a least-squares fit)
Six pendulums from 0.25 to 2 m are timed; a straight-line fit of T² against L gives g = 4π²/slope.
Script
Chaos: two nearly identical double pendulums
A difference of 10⁻⁴ rad grows until the two motions are unrelated.
Script
Pendulum period against amplitude
Release a pendulum from 5° to 150°: the period against 2π√(L/g) and the exact value.
Pendulum Wave
Fifteen pendulums of slightly different lengths drift out of step into waves, two groups, three, and line up again after exactly 60 s.
Warren Truss: forces under a changing load
The truss with Analyze → Member Forces switched on, tension red and compression blue, while an extra load rises from 0 to 600 N and back every 6 s: each of the fifteen members follows the method of joints as the load changes, and the truss does not move.
Wrecking Ball
A 20 kg ball on an arm released from 58° swings into a wall of bricks.
Ballistic Pendulum
A 0.5 kg bullet at 30 m/s embeds in a 4 kg block on a rod: v = mu/(M+m) after the impact, then the swing rises h = v²/2g.
Vertical Circle
A ball swung in a vertical circle: the rod pulls hardest at the bottom (mg + mv²/r) and least at the top, while the energy stays constant.
Pendulum Wave
Fifteen pendulums of slightly different lengths drift out of step into waves, two groups, three, and line up again after exactly 60 s.
Warren Truss: forces under a changing load
The truss with Analyze → Member Forces switched on, tension red and compression blue, while an extra load rises from 0 to 600 N and back every 6 s: each of the fifteen members follows the method of joints as the load changes, and the truss does not move.
Wrecking Ball
A 20 kg ball on an arm released from 58° swings into a wall of bricks.
Ballistic Pendulum
A 0.5 kg bullet at 30 m/s embeds in a 4 kg block on a rod: v = mu/(M+m) after the impact, then the swing rises h = v²/2g.
Vertical Circle
A ball swung in a vertical circle: the rod pulls hardest at the bottom (mg + mv²/r) and least at the top, while the energy stays constant.
From the community
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