Magnet drop
LENZ’S LAW IN ACTIONRelease first. Then drag to pause at any instant; Resume continues from there.
At the fixed copper ring
The magnet is held still. Flux is present, but it is not changing: no induced current.
The dashed ring marks one fixed slice of the wall. Cyan arrows are conventional current, viewed from above. Gold arrows show the induced field.
OBSERVE & EXPLAIN
Two identical magnets, one release height. Release them together and compare their motion.
TRY ONE CHANGE
Predict first: will the magnet in copper fall faster, slower, or at the same rate as the free magnet?
How the model works
Faraday’s law: ε = −dΦB/dt. A falling magnet changes magnetic flux through conducting loops in the tube. Above the magnet, the induced field tends to maintain the decreasing flux; below it, the induced field opposes the increasing flux. Both effects produce an upward force on the falling magnet. Gravitational potential energy becomes thermal energy in the copper.
This qualitative model integrates gravity and a speed-dependent magnetic drag, F = −kv, with k proportional to magnet strength squared. Inside the tube, drag can balance weight and produce terminal speed. Slotted copper has much weaker residual braking; plastic and the free-fall comparison have none. Entry and exit effects are smoothed. Air resistance is omitted. The replay slider reconstructs the same drop at the selected time. Pausing freezes simulated time; visible currents in a paused frame represent that instant of motion, not a physically held magnet. Current loops, fields, poles, force arrows, tube wall thickness and magnet size are enlarged or simplified; the cutaway is a visualization and does not physically cut the tube. Strength changes magnetic moment only, with mass fixed. Values illustrate behavior rather than predict a particular commercial magnet.