Magnetism and Electromagnetic Induction

Suspend test masses from torsion balances inside shielded vacuum chambers away from walls measuring angular displacements over extended periods.

Release varying-mass spheres down lengthy frictionless inclined planes calculating acceleration rates compared against standard gravity.

Weigh objects using precision scales situated atop vibration isolation platforms comparing weight variations throughout daily cycles.

Orbit tiny satellites around larger lead spheres inside evacuated enclosures tracking orbital periods via laser ranging systems.

Whether one ice skater pushes off more forcefully from the surface just prior to collision compared to another skater.

Whether both ice skaters have similar velocities before colliding with each other on ice.

Whether external forces other than those involved during impact are negligible or absent altogether.

Whether there’s an equal amount of static friction present under each skate blade just before impact occurs between them

It has no effect on either radius or speed as long as initial movement was perpendicular to fields lines.

It decreases magnitude of circular path's curvature while keeping speed constant.

It increases both magnitude of circular path's curvature and particle’s speed proportionally.

It increases magnitude of circular path's curvature without changing particle’s speed.

It quadruples.

It halves.

It remains unchanged.

It doubles.

It increases ninefold.

It decreases to one-third.

It remains unchanged.

It triples.

Assuming immediate displacement response time lacking any delay due to inertia.

Ignoring air resistance affecting spring oscillation during extension.

The potential transition beyond elastic deformation where Hooke’s Law no longer applies due to material yielding or fracture.

Disregarding minute temperature changes impacting spring stiffness constant $k$.

The greater amplitude of movements is owing to larger momenta, despite the unchanged periodicity.

Doubling the mass affects the inertia, altering the period and resulting in half the initial frequency.

The frequency is increased because heavier blocks produce a greater force, stretching and compressing the springs more.

The frequency remains unchanged since stiffness determines the response regardless of mass.

It proves that all hypotheses about forces are untrue.

It eliminates the need for any future experiments related to the hypothesis.

It confirms the consistency of results under the same conditions.

It shows that fundamental physical principles change over time.

It disregards gravitational pull affecting both swimmer and wall equally.

It overestimates the reaction force from the wall due to elasticity.

It assumes that all swimmers have equal masses.

It ignores water resistance acting upon the swimmer’s body.

F = k(q1q2/r^2)

F = ma

F = G(m1m2/r^2)

F = p/t