Packet 13: Tossup 11
One form of this law sets free charge density equal to the divergence of the D-field. Replacing a term in this equation with a gradient term yields Poisson’s equation. Applying this law to a plane of charge involves drawing a cylinder through it, an example of its discoverer’s namesake symmetric surfaces. An analogous form of this law for gravity sets “minus 4 pi G M” equal to a surface integral. Expressions for the (*) electric field around sheets or wires of charge are derived from this law, the first of Maxwell’s equations. Per this law, the charge enclosed by a surface is proportional to the electric flux through it. For 10 points, give this law named for the discoverer of the normal distribution. ■END■
ANSWER: Gauss’s law for electricity [or Gauss’s flux theorem; reject “Gauss’s law of magnetism”]
<Science - Physics, Rohan Kher> | VAULT II Packet 13 (Finals 1)
= Average correct buzzpoint
Buzzes
Summary
| Tournament | Edition | Match | Heard | Conv. % | Power % | Neg % | Avg. Buzz |
|---|---|---|---|---|---|---|---|
| VAULT II at UCSB | 2026-03-13 | ✓ | 1 | 100% | 100% | 0% | 42.00 |
| VAULT II Northern UK | 2026-04-24 | ✓ | 1 | 100% | 100% | 0% | 44.00 |
| VAULT II at Harvard | 2026-04-30 | ✓ | 4 | 100% | 0% | 50% | 122.00 |
| VAULT II Stanford Online | 2026-07-17 | ✓ | 1 | 100% | 100% | 0% | 47.00 |