Question

Solving this equation using the method of spherical means yields Kirchhoff’s formula in R3. It’s not the Schrödinger (10[1])equation, but applying the WKB approximation to this equation yields the eikonal (“icon-al”) equation. Linearizing the metric in the Einstein field equations and transforming to the harmonic gauge gives an instance of this equation, as does using the curl-of-curl identity (10[1])on two of Maxwell’s equations. Any function of the form f of quantity x plus-or-minus vt solves this equation, which can be written as “the d’Alembertian (“dal-ahm-BARE-shin”) of u equals zero.” (10[1])This second-order PDE can be derived by treating a 1D string as a continuum of springs, yielding solutions that travel with speed “square-root of T over mu.” For 10 points, name this generically-named equation (10[1])that describes disturbances that propagate through media. ■END■ (10[5]0[2])

ANSWER: wave equation [accept electromagnetic wave equation or gravitational wave equation]
<Physics>
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Buzzes

PlayerTeamOpponentBuzz PositionValue
Isaac Mammel (UG)Maryland A (Grad)Liberty A (Grad)1710
Rasheeq Azad (UG)UNC B (UG)GWU A (UG)5610
Kenny Zhang (UG)Virginia A (UG)JMU A (UG)8610
Jim Fan (Grad)UNC A (Grad)William & Mary A (UG)12010
Kevin Jiang (UG)Duke A (UG)UNC D (DII)12810
Vedang Singhal (DII)UNC D (DII)Duke A (UG)1280
Luke Schaarschuch (UG)Virginia C (UG)GWU B (Grad)12810
Brian Lai (DII)Virginia B (UG)Liberty C (DII)12810
Patrick Torre (DII)Maryland C (DII)JMU B (UG)12810
Bryce Kline (UG)JMU B (UG)Maryland C (DII)1280
Joshua Schmidt (DII)Liberty B (DII)Roanoke College A (DII)12810