What model of the atom did de Broglie apply in describing the behavior of a particle-wave? Dalton's solid sphere model false Thomson's Plum-pudding model false Bohr's planetary model true Schrodinger's electron cloud model false Single The reduced Planck's constant is equal to: h/2π true 2πh false h/2 false π/h false Single What quantity of a particle-wave should you multiply with the reduced Planck's constant to calculate its de Broglie energy? angular frequency true wave number false the reciprocal of 2π false amplitude false Single They discovered that the crystal structure of certain materials diffract x-rays. Albert Michelson and Edward Morley false Max Planck and Albert Einstein false Niels Bohr and Louis de Broglie false Henry Bragg and Lawrence Bragg true Single Davisson and Germer's experiment proved that: electrons can behave as a wave true electrons can behave as particles false photons can behave as waves false photons can behave as particles false Single He postulated that there is a trade-off in accuracy when determining the position of a particle-wave and its momentum. Linus Pauling false Niels Bohr false Werner Heisenberg true Erwin Schrodinger false Single In quantum mechanics, a ball is a particle in the sense that: It is a point as small as a dot that forces act upon false Its location is 100% probable at a certain point true It obeys the law of conservation of linear momentum during collision false It can be in two places at one moment in time false Single The minimum uncertainty inherent in a particle-wave's energy is always greater than or equal to: ħ false ħ/2 true 2πħ false 0 false Single You can use the wave function of a particle-wave to find its energy because: The energy of a wave particle is equal to its wave function false A variable of the wave function is the particle-wave's energy false The amplitude of its wave function is equal to its energy false The wave function denotes the particle-wave's angular frequecy true Single How does the deterministic view of a system's state arise from a probabilistic view? Observing forces a system to exist in a single state true Randomness is taken into account when observing a system false The state of a system is ultimately an irreversible cause-and-effect false Probabilities of an event occurring vary from observer to observer false Single