Chapter 7: Problem 6
If the formalism of quantum mechanics is 'more exact' than that of classical mechanics, why don't we use quantum mechanics to describe the motion of a leaping frog? Explain.
Chapter 7: Problem 6
If the formalism of quantum mechanics is 'more exact' than that of classical mechanics, why don't we use quantum mechanics to describe the motion of a leaping frog? Explain.
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Get started for freeAn electron in a box is in the ground state with energy 2.0 eV. (a) Find the width of the box. (b) How much energy is needed to excite the electron to its first excited state? (c) If the electron makes a transition from an excited state to the ground state with the simultaneous emission of \(30.0-\mathrm{eV}\) photon, find the quantum number of the excited state?
Using the quantum particle in a box model, describe how the possible energies of the particle are related to the size of the box.
What is the ground state energy (in eV) of a proton confined to a one- dimensional box the size of the uranium nucleus that has a radius of approximately \(15.0 \mathrm{fm} ?\)
Which one of the following functions, and why, qualifies to be a wave function of a particle that can move along the entire real axis? (a) \(\psi(x)=A e^{-x^{2}}\) (b) \(\psi(x)=A e^{-x} ;\) (c) \(\psi(x)=A \tan x\) (d) \(\psi(x)=A(\sin x) / x ;\) (e) \(\psi(x)=A e^{-|x|}\)
When an electron and a proton of the same kinetic energy encounter a potential barrier of the same height and width, which one of them will tunnel through the barrier more easily? Why?
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