ålöng än äiF onsidering a macroscopic object, a 0.40-kg cart is moving back an track between two bumpers located 2.0 m apart. We assume no friction; collisions with the bumpers are perfectly elastic so that between the bumpers, the car maintains a con- stant speed of 0.50 m/s. Compute the classical energy of it. Explain why we could use classical description here but for small particles like electron we have to apply the quan- tum theory? Treating the cart as a quantum particle, estimate the value of the principal quantum number that corresponds to its classical energy and briefly demonstrate that.

Physical Chemistry
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ISBN:9781133958437
Author:Ball, David W. (david Warren), BAER, Tomas
Publisher:Ball, David W. (david Warren), BAER, Tomas
Chapter10: Introduction To Quantum Mechanics
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Problem 10.56E: An official baseball has a mass of 145g. a Assuming that a baseball in New Orleans Superdome width...
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Considering a macroscopic object, a 0.40-kg cart is moving back and forth along an air
track between two bumpers located 2.0 m apart. We assume no friction; collisions with
the bumpers are perfectly elastic so that between the bumpers, the car maintains a con-
stant speed of 0.50 m/s. Compute the classical energy of it. Explain why we could use
classical description here but for small particles like electron we have to apply the quan-
tum theory? Treating the cart as a quantum particle, estimate the value of the principal
quantum number that corresponds to its classical energy and briefly demonstrate that.
Transcribed Image Text:Considering a macroscopic object, a 0.40-kg cart is moving back and forth along an air track between two bumpers located 2.0 m apart. We assume no friction; collisions with the bumpers are perfectly elastic so that between the bumpers, the car maintains a con- stant speed of 0.50 m/s. Compute the classical energy of it. Explain why we could use classical description here but for small particles like electron we have to apply the quan- tum theory? Treating the cart as a quantum particle, estimate the value of the principal quantum number that corresponds to its classical energy and briefly demonstrate that.
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