Take the effective spring constant of a vibrating HCl molecule as 480 N/m. The mass of the hydrogen atom is 1.01 u. Assuming the chlorine atom is an atom of the isotope "CI, with atomic mass 35.0 u, find the energies of the ground state and of the 7th energy level, counting the ground state as the zeroth level.

Take the effective spring constant of a vibrating HCl molecule as 480 N/m. The mass of the hydrogen atom is 1.01 u. Assuming the chlorine atom is an atom of the isotope "CI, with atomic mass 35.0 u, find the energies of the ground state and of the 7th energy level, counting the ground state as the zeroth level.

Chemistry

10th Edition

ISBN:9781305957404

Author:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste

Publisher:Steven S. Zumdahl, Susan A. Zumdahl, Donald J. DeCoste

Chapter1: Chemical Foundations

Section: Chapter Questions

Problem 1RQ: Define and explain the differences between the following terms. a. law and theory b. theory and...

See similar textbooks

Similar questions

An aqueous solution of chloroethanoic acid at 25oC is irradiated with light of wavelength 253.7 nm. As a consequence, a photochemical reaction occurs where 2-hydroxyethanoic acid and hydrogen chloride are obtained. It is observed that when 34.37 J are absorbed, 2.325·10-5 moles of chlorine ion are formed. a) Wwtermine the number of Einsteins absorbed c) calculate the quantum yield of the reaction.
Calculate the energy of a photon of light (in Joules) with a wavelength of (4.5000x10^2) nm. Use a value of (3.0000x10^8) for the speed of light. Remember 1 m (1.000x10^9) nm h = (6.63x10^-34) Js %3D Do not include units with your answer. Note: Your answer is assumed to be reduced to the highest power possible. Your Answer: х10 Answer
It is commonly the case that 2 energy states have the same energy. States at the same energy are known as degenerate. A given molecule has 2 degenerate states that are 700 cm-¹ (wavenumbers, 1/2) above the lowest energy state. Remember that E = h * v= h * C/ where c is the speed of light. a) Calculate the temperature at which this molecule has a 15% probability to be in either of the higher energy degenerate states. b) If you were able to observe this molecule for a 100 second time period, what would be the total amount of time you observe the molecule to be in the upper degenerate energy states and what would be the total amount of time you observe the molecule to be in the lower energy state? c) If there were 100 molecules present, on average about how many would be in the upper degenerate energy states and how many would be in the lower energy state?
Please answer this question! Make sure its handwritten(NOT TYPED) and legible!!