Find the frequency of revolution of the electron in the classical model of the hydrogen atom....
In a classical model of the hydrogen atom, the electron orbits the proton in a circular orbit of radius 0.053 nm. What is the orbital frequency? The proton is so much more massive than the electron that you can assume the proton is at rest. Answer is in hertz.
2. (a) Use the Bohr's model of the hydrogen atom to show that when the electron moves from the state n to the state n - 1, the frequency of the emitted light 1S 2h3n (b) Simplify the above expression as n ? oo (c) Hence or otherwise, show that the above equation reduces to the classical frequency one expects the atom to emit. Hint: To calculate the classical frequency, note that the frequency of revolution is v/2?? where u...
A hydrogen atom bonded to a surface is acting as a harmonic oscillator with a classical frequency of 6 x 103 1. GE=3.98x10-ROJ a. What is the energy difference in Joules between the different energy levels? b. Calculate the wavelength of light that must be absorbed in order for the hydrogen atom to go from one level to another. 2 = 5.00 *Loom C. Can you determine in what region of the electromagnetic spectrum such a wavelength belongs? IR
An electron in the Hydrogen atom is in the excited state with energy E2. a) According to the Bohr model, what is the radius of the atom in this state, in Angstroms? b) What is the wavelength le of the electron, in Angstroms? c) What is the momentum of the electron, in kg-m/s ? d) This atom decays from the excited state with energy E2 to the ground state with energy E1 . What is the energy of the emitted photon?...
10. -12 points SercP11 16.3 P028. In the classical model of a hydrogen atom, an electron orbits a proton with a kinetic energy of +13.6 eV and an electric potential energy of -27.2 e HINT (a) Use the kinetic energy to calculate the classical orbital speed (in m/s). m/s (b) Use the electric potential energy to calculate the classical orbital radius (n m), Need Help? Lead it-i Luten
a) For the hydrogen atom, find the change in energy, AE in a transition of hydrogen between the n=7 and n=1 energy levels. b) What is the wavelength of light that corresponds to this energy? c) Is it within the visible, infrared or ultra-violet region of the electromagnetic spectrum?
Chapter 4, Question 79 A hydrogen atom emits a photon as its electron changes from n = 5 ton = 1. What is the wavelength of the photon? In what region of the electromagnetic spectrum is this photon found? nm These photons fall in the region. the tolerance is +/-29 Click if you would like to Show Work for this question: Open Show Work
An electron is in the 2p state of a hydrogen atom. Using the radial solution: find: a) the expectation value of r b) the most probable value of r c) the classical maximum possible radius of the electron d) the probability of finding the electron at a distance greater than in part (c)
In the Bohr model of the hydrogen atom, the electron in the n = 6 level moves in a circular orbit of radius 1.91 x 10m around the proton. Assume the orbital angular momentum of the electron is equal to 6h/2. (a) Calculate the orbital speed of the electron. m/s (b) Calculate the kinetic energy of the electron (c) Calculate the angular frequency of the electron's motion. rad/s
In the bohr model of the hydrogen atom the electron is in a circular orbit of r = 5.29 x 10^-11m around the nuclear proton. The mass of the electron is 9.11 x 10^ -31 kg. Find the speed of the electron. Hint: use Coulomb’s law and the concept of the force for an object going in a circular motion.