e) A hydrogen atom is in its ground state (n = 1). Using the Bohr theory...
e) A hydrogen atom is in its ground state (n = 1). Using the Bohr theory of the atom, calculate (e) the energy gained by moving to a state where n = 5.
g)
A hydrogen atom is in its ground state (n = 1). Using the Bohr theory of the atom, calculate (g) the wavelength, λ, of the EM waved adsorbed in the process of moving the electron to a state where n = 5. Hint: There are two ways to do this problem.
h)
A hydrogen atom is in its ground state (n = 1). Using the Bohr theory of the atom, calculate (g) the frequency, f, of the EM waved adsorbed in the process of moving the electron to a state where n = 5.
Homework Answers
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e) A hydrogen atom is in its ground state (n = 1). Using the
Bohr theory...
Light is emitted by a hydrogen atom as its electron falls from the n = 5...
Light is emitted by a hydrogen atom as its electron falls from the n = 5 state to the n = 2 state. What is the wavelength λ (in nanometers) of the emitted light? Use the Bohr model of the hydrogen atom to calculate the answer. I used the equation: ∆ E = - RH( 1/nf2 - 1/ni2) and then: ∆ E = hc/wavelength and I got -43.6nm and it is incorrect and cannot seem to solver where I am...
Suppose the radius of a particular excited hydrogen atom, in the Bohr model, is 0.212 nm...
Suppose the radius of a particular excited hydrogen atom, in the Bohr model, is 0.212 nm . What is the number n of the atom's energy level, counting the ground level as the first? n = When this atom makes a transition to its ground state, what is the wavelength λ in nanometers of the emitted photon? λ =
Suppose the radius of a particular excited hydrogen atom, in the Bohr model, is 1.32 nm
Suppose the radius of a particular excited hydrogen atom, in the Bohr model, is 1.32 nm. What is the number n of the atom's energy level, counting the ground level as the first? When this atom makes a transition to its ground state, what is the wavelength λ in nanometers of the emitted photon?
3. Bohr atom. A hydrogen atom goes from the n = 4 state to the n=1...
3. Bohr atom. A hydrogen atom goes from the n = 4 state to the n=1 state, either all at once or via a series of intermediate downward jumps. a. How many different ways can this (these) transition(s) take place? Show each case in an energy level diagram. b. For each case, describe how many photon(s) are emitted, and of what wavelength(s)
P3. In a hydrogen atom in its lowest energy state (known as the ground state), the...
P3. In a hydrogen atom in its lowest energy state (known as the ground state), the electron forms a spherically-symmetric "cloud" around the nucleus, with a charge density given by ρ-A exp(-2r a ), where a,-0.529 Â-0.529 × 10-10 m is the Bohr radius. (a) Determine the constant A. (b) What is the electric field at the Bohr radius?
Question 1: Consider the following situation: For the hydrogen atom in its ground state pictured on...
Question 1: Consider the following situation: For the hydrogen atom in its ground state pictured on the right, classically orbiting at the Bohr Radius 20 = 5.29 + 10-11m, calculate: a) The speed the electron is traveling at. b) The angular momentum 1 =7 x 5 of the electron. Compare it to = 1.055 10-34J.s. c) The magnetic field due to the electron at the position of the proton. Is it into the page or out of the page? on-...
A hydrogen atom is excited from its ground state to the n = 3 state. The...
A hydrogen atom is excited from its ground state to the n = 3 state. The atom subsequently emits two photons. Calculate the longer wavelength photon emitted. Value Units Submit Request Answer Part B Calculate the shorter wavelength photon emitted. MÅ O 2 ? Value Units Submit Request Answer
8· A hydrogen atom is in its ground state (n = 1). Find the wavelengths of...
8· A hydrogen atom is in its ground state (n = 1). Find the wavelengths of photons it needs to absorb in order to (a) get excited to n-5 or (b) to eject a 10-eV electron.
A hydrogen atom is in its n = 5 state. Part A In the Bohr model,...
A hydrogen atom is in its n = 5 state. Part A In the Bohr model, what is the ratio of its kinetic energy to its potential energy?
6. [18 PTS] SPECTROSCOPY The electron in a hydrogen atom is in the n-5 state. a....
6. [18 PTS] SPECTROSCOPY The electron in a hydrogen atom is in the n-5 state. a. Calculate the energy of the electron. b. Calculate the orbital radius of the electron according to the Bohr model. The electron drops down to the n 3 state. c. Calculate the energy of the emitted photon d. Calculate the wavelength of the emitted photon.
3. Bohr atom. A hydrogen atom goes from the n = 4 state to the n=1 state, either all at once or via a series of intermediate downward jumps. a. How many different ways can this (these) transition(s) take place? Show each case in an energy level diagram. b. For each case, describe how many photon(s) are emitted, and of what wavelength(s)
P3. In a hydrogen atom in its lowest energy state (known as the ground state), the electron forms a spherically-symmetric "cloud" around the nucleus, with a charge density given by ρ-A exp(-2r a ), where a,-0.529 Â-0.529 × 10-10 m is the Bohr radius. (a) Determine the constant A. (b) What is the electric field at the Bohr radius?
Question 1: Consider the following situation: For the hydrogen atom in its ground state pictured on the right, classically orbiting at the Bohr Radius 20 = 5.29 + 10-11m, calculate: a) The speed the electron is traveling at. b) The angular momentum 1 =7 x 5 of the electron. Compare it to = 1.055 10-34J.s. c) The magnetic field due to the electron at the position of the proton. Is it into the page or out of the page? on-...
A hydrogen atom is excited from its ground state to the n = 3 state. The atom subsequently emits two photons. Calculate the longer wavelength photon emitted. Value Units Submit Request Answer Part B Calculate the shorter wavelength photon emitted. MÅ O 2 ? Value Units Submit Request Answer
8· A hydrogen atom is in its ground state (n = 1). Find the wavelengths of photons it needs to absorb in order to (a) get excited to n-5 or (b) to eject a 10-eV electron.
6. [18 PTS] SPECTROSCOPY The electron in a hydrogen atom is in the n-5 state. a. Calculate the energy of the electron. b. Calculate the orbital radius of the electron according to the Bohr model. The electron drops down to the n 3 state. c. Calculate the energy of the emitted photon d. Calculate the wavelength of the emitted photon.
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