Exam 8: Electrons in Atoms

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What is the energy in joules of a mole of photons with the energy of the 656 nm spectral line of hydrogen?

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What is the wavelength, in nm, associated with a 2000. kg truck traveling at a speed of 20 m/s, that is, considering the truck to be a "matter" wave?

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Use the Balmer equation to determine n for the spectral line of wavelength 434 nm. The constant for Balmer's equation is 3.2881 × 1015 s-1.

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How many unpaired electrons are in the ground state electron configuration of chromium?

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Give the appropriate values of n and ℓ for the orbital designation 3s.

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What is the wavelength, in nm, of light with an energy content of 550 kJ/mol?

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Light passing through a transparent medium has a wavelength of 466 nm and a frequency of 6.20 × 1014 s-1. What is the speed of the light in the medium?

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The quantum numbers of the last electron of arsenic could be:

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Which one of the following set of quantum numbers would not be allowed?

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A radiation detector exposed to sunlight records the energy falling on a given area each unit time. If such a detector has a reading of 0.430 cal cm-2 min-1, how many photons of sunlight are striking each cm2 in one minute? Assume the average wavelength of sunlight is 460. nm. (4.184 J = 1 calorie)

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Which of the following orbitals have lobes aligned along the x axis?

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When an electron in an atom goes from a high energy state to a low one, light is given off.

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The quantum numbers of the last electron of nickel could be:

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The relationship between the frequency of light and the energy of the light was postulated by:

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The ground state electron configuration of phosphorus is ________.

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What is the wavelength of the line in the Balmer series of hydrogen corresponding to the transition from n = 5 to n = 2? The constant for Balmer's equation is 3.2881 × 1015 s-1.

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What is an acceptable value for the missing quantum number? n = 4, ℓ = 2, mℓ = 0, ms = ?

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Frequency and wavelength are related by the equation:

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The possible values of the magnetic quantum number, mℓ , of a 3p electron are:

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The existence of discrete (quantized) energy levels in an atom may be inferred from:

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