Chapter 6: Problem 9
What are the basic SI units for (a) the wavelength of light, (b) the frequency of light, (c) the speed of light?
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Chapter 6: Problem 9
What are the basic SI units for (a) the wavelength of light, (b) the frequency of light, (c) the speed of light?
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The series of emission lines of the hydrogen atom for which \(n_{f}=3\) is called the Paschen series. (a) Determine the region of the electromagnetic spectrum in which the lines of the Paschen series are observed. (b) Calculate the wavelengths of the first three lines in the Paschen series - those for which \(n_{i}=4,5\), and 6 .
(a) For \(n=4\), what are the possible values of \(l\) (b) For \(I=2\), what are the possible values of \(m_{l} ?(c)\) If \(m_{l}\) is 2 , what are the possible values for \(l ?\)
A diode laser emits at a wavelength of \(987 \mathrm{~nm}\). (a) In what portion of the electromagnetic spectrum is this radiation found? (b) All of its output energy is absorbed in a detector that measures a total energy of \(0.52\) J over a period of \(32 \mathrm{~s}\). How many photons per second are being emitted by the laser?
Scientists have speculated that element 126 might have a moderate stability, allowing it to be synthesized and characterized. Predict what the condensed electron configuration of this element might be.
If you put 120 volts of electricity through a pickle, the pickle will smoke and start glowing an orange-yellow color. The light is emitted because the sodium ions in the pickle become excited; their return to the ground state results in light emission (see Figure \(6.13 \mathrm{~b}\) and Sample Exercise 6.3). (a) The wavelength of this emitted light is \(589 \mathrm{~nm}\). Calculate its frequency. (b) What is the energy of \(0.10\) mole of these photons? (c) Calculate the energy gap between the excited and ground states for the sodium ion. (d) If you soaked the pickle for a long time in a different salt solution, such as strontium chloride, would you still observe \(589 \mathrm{~nm}\) light emission? Why or why not?
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