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Explain how astronomers are able to tell which elements are present in distant stars by analyzing the electromagnetic radiation emitted by the stars.

Short Answer

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Astronomers are able to identify elements in distant stars by analyzing their emitted electromagnetic radiation and identifying the unique spectral lines corresponding to different elements.

Step by step solution

01

Understanding Electromagnetic Radiation

Every star, including the Sun, emits electromagnetic radiation across a broad spectrum. The most familiar part of this spectrum is the visible light that we can see with our naked eyes. This light can be broken down into a range of wavelengths (or colors) by a process called diffraction, similar to how a prism splits white light into a rainbow.
02

Understanding Spectral Lines

When this diffraction is done on a more detailed scale, it results in a pattern of dark lines appearing at specific wavelengths within the spectrum, these are called spectral lines. Every element, when heated to incandescence, emits light of specific energies (or equivalently, specific wavelengths). These 'emission lines' are unique to each element, almost like fingerprints.
03

Identifying Elements in Stars

When astronomers analyze the light coming from a distant star, they break it down into its spectrum and look for these emission lines. If an element is present in the star, then its unique spectral line will show up in the spectrum of the star's light. The relative intensities of the spectrum lines can even tell them about the relative abundances of the different elements.

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Most popular questions from this chapter

The blue color of the sky results from the scattering of sunlight by air molecules. The blue light has a frequency of about \(7.5 \times 10^{14} \mathrm{~Hz}\). (a) Calculate the wavelength, in \(\mathrm{nm}\), associated with this radiation, and (b) calculate the energy, in joules, of a single photon associated with this frequency.

The sun is surrounded by a white circle of gaseous material called the corona, which becomes visible during a total eclipse of the sun. The temperature of the corona is in the millions of degrees Celsius, which is high enough to break up molecules and remove some or all of the electrons from atoms. One way astronomers have been able to estimate the temperature of the corona is by studying the emission lines of ions of certain elements. For example, the emission spectrum of \(\mathrm{Fe}^{14+}\) ions has been recorded and analyzed. Knowing that it takes \(3.5 \times 10^{4} \mathrm{~kJ} / \mathrm{mol}\) to convert \(\mathrm{Fe}^{13+}\) to \(\mathrm{Fe}^{14+},\) estimate the temperature of the sun's corona.

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Which of the four quantum numbers \(\left(n, \ell, m_{\ell}, m_{s}\right)\) determine (a) the energy of an electron in a hydrogen atom and in a many- electron atom, (b) the size of an orbital, (c) the shape of an orbital, (d) the orientation of an orbital in space?

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