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Observing Stars





It is because of the limitations of Earth’s atmosphere, that astronomers learnt the benefits of observing from beyond it. Placing telescopes and instruments of mountain tops-to avoid clouds, bad weather and turbulence-or using balloons or aircraft, are useful, but satellites are far more so. All electromagnetic radiation can be detected, unaffected by absorption, reflection or refraction, dust, atmospheric haze, airglow, weather, light pollution or the time of day. The Hubble Space Telescope is probably the most famous astronomical satellite in orbit around Earth. Photographs taken by it have far improved detail than an Earth-based telescope. We have greater knowledge of elements and compounds present thanks to emission and absorption spectroscopy. The 1983 NASA Infra-Red Astronomical Satellite (IRAS) has been successful in infra-red observations across the sky, detecting nuclear and chemical reactions by spectrometry, and hot clusters where stars are born. The 1989 NASA Cosmic Background Explorer (COBE) satellite undertook a detailed study of background radiation: the ‘echo’ of the Big Bang. Low frequency microwaves present today are the result of the red-shift over a long time of the original, high-energy electromagnetic radiation from the time of the birth of the Universe. The future of satellite observations lies with X-ray and gamma-ray astronomy. X-ray images show where high-energy events occur, such as nuclear processes and matter entering a black hole. Gamma-rays are emitted from only the hottest and most violent bodies, and although difficult to detect, telescopes are used to map the Universe. Most observations surround the light from stars. There are billions of them in the Universe; we classify stars by their various characteristics. The properties of stars can be determined by the application of principles explained below. All stars visible to us must have surface temperatures high enough to emit light which we can see from so far away. Some appear brighter than others. The difficulty is in determining weather a star is very hot and bright, or not as bright but just much closer to us. We know that very hot things appear ‘red hot’ or even ‘white hot’, that the temperature of an object relates to the colour of light it radiates. The electromagnetic radiation emitted by any object (whatever its temperature) is known as thermal radiation. Hot objects such as stars emit high energy, high frequency radiation. At about 1000oc, thermal radiation falls in the visible region of the electromagnetic spectrum.



To find out the temperature of a star, measurements need to be relative rather than absolute, as there is no possible way of measuring a star’s surface temperature physically! No object can perfectly emit (or absorb) light in practice, but it is useful to imagine such a body to make comparisons with: a ‘black body’. A black body is a perfect absorber of light; it follows therefore that it is also a perfect emitter of light. A perfect absorber would appear totally black; a perfect emitter would emit all radiation, including visible light, and would appear bright white. We know that a black body therefore emits a broad range of the electromagnetic spectrum. The most intense emission will peak at a particular wavelength. The hotter the body, the shorter the peak wavelength, but the higher the peak. Wein’s displacement law states that the peak wavelength, lmax , is inversely proportional to absolute (actual) temperature of an object. We assume that a star behaves as a black body. The relationship is shown below: lmax T = 2.898 x 10-3 m K Hence, we can relate the colour of a star to estimate its temperature, depending on where in the electromagnetic spectrum lmax lies. Astronomical objects have peak wavelengths ranging from radio to X-rays, i.e. surface temperatures from absolute zero to 107 K. It is apparent that the hotter an object is, the more intense the emission of radiation is. Luminosity (L) is the total power emitted by a body. The Stefan-Boltzmann law states that ‘the total energy radiated per unit time by a black body is proportional to the fourth power of its absolute temperature’; it also depends on the surface area (A): L = s A T4 Stefan’s constant (s) = 5.67 x 10-8 W m-2 K-4 The amount of power received per unit area is flux (equal to power / area). Light emitted from an object spreads out in all directions, the further away it gets the less intense it becomes according to the inverse square law: L = d-2 E.g., As Saturn is ten times the distance from the Sun as Earth, the intensity of radiation is receives is 1/100 th of that for Earth. The light reaching Earth from the sun can be analysed using a technique called spectroscopy. It is used to identify the chemical composition of stars (which is mostly hydrogen and helium), and their surface temperature. Once these are known, stars can be classified accurately. An emission spectrum is the spectrum of wavelengths of light emitted from atoms or molecules. They do this when they lose energy, which corresponds to a specific frequency of the electromagnetic spectrum.





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