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P7 21st Century Science OCR revision P7.1: Naked-eye astronomy Solar System • Collection of planets, comets and other objects which ORBIT the sun. • The sun is a STAR Year • The time it takes the Earth to complete one orbit of the sun. • The Earth takes 365.25 days to complete one orbit Moon • The Moon orbits the Earth. • It takes about 28 days to complete one orbit. • The Moon’s orbit is tilted 5 degrees from the plane of the Earth’s orbit period. • 27 days (sidereal) • 29 days (viewed from Earth) Axis • The Earth rotates around an imaginary line called its axis Movement of the sun • Sun appears to move across sky from East West • This is because Earth spins on axis • Sun reappears in same place once every 24 hours – solar day • Earth spins on its axis (360o) every 23h 56 minutes – sidereal day Why is a sidereal day different to a solar day? • During the sidereal day the Earth moves further along its orbit of the sun. • Therefore for the same part of the Earth to face the sun again, the Earth needs to turn for a further 4 minutes. • Solar day is 4 minutes longer than a sidereal day Movement of the stars • Long-exposure photographs show the stars to be moving in circles around the Pole Star. • They are not actually moving, we are simply observing from a spinning Earth. • After 23h 56m (SIDE REAL DAY) they will appear to be back in the same place. Constellation • A group of stars that form a pattern. • We see different constellations in summer and winter because we have moved around the sun. Movement of the Moon • Moon appears to move across sky from EW • Moon takes longer to appear in same part of sky – 24h 49m • This is because: – As well as Earth’s rotation giving different view of Moon, Moon is also orbiting the Earth – Moon orbits from WE so during night the position of the Moon over 28 days appears to slip slowly back through the pattern of stars. Moving planets • We can see some planets with naked eye. • They are also orbiting the sun. • This makes their positions appear to change night by night when viewed against the background of fixed stars Retrograde Motion • Planets usually appear to move across sky from E W like the Sun and Moon. • Sometimes they appear to go backwards – retrograde motion • This is because different planets have different times to orbit the sun so the place we see a planet in the sky depends on where both the planet and the Earth are in their orbits. Phases of the Moon • We can only see the part of the Moon that is lit up by the Sun. • As the Moon orbits the Earth we see different parts of the Moon lit up. • , What is an eclipse? • Solar eclipse – Moon blocks the Sun’s light • Lunar eclipse – Moon moves into the Earth’s shadow Shadows • Moon and Earth both have shadows • Region of total darkness – umbra • Region of partial darkness – penumbra Why are lunar eclipses more common than solar eclipses? • Because the Earth’s shadow is bigger than the Moon’s shadow Solar eclipses are also rare because the Moon does not often line up exactly with the Sun because the Moon’s orbit is tilted by 5o relative to the plane of the Earth’s orbit. Celestial Sphere • Axis from Pole star through axis of Earth • Celestial equator which is extension of Earth’s equator. • Astronomers use two angles to describe the positions of astronomical objects. • The angles are measured from a reference point in the sky. P7.2: Telescopes and Images Waves and refraction • Light travels as waves • Substance that light travels through is a medium • Speed of light depends upon medium – as medium changes speed changes • Once a vibrating source has made a wave frequency cannot change. So if speed changes, wavelength changes. • If a wave changes direction it is called refraction Refraction • If a wave changes direction it is called refraction Refraction at lenses • Refracting telescopes use convex lenses • Convex lenses are thicker in the middle than the edges • If parallel rays enter a convex lens they come to a point called the focus. • When rays meet at the focus they have converged. Images in lenses Use these rules to draw ray diagrams 1. Use arrows to show the direction that light is travelling Images in lenses Use these rules to draw ray diagrams 1. Use arrows to show the direction that light is travelling 2. A ray through the centre of a lens does not change direction Images in lenses Use these rules to draw ray diagrams 1. Use arrows to show the direction that light is travelling 2. A ray through the centre of a lens does not change direction 3. A ray parallel to the principal axis passes through the focus Images in lenses Use these rules to draw ray diagrams 1. 2. 3. 4. Use arrows to show the direction that light is travelling A ray through the centre of a lens does not change direction A ray parallel to the principal axis passes through the focus A ray through the focus emerges parallel to the principal axis principal axis Stars and light rays • Stars – very far away • Rays reaching Earth from stars are parallel Stars and light rays • Stars – very far away • Rays reaching Earth from stars are parallel • Convex lens refracts rays from star through a single point • Point is the image of the star. Inverted images • Objects in the Solar system are closer than stars. • Light rays from different parts of the object arrive at a lens at different angles • Rays from top of object go to bottom of lens and vice versa. • This means the image is inverted Focal length and lens power • Focal length – distance from lens to image Focal length and lens power • Focal length – distance from lens to image • A fat convex lens has a shorter focal length than a thin lens – fat lens is more powerful Measuring the power of a lens • Units = dioptres • Power (dioptres) = 1 / focal length (metres-1) What’s inside a telescope? • Objective lens (long focal length = low power) – Forms image inside telescope • Eyepiece lens (short focal length = high power) – Magnifies image formed by objective lens • Distance between lenses = sum of 2 focal lengths Why do we use telescopes? • Magnification enables you to see detail you cannot see with the naked eye. • They have a greater aperture so they collect more light. This enables you to see dimmer stars than with the naked eye. Magnification • The angles between stars appear bigger with a telescope than the naked eye. This is the angular magnification of the telescope. • Magnification = focal length of objective lens focal length of eyepiece lens Magnification Example problem Calculate the magnification of a telescope with an objective of focal length 1200 mm using two different eyepieces with focal lengths of: (a) 25 mm (b) 10 mm Example problem Calculate the magnification of a telescope with an objective of focal length 1200 mm using two different eyepieces with focal lengths of: (a) 25 mm (b) 10 mm (a) Magnification = 1200/25 = 48x (b) Magnification = 1200/10 = 120x Reflecting telescopes • Most telescopes use a concave mirror rather than a lens as the objective. • This brings parallel light to a focus. • An eyepiece lens then magnifies the image from the mirror Advantages of reflecting telescopes 1. Easier to make a big mirror than a big lens 2. Hard to make a glass lens with no imperfections 3. Big convex lenses are fat in the middle, glass absorbs light on the way through the lens, so faint objects look even fainter. X Advantages of reflecting telescopes 1. Easier to make a big mirror than a big lens 2. Hard to make a glass lens with no imperfections 3. Big convex lenses are fat in the middle, glass absorbs light on the way through the lens, so faint objects look even fainter. 4. Mirrors reflect all colours the same, lenses refract blue light more than red distorting the image. Dispersion • White light = mixture of colours • Violet light = higher frequency & shorter wavelength than red light • Violet light slows down more in glass so is refracted more • In lenses and prisms, refraction splits white light into colours = dispersion Dispersion at a diffraction grating • Dispersion also occurs at a diffraction grating (narrow parallel lines on a sheet of glass). When white light shines on the grating, different colours emerge at different angles. This forms spectra. • Astronomers view stars through spectrometers containing prisms or gratings. • These show the frequencies of light emitted by the star. Diffraction • Diffraction is when waves go through a gap, bend and spread out. • The effect is greatest when the size of the gap is similar to or smaller than the wavelength of the waves. Diffraction and telescopes • The light-gathering area of a telescope’s objective lens or mirror is its aperture • If diffraction occurs at the aperture, the image will be blurred. • Optical telescopes have apertures much bigger than the wavelength of light to reduce diffraction and form sharp images. • Radio waves have long wavelengths. A telescope that detects radio waves from distant objects needs a very big aperture. These pictures show images with a 10 meter telescope and a 100 meter telescope. P7.3: Mapping the Universe Light year • Distance light travels in one year • After the sun, the nearest stars are about 4 light years away • We see light that left those stars 4 years ago • Some galaxies are millions of light years away Parallax • As the Earth orbits the Sun, the closest starts appear to change positions relative to the very distinct ‘fixed stars’. • This effect is called parallax • The stars have not actually moved. It is the Earth that has moved. Parallax angle • HALF the angle the star has apparently moved in 6 months (as we travel from one side of the Sun to the other). • Parallax angles are tiny. They are measured in seconds of arc. • 1 second of arc = 1/3600 of a degree • The smaller the parallax angle, the further away the star. • . • Distance to star = 1 / parallax angle (in seconds of arc) (parsecs) Parsecs (pc) • A parsec (pc) is the distance to a star whose parallax angle is 1 second of arc. • A parsec is similar in magnitude (size) to a light-year • Distances between stars within a galaxy are usually a few parsecs • Distances between galaxies are measured in megaparsecs (Mpc) Distances between stars within a galaxy are usually a few parsecs Distances between galaxies are measured in megaparsecs (Mpc) Star luminosity • Luminosity = Amount of radiation emitted by a star every second • Luminosity depends on: – size of the star – temperature of the star • HOTTER and BIGGER = more energy radiated per second Luminosity variables – size of star • For stars with the same surface temperature the bigger the star the more energy it gives out. • A star with double the radius of another one will have an area four times as great and so have a luminosity four times greater than the first star R Double the radius R2 Radius x2 Area x4 Luminosity x4 Luminosity variables – temp of star • For stars of the same size the hotter the star the more energy it gives out. • A star with a temperature of double another one will have a luminosity sixteen times greater. T Double the temperature T2 Temperature x2 Luminosity x16 Observed intensity • How bright a star appears when seen from Earth • Brightness depends on: –luminosity of the star –distance of the star from the Earth Brightness • For two stars of the same luminosity with one star double the distance of the other from the Earth the closer star will look four times brighter. D D2 Double the distance from earth Distance x2 Luminosity x¼ Light spreads out, so the more distant a source is the less bright it appears. Luminosity, brightness and magnitudes • For stars which give out the same amount of light Brightness on Earth as Distance from Earth Cepheid variable stars • Star whose brightness changes with time • Variation in brightness thought to be because the star expands and contracts in size (by 30%) causing a variation in temp and luminosity. Calculating the distance to a Cepheid variable star • Measure the period • Use the period to work out the luminosity