THE UNIVERSE. SUB-PART SOLAR SYSTEM A VERY SMALL PART – THE UNIVERSE MAY NOT BE INFINANT.
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Transcript of THE UNIVERSE. SUB-PART SOLAR SYSTEM A VERY SMALL PART – THE UNIVERSE MAY NOT BE INFINANT.
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THE UNIVERSE
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SUB-PART SOLAR SYSTEM
• A VERY SMALL PART – THE UNIVERSE MAY NOT BE INFINANT
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SOLAR SYSTEM
• Sun at center
• 8 planets
• Planets move in ellipses
• Plane of rotation not same as plane of revolution
• Mathematically highly predictable
• Formed from space trash ~4.6 by ago
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Why do (did) we need to know this stuff??
• To learn this required extensive expenditure of time, energy, and effort
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An answer -- maybe
• There certainty is no practical reason – at least not yet.
• An answer might be – human nature and the desire to ‘know’.
• There are some interesting philosophical questions in these thoughts.
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Let’s take a look at the practical things that a early Homo might
need to know
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One
• Living in an equatorial region and hunting-gathering or early agriculture– No winter or summer seasons– There may be wet or dry seasons, however,
along with plant changes and migration of selected animals
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Two
• Living in a non-equatorial region and hunting-gathering or early agriculture– Climate– Seasons– Timing
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Three
• What clues to changes and coming events—remember no one has a clock or a calendar until later on
• Astronomical clues – Phases of moon– Position of stars– Location of sun
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• BUT…..
• There is no need to know why.
• Then, why did Homo go looking for answers??
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I don’t know…
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What, then, are the tools for knowing
astronomical things?
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Eyesight and counting
• i.e. how may days has it been since the moon was full (or new)?
• What is the night-time pattern of stars? Is it the ‘’winter’ pattern? How many ‘moons’ has it been since the appearance of the ‘winter’ pattern?
• Has the sun set (risen) in the ‘winter’ notch (in yon mountains) yet?
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• Note, questions like “How long are the days?” doesn’t work—no clocks.
• But—are there lights in the sky that are not always in the same spot? Can they be used to tell seasons?
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Devices for measuring angles
• The sextant, for example, and navigation
• Surveying instruments
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Mathematics
• Along with the understanding of physics
• triangulation
• Parallax
• Inverse square law
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triangulation
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parallax
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Inverse square law-1
• Applies to any energy radiated from a point – spherical radiation
• Example – the radiant energy received by Venus compared to Earth; Earth = 1 AU, Venus = 0.72 AU
• 0.72 = 1/1.39; invert and square (1.39)2; = 1.9 times more energy
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Inverse square law-2
• Energy received by Mars as compared to Earth; Earth = 1 AU, Mars = 1.52 AU
• 1.52 = 1/0.66; invert and square; (0.66)2 = 0.44 (or 44% as much)
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Inverse square law-3
• Double the distance; the energy decreases to 1/4th
• Triple the distance; the energy decreases to 1/9th
• Take 1/2 the distance; the energy increases by 4
• Take 1/3 the distance and the energy increases by 9
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What, then, about Venus
• Near same mass as Earth – so has much the same mass and composition of atmosphere; never converted CO2 to O2
because
• much hotter! ~2x; and this conversion required plant life
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What, then, about Mars
• Considerably less massive than Earth ~1/9
• Hence unable to hold much of the lighter gasses
• Cold, thin atmosphere
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Telescope
• First ~1608
• Galileo heard about and made several about 1610; published observations and numerous discoveries; magnification ~30x
• After some fumbling around – leads to Solar System as we know it.
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Kepler’s laws of Planetary motion
• 1619
• Observed mathematical relationships– Ellipse– Equal areas– Periods and axes
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1687-Principia
• Newton’s laws of motion
• Newton’s law of gravitation
• A new mathematics invented
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Newton’s first law - I
• “Every body continues in a state of rest, or of uniform motion in a straight line, unless it is compelled to change that state by forces impressed upon it.”
• Objects in motion remain in motion and objects at rest remain at rest, unless they are acted upon by an outside force.
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II
• “The change in motion is proportional to the force impressed…..”
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III
• “To every action there is always an equal and opposite reaction…”
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Newton’s law of gravitation
• F = G (m1m2)/d2
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Photometry
• ~1900 with development of photography
• Use of photographs was first step to instrumental collection of data– Brightness (magnitude)– spectrometry
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spectrometry
• ~1815 with discovery of Fraunhofer lines in spectra of sun
• The stars send us information—all we need to do is learn how to interpret it.
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Spectra (continuous)
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How atoms affect light
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Fe in the sun
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Telescopes of ‘other’ wavelengths
• Radio telescopes 1932
• Other wavelengths
• Radar (~1950)
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The Hubble telescope
• Outside Earth’s atmosphere
• Hence unaffected by atmospheric gases, dust, and light
• ~1985