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Models of the solar system (Ch.29.1) •1st model of the solar system •Aristotle (300’s BC) said solar system was geocentric •1st model of the solar system •Aristotle (300’s BC) said solar system was geocentric, meaning that the earth is center. •1st model of the solar system •Aristotle (300’s BC) said solar system was geocentric, meaning that the earth is center. This model did not make sense because some planets seem to sometimes move backward (retrograde motion) •New model of •Copernicus (Poland the solar •1500’s): Established system heliocentric model What does this mean? •Galileo (Italian) got in trouble with the Roman Catholic Church for popularizing Copernican model Kepler’s 3 Laws of Planetary Motion •Kepler (Denmark): Reinforced Copernicus with laws of physics/mathematics What information can you glean from this diagram of Earth? Law 1: Law •Planets orbit in an ellipse of Ellipses oval shape) determined by two center points called foci (focus is singular) •One of the foci of a planet is its star, of a moon is its planet; the other focus is empty Law 1: Law of Ellipses • perihelion: the closest point of Earth to the sun in an orbit •aphelion: the farthest point from the sun in an orbit •When is Earth at perihelion? •Does that make sense? If the orange slices were yummy pie, which one would you choose? Law 2: Law of Equal Areas •The amount of time A-B and C-D are equal, the areas of pie are also equal Distance unit in •The average distance between the our solar system Earth and Sun is 1 AU (or astronomical unit) Illustration of Kepler's second law. The planet moves faster near the Sun, so the same area is swept out in a given time as at larger distances, where the planet moves more slowly. The green arrow represents the planet's velocity, and the purple arrows represents the force on the planet. Review quiz • Which piece of pie is biggest? • When is the Earth going the fastest? • The slowest? Create an “If … then…” statement Amazingly, every planet has the same T2/R3 ratio. •What formula could one come up with regarding planets? Planet Orbit Period Avg. (yr) Distance (AU) p2/r3 (yr2/AU3) Mercury 0.241 0.39 0.98 Venus .615 0.72 1.01 Earth 1.00 1.00 1.00 Mars 1.88 1.52 1.01 Jupiter 11.8 5.20 0.99 Saturn 29.5 9.54 1.00 Uranus 84.0 19.18 1.00 Neptune 165 30.06 1.00 Pluto 248 39.44 1.00 Law 3: Law of Periods r³ = p² r = avg radius (distance to sun) p = orbit period (year length) Describes the relationship between the average distance of a planet from the sun and the orbit period of the planet. Kepler and Newton Newton’s laws of motion reinforce Kepler’s Laws of Planetary Motion. •For example: and object in motion wants to stay in motion unless acted upon by an outside force. •What is the force that keeps planets from going off in a straight line? Newton's Laws reinforce Kepler's Laws mathemati cally •Since the planets move on ellipses (Kepler's 1st Law), they are continually accelerating, as we have noted above. This implies a force acting continuously on the planets. •Because the planet-Sun line sweeps out equal areas in equal times (Kepler's 2nd Law), it is possible to show that the force must be directed toward the Sun from the planet. •From Kepler's 1st Law the orbit is an ellipse with the Sun at one focus; from Newton's laws it can be shown that this means that the magnitude of the force must vary as one over the square of the distance between the planet and the Sun. •Kepler's 3rd Law and Newton's 3rd Law imply that the force must be proportional to the product of the masses for the planet and the Sun.