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The Veil Nebula: a large, expanding cloud resulting from the explosion of a massive star (a supernova remnant). Life owes its existence to elements created.

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Presentation on theme: "The Veil Nebula: a large, expanding cloud resulting from the explosion of a massive star (a supernova remnant). Life owes its existence to elements created."— Presentation transcript:

1 The Veil Nebula: a large, expanding cloud resulting from the explosion of a massive star (a supernova remnant). Life owes its existence to elements created in these massive stars and returned to space in these explosions to form new stars and planets. Light from the original supernova explosion likely reached Earth over 5,000 years ago. Also known as the Cygnus Loop, the Veil Nebula now spans nearly 3 degrees or about 6 times the diameter of the full Moon.

2 Homework #2 has been posted Questions 1-16 are multiple choice. Answers to these questions are due on Oncourse by 5:00 pm, Wednesday, September 22. Questions 17 – 20 require short written answers. These are due by the beginning of class on Thursday, September 23.

3 The Activities page of the class website now has a number of out-of-class activities posted. These activities count towards the activity points earned towards the final grade.

4 GeocentricHeliocentric Two models of the Universe

5 A hallmark of science is that theories are testable

6 Which model more accurately depicts nature?  Both make predictions for the apparent motions of the Sun, planets and stars.  The Heliocentric model, with modifications incorporating Kepler’s Laws, gives more accurate predictions  But, the Geocentric model might be made more accurate through appropriate modifications.  Need additional predictions that clearly differentiate between the two models. (need tests)

7 Contemporary with Kepler was Galileo Galilei (1564-1642), the “founder of experimental science” ● First person known to point a telescope at the sky ● He wanted to connect the physics understood on earth with objects in the heaven His work got him in trouble with the Church and led to his house arrest for many years.

8  Galileo saw craters and shadows cast by the mountains on the Moon (Moon had a landscape; it was a “place”, not a perfect heavenly body) (Some of) Galileo’s Observations

9  Galileo saw craters and shadows cast by the mountains on the Moon (Moon had a landscape; it was a “place”, not a perfect heavenly body)  Sunspots (sun not “perfect”) (Some of) Galileo’s Observations

10  Galileo saw craters and shadows cast by the mountains on the Moon (Moon had a landscape; it was a “place”, not a perfect heavenly body)  Sunspots (sun not “perfect”)  Rotation of sun (Some of) Galileo’s Observations

11  Galileo saw craters and shadows cast by the mountains on the Moon (Moon had a landscape; it was a “place”, not a perfect heavenly body)  Sunspots (sun not “perfect”)  Rotation of sun  Moons of Jupiter (Heavenly bodies existed which did not orbit the earth) (Some of) Galileo’s Observations

12  Galileo saw craters and shadows cast by the mountains on the Moon (Moon had a landscape; it was a “place”, not a perfect heavenly body)  Sunspots (sun not “perfect”)  Rotation of sun  Moons of Jupiter (Heavenly bodies existed which did not orbit the earth)  Phases of Venus: the two models of the Universe made two very different predictions. (Some of) Galileo’s Observations

13 Phases of Venus

14 Galileo’s observation of the phases of Venus was the final evidence that buried the geocentric model. Geocentric Heliocentric No gibbous or full phases!All phases are seen! Galileo observed all phases!

15 With Galileo’s observations, the revolution begun by Copernicus was nearly complete…  The structure of the universe had been totally changed.  The motions of the planets were understood, at least from a geometrical perspective.  Earth was no longer a “special” place in the universe.  The crowning achievement was yet to come - discovering the laws of nature and that naturally led to the newly determined structure.

16 Sir Isaac Newton (1642-1727) Invented calculus Invented the reflecting telescope Connected gravity and planetary forces

17 Universal Law of Gravitation Between every two objects there is an attractive force, the magnitude of which is directly proportional to the mass of each object and inversely proportional to the square of the distance between the centers of the objects.

18 This force is always attractive and it applies to ALL objects possessing mass!

19 ● Extending Kepler’s Law #1, Newton found that ellipses were not the only orbital paths. ● All orbits are “conic sections” – ellipse (bound) – parabola (unbound) – hyperbola (unbound) Orbital Paths from Law of Gravitation

20 ● Extending Kepler’s Law #1, Newton found that ellipses were not the only orbital paths. ● All orbits are “conic sections” – ellipse (bound) – parabola (unbound) – hyperbola (unbound) ● Orbital motion takes place around the center of mass Orbital Paths from Law of Gravitation

21 The Center of Mass In Kepler's Laws, the Sun is fixed at a point in space (a focus of an ellipse) and the planet revolves around it. Why is the Sun privileged? Kepler had mystical ideas about the Sun, endowing it with almost god-like qualities that justified its special place. Newton demonstrated that the the Sun does not occupy a privileged postion and in the process he modified Kepler's 3rd Law.

22 The center of mass is familiar to anyone who has ever played on a see-saw. The fulcrum point at which the see-saw will exactly balance two people sitting on either end is the center of mass for the two persons. m 1 d 1 = m 2 d 2

23  Newton realized that in the planet-Sun system the planet does not orbit around a stationary Sun (a planet exerts as much gravitational force on the Sun as the Sun does on a planet).  Instead, Newton proposed that both the planet and the Sun orbited around the common center of mass for the planet-Sun system.  This led Newton to modify Kepler's 3rd Law. Recall Kepler’s 3rd law:P 2 / a 3 = constant F g = Gm 1 m 2 /d 2

24 P 2 = 4  2 a 3 / G (m 1 + m 2 ) G is known as the universal gravitational constant. Newton’s Version of Kepler’s Third Law If you can measure the orbital period of two objects (P) and the distance between them (a), then you can calculate the sum of the masses of both objects (m 1 + m 2 ).

25 A Universe of Matter and Energy What is matter? What is energy?

26 Matter – material such as rocks, water, air; “stuff” composed of atoms Energy – makes or has the potential to make matter move! The history of the universe, including biological organisms, is based upon the interplay between matter and energy.

27 Three Basic Types of Energy kinetic – energy of motion potential – stored energy; e.g., chemical, gravitational, electrical, etc. radiative – energy transported by light (electromagetic radiation)

28 Conservation of Energy  Fundamental law of nature  Energy can be neither created nor destroyed  It can change form or be exchanged between objects.  The total energy content of the Universe was determined in the Big Bang and remains the same today. K.E. P.E.R.E.

29 Kinetic Energy (K.E.): energy of motion K.E. = 1/2 mv 2 (m is mass, v is velocity)

30 On the microscopic level: temperature is a measure of the average kinetic energy of particles within a substance

31 Temperature Scales

32 Temperature vs. Heat ● Temperature is the average kinetic energy. ● Heat (thermal energy) is the total kinetic energy. lower Thigher T same T less heatmore heat

33 Sound waves are a form of kinetic energy on a microscopic level (organized vibration of molecules)

34 Applying what we’ve learned - pizza vs. soup caution in the kitchen

35 Potential Energy: Energy that is “stored” within an object and that has the potential of being released in a different form

36 Gravitational Potential Energy ● gravitational potential energy is the energy which an object stores due to its ability to fall ● It depends on: – the object’s mass (m) – the strength of gravity (g) – the distance which it can fall (d) m d g ● P.E. = mgd

37 ● gravitational potential energy g ● P.E. = mgd

38 Mass-Energy Potential Energy ● mass-energy: energy is stored in matter itself ● this mass-energy is what would be released if an amount of mass, m, were converted into energy E = mc 2 [ c = 3 x 10 8 m/s is the speed of light]

39 Chemical Potential Energy ● Chemical potential energy: energy stored chemical bounds

40 There are many additional examples of potential energy. e.g., stretched springs, …

41 Energy, while conserved, can be transformed from one type of energy to another Potential Kinetic

42

43 Kinetic Potential

44 Orbits & Energy Maximum Kinetic Energy Maximum Potential Energy Downhill Uphill


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