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ASTR 1102-002 2008 Fall Semester Joel E. Tohline, Alumni Professor Office: 247 Nicholson Hall [Slides from Lecture06] Gustav’s Effect on this Course • Fall Holiday has been cancelled, which means our class will meet on Thursday, 9 October. (This makes up for one class day lost to Gustav last week.) • We will hold an additional makeup class on Saturday, 20 September! (This will account for the second class day lost to Gustav last week.) • Date of Exam #1 has been changed to Tuesday, 23 September! Chapter 17: The Nature of Stars Individual Stars… • Location in Space – Coordinate (angular) position on the sky – Distance from Earth • Motion through Space – Motion across the sky (“proper” motion) – Motion toward/away from us (radial velocity) • Intrinsic properties – – – – Brightness (luminosity/magnitude) Color (surface temperature) Mass Age Apparent magnitudes (m) Catalog of Stars Data drawn from two textbook appendices: Appendix 4 = “The Nearest Stars” Appendix 5 = “The Visually Brightest Stars” Stars of different brightness Intrinsic Brightness Distribution of Stars in our Galaxy Individual Stars… • Location in Space – Coordinate (angular) position on the sky – Distance from Earth • Motion through Space – Motion across the sky (“proper” motion) – Motion toward/away from us (radial velocity) • Intrinsic properties – – – – Brightness (luminosity/magnitude) Color (surface temperature) Mass Age Continuous Spectra from Hot Dense Gases (or Solids) • Kirchhoff’s 1st Law: Hot dense gas produces a continuous spectrum (a complete rainbow of colors) • A plot of light intensity versus wavelength always has the same general appearance (blackbody function): – Very little light at very short wavelengths – Very little light at very long wavelengths – Intensity of light peaks at some intermediate wavelength • But the color that marks the brightest intensity varies with gas temperature: – Hot objects are “bluer” – Cold objects are “redder” Continuous Spectra from Hot Dense Gases (or Solids) • Kirchhoff’s 1st Law: Hot dense gas produces a continuous spectrum (a complete rainbow of colors) • A plot of light intensity versus wavelength always has the same general appearance (blackbody function): – Very little light at very short wavelengths – Very little light at very long wavelengths – Intensity of light peaks at some intermediate wavelength • But the color that marks the brightest intensity varies with gas temperature: – Hot objects are “bluer” – Cold objects are “redder” The Sun’s Continuous Spectrum (Textbook Figure 5-12) Continuous Spectra from Hot Dense Gases (or Solids) • Kirchhoff’s 1st Law: Hot dense gas produces a continuous spectrum (a complete rainbow of colors) • A plot of light intensity versus wavelength always has the same general appearance (blackbody function): – Very little light at very short wavelengths – Very little light at very long wavelengths – Intensity of light peaks at some intermediate wavelength • But the color that marks the brightest intensity varies with gas temperature: – Hot objects are “bluer” – Cold objects are “redder” Color-Temperature Relationship Wien’s Law for Blackbody Spectra • As the textbook points out (§5-4), there is a mathematical equation that shows precisely how the wavelength (color) of maximum intensity varies with gas temperature. Color Filters: U, B, V Individual Stars… • Location in Space – Coordinate (angular) position on the sky – Distance from Earth • Motion through Space – Motion across the sky (“proper” motion) – Motion toward/away from us (radial velocity) • Intrinsic properties – – – – Brightness (luminosity/magnitude) Color (surface temperature) Mass Age Intrinsic Brightness vs. Color Hertzsprung-Russell (H-R) diagram Individual Stars… • Location in Space – Coordinate (angular) position on the sky – Distance from Earth • Motion through Space – Motion across the sky (“proper” motion) – Motion toward/away from us (radial velocity) • Intrinsic properties – – – – Brightness (luminosity/magnitude) Color (surface temperature) Mass Age Measuring Stellar Masses • Astronomers determine the mass of a star by examining how strong the gravitational field is around that star. (Isaac Newton’s law of universal gravitation; §4-7) • By studying the motion of planets around our Sun, astronomers have determined that the Sun has a mass of 2 x 1030 kilograms. • We cannot measure the mass of individual, isolated stars. • We have an opportunity to measure the mass of a star if it resides in a binary star system. – Fortunately, most stars are in binary systems! – The Sun is unusual in this respect because it does not have a companion star about which it orbits. Measuring Stellar Masses Intrinsic Brightness vs. Stellar Mass