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Transcript
29:52 Characteristics and Origins of the Solar System
January 26, 2004
The Solar System in the Night Sky (Part 2)
→ Initial pleasantries…watch the position and appearance of the moon over the
next few days.
 Let’s think about the significance of the fact mentioned in the previous lecture. 1
tropical year is 365.2422 mean solar days. To simplify things a bit, let’s assume that we
start the year at noon on January 1, noon being when the Sun is on the meridian. We then
count 365 days, and exactly 365 mean solar days later, as the Sun crosses the Meridian,
we celebrate the start of the new year. The trouble is, the Sun has not returned to the
same place relative to the stars. It is still 0.25 days away from that point. After the next
year, it is half a day, and the “error” accumulates at the rate of 0.25 days per year.
A calendar based on the rotation of the Earth (number of days) and one based on the
position of the Sun in the sky (seasons or years) will get out of synch rapidly (who wants
snow in July?).
There are two approaches: keep inserting fudge factors from time to time to keep the two
in synch (the European approach) or say the heck with it and not care if there is a
mismatch between the month number and the season (Mesoamerican Indian approach).
6. Lines on the Sky.
There are two important lines on the sky. Celestial Equator= expand equator of
Earth out to the celestial sphere. 90 degrees from the celestial equator is the north
celestial pole, 90 degrees south is south celestial pole.
The ecliptic is the line across the sky made by the Sun in the course of the year.
It is inclined with respect to the celestial equator.
 Drawing on blackboard and chalk sphere
 Look at Figures 2.11 in textbook
 Look at SC1 starchart for both of these.
These two lines on the sky (actually great circles on the celestial sphere) intersect at
two points. One of these is the Vernal Equinox and the other is the Autumnal
Equinox.
7. Celestial Coordinate System
We need a coordinate system to describe the positions of objects in the sky.
Corresponding to longitude on Earth is Right Ascension, with an origin at the vernal
equinox.
 Look at SC1.
Corresponding to latitude on Earth is Declination.
 Look at SC1.
8. Precession of Earth
 Description of physical phenomenon of precession (see p49 of textbook).
 Laboratory demonstration of precession (Video demo).
The rotation axis of the Earth precesses with a period of 26,000 years. There are
two consequences of this.
A. The pole star changes with time: 3000BC, Thuban. 14000AD Vega.
 See Figure 3.15
B. Right Ascension and Declination slowly change with time.
9. Further Significance of the Ecliptic
The ecliptic represents the intersection of a plane with the celestial sphere. This
plane is approximately the orbital plane of all the major planets (but not all solar system
objects).
 Look at Appendix 5 in text.
 Draw diagram showing orbital inclinations
Examples of inclinations are 7 degrees for Mercury, 3.4 degrees for Venus, all others
smaller.
The plane of the ecliptic is very close to the plane of the Sun’s equator. The
major planets lie in the Sun’s equatorial plane. (A big hint as to what was going on
when the solar system formed).
10. Where do we see planets in the night sky?
 Projected on the ecliptic (Zodiac)
 Check the SC1 chart
 Find a constellation on the ecliptic
Relation relative to the Sun: different for planets interior to the orbit of the Earth and
exterior.
 For planets interior to the orbit of the Earth;
 Draw diagram with orbit of interior planet
 Superior and inferior conjunction
 Maximum elongation gives distance (Copernicus)
 Planets show phases. Galileo realized the significance of this
Cynthiam aemulat Mater Amoris
 For planets outside the orbit of Earth,


Draw orbit of planet
Opposition and Superior conjunction.