1 Astronomy 311 Professor Menningen
Transcript of 1 Astronomy 311 Professor Menningen
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Astronomy 311
Professor Menningen January 2, 2014
• Syllabus overview
– books & supplies
– course goals
– assignments &
grading
• About the professor
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How to Learn Astronomy
• Stay curious
• Interact with the same material several
times
• Work together with someone
• Try extra homework questions
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How to Succeed in College
• Set a GPA goal
• Treat college like an 8 to 5 job
• Attend class
• Keep up
• Relate to your professors
• Be a "well-rounded square"
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What is Astronomy?
• Study of all things outside of the
atmosphere of the Earth.
– Planets
– Stars
– Galaxies
– Structure and Evolution of the Universe
(Cosmology)
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The Constellations
• Groupings of prominent stars which appear
nearby in the sky
• Includes the whole area in the sky- not just
the stars
• 88 constellations
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Units of Measure • We’ll use mainly the metric system, based on the
meter, kilogram, and second
• We’ll often use scientific notation:
• The speed of light is
• You should know the metric prefixes and scientific
notation
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1 light-year 9,461,000,000,000,000 m
9.461 10 m
8299,792,458 m/s 3.00 10 m/sc
Using your calculator • Many times we’ll be using very large or very small numbers. We’ll
write them in scientific notation, such as:
• Use the EXP or EE key on your calculator to save time and avoid
errors: or
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191.6 10 J instead of 0.00000000000000000016 J
1 . 6 EE ( ) 1 9 1 . 6 EXP 1 9
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Converting Units
• Use conversion factors
• Move decimel point (requires practice, and
good familiarity with metric prefixes)
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Convert meters to parsecs
1.0 ly 1.0 pc1.85 10 m 6.00 pc
9.46 10 m 3.26 ly
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If 1.0 AU = 1.5×1011 m, what is a speed
of 3.0×108 m/s in units of AU/hr?
200
0 AU/h
r
500
AU/h
r
7.2
AU/h
r
0.1
2 AU/h
r
0% 0%0%0%
0 of 5
A. 2000 AU/hr
B. 500 AU/hr
C. 7.2 AU/hr
D. 0.12 AU/hr
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If 1.0 AU = 1.5×1011 m, what is a speed
of 3.0×108 m/s in units of AU/hr?
A. 2000 AU/hr
B. 500 AU/hr
C. 7.2 AU/hr
D. 0.12 AU/hr
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3.0 10 m 1.0 AU 3600 s7.2 AU/hr
s 1.5 10 m h
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Measuring Angles • Apparent distances in the sky are determined by
measuring the angle between two objects.
• There are 360 degrees in a circle.
• Astronomers measure angles in degrees and
arc minutes (60 per degree) and
arc seconds (60 per arc minute or 3600 per degree)
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Angular Size
• The size of an object is related to its distance
from Earth and its observed angular diameter:
physical diameter distance angular diameter 180
180 57.3
exact: tan
r rD
D r
q q
q
q
r
D
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If the distance between Earth and Jupiter is cut to a
third (due to their orbital motions) the angular size
of Jupiter as seen from Earth is _____.
cut t
o a n
inth
cut t
o a th
ird
trip
led
nin
e tim
es la
rger
0% 0%0%0%
0 of 5
A. cut to a ninth
B. cut to a third
C. tripled
D. nine times larger
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If the distance between Earth and Jupiter is cut to a
third (due to their orbital motions) the angular size
of Jupiter as seen from Earth is _____.
A. cut to a ninth
B. cut to a third
C. tripled
D. nine times larger
new
new new old
oldold new
old
new oldnew ol
new ol
d1old old3
d
180°
180°
beca
3
us
3
e
D
r r
D r
r
r
D
r
D
q
q
qq q
q
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On a day when Jupiter is 6.3×108 km away from
the Earth, the Great Red Spot has an angular
diameter of 7.9 arc seconds. What is the diameter
of the Great Red Spot in km?
24,
000
km
1.4
×106
km
500
km
1,2
50 k
m
0% 0%0%0%
0 of 5
A. 24,000 km
B. 1.4×106 km
C. 500 km
D. 1,250 km
120
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On a day when Jupiter is 6.3×108 km away from
the Earth, the Great Red Spot has an angular
diameter of 7.9 arc seconds. What is the diameter
of the Great Red Spot in km?
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1.0°7.9 arcsec 0.00219°
3600 arcsec
6.3 10 km 0.00219°
180° 180°
24,000 km
rD
q
q
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Viewing the Sky
S
W
E
N
Zenith: point directly overhead
Meridian: Line running North-
South. Sun and stars reach their
highest point in the sky when they
cross the meridian each day.
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Positions in the Sky • Altitude = the angular distance of an object above
the horizon.
• Azimuth = the angle measured eastward along the
horizon from North to the point directly below the
object.
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The Celestial Sphere
• Need a coordinate system in the sky (like
latitude and longitude).
• Locations of the stars, Sun and planets can
be specified on the celestial sphere.
• Stars appear fixed on the celestial sphere.
• Sun and planets move on the sphere
throughout the year.
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North Celestial Pole
South Celestial Pole
North Pole
South Pole
Equator
Celestial Equator
Polaris, the North Star
The Celestial
Sphere
Our View of The Celestial Sphere 27
Celestial pole (Polaris)
Pole is same
angle above
N horizon
as your
latitude on
Earth
Equator is
90° − latitude
above S horizon
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Daily Motions
• The Earth spins on its axis one time every
day.
– Causes day and night.
– The Sun, Moon, and stars all move from east to
west across the sky during the course of a day.
– The North Star, Polaris, does not move. Its
angle above the northern horizon is equal to the
observer’s latitude on the Earth’s surface.
– The stars that we can see depend on our latitude
on Earth.
Observers can only see stars that are
North of the Celestial Equator.
The North Star is directly overhead
Stars will never rise or set (the
stars are circumpolar). They
appear to circle the North Star.
View from North Pole 29
Celestial Equator and
Observer’s horizon
Observers can see all of the stars
during the course of a year.
The North and South Celestial
Poles are on the horizon.
All stars appear to rise and set
straight up from the horizon.
None are circumpolar.
View from the Equator 30
Observer’s horizon
View from Northern Hemisphere
Some stars will rise and set. The
most northern stars will never set
(they are circumpolar).
We cannot see the most southern
stars on the Celestial Sphere.
Circumpolar star
North Star
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Observer’s horizon
Star trails in the Northern Hemisphere
Motions of stars for part of a night. Center star is Polaris, the
North Star. Computer Animation
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