Title: ASTRONOMY 1020: ASTRONOMY OF THE UNIVERSE
1ASTRONOMY 1020 ASTRONOMY OF THE UNIVERSE
2PROFESSOR Dr. Kae P. Gershon
- A.A. (DeKalb Community College now GA Perimeter
College), - B.S. (GSU),
- M.S. (GSU),
- PhD. (Emory University)
- Assistant Professor of Astronomy.
3SOME USEFUL LINKS
- Fernbank science center homepage
http//fsc.fernbank.edu/Universe Website
http//bcs.whfreeman.com/universe6e/pages/bcs-main
.asp?vs01000n00010i01010.01o - Hyperphysics Concepts GSU http//hyperphysics.
phy-astr.gsu.edu/hbase/astro/astcon.html -
astcon - Phases of the Moon http//www.go.ednet.ns.ca/la
rry/orbits/lunrphas.htmlAstronomy Picture of the
Day http//antwrp.gsfc.nasa.gov/apod/astropix.htm
l - Powers of Ten Demo http//micro.magnet.fsu.edu/p
rimer/java/scienceopticsu/powersof10/
4PHASES OF THE MOON
- We will study this in much more detail later, but
these are the 8 phases of the moon you will need
if you work on an observational logbook (see
course contents). - A test question that could be on any quiz or exam
is What is the phase of the Moon TONIGHT?
5 6INTRODUCTION
- Astronomy is the study of - basically -
EVERYTHING in the Universe. - Astronomy has many sub-branches including
galactic, planetary, biology, physics, geology,
life, etc.
7 - Astronomy and the
Universe - An eclipse over
Africa
-
(APOD)
8Guiding Questions
- What methods do scientists use to expand our
understanding of the universe? - What makes up our solar system?
- What are stars? Do they last forever?
- What are galaxies? What do astronomers learn by
studying them? - How does measuring angles help astronomers learn
about objects in the sky? - What is the powers-of-ten notation, and why is it
useful in astronomy? - 7. What math concepts are necessary?
- 8. Why do astronomers measure distances in
astronomical units, light-years, and parsecs? - 9. How does studying the cosmos help us on Earth?
9THE ORIGIN OF THE UNIVERSE
- The Universe began from "NOTHING" in an event
called the BIG BANG. - The original temperature was nearly infinite (?).
When the early universe cooled enough to form
atoms, aggregations of matter began to form. - These eventually became stars and galaxies, our
own galaxy, the Milky Way Galaxy, also formed.
10Quasar about 10 million years after The Big Bang
11Our Solar System
- was formed from a cloud of gas and dust.
- It is thought that the cloud was started on its
collapse to the Sun and planets by the gigantic
explosion of a HUGE star in a supernova explosion
near our cloud.
12Eta Carina Nebula a pre-solar system nebula
13 The pressure on the cloud
- made it spin faster and faster while gravity
pulled the matter into clumps. - The cloud flattened as it spun faster until it
became almost totally planar. - The clumps became planets and moons. The biggest
clump (by a factor of 1,000,000 times the volume
of Earth) became the Sun.
14This happened about
- 4.6 BILLION years ago.
- The Earth formed a twin-planet system of the
Earth and the Moon. - Originally all the planets and larger moons were
molten. - As the Earth cooled seas formed and life was
created within these seas at least 3.5 billion
years ago. - Life evolved and we are here, now.
15WHAT WE SEE FROM ATLANTA
- From Atlanta and the Earth we see many
remarkable things, although not as much in cities
like Atlanta as in the countryside. - We can see the Sun
- http//sohowww.nascom.nasa.gov/,
- over 2000 individual stars
- http//hubble.stsci.edu/gallery/showcase/index.sht
ml ,
16WHAT WE SEE FROM ATLANTA
- the Milky Way Galaxy containing billions of stars
- http//antwrp.gsfc.nasa.gov/apod/ap990224.html ,
- http//antwrp.gsfc.nasa.gov/apod/astropix.html ,
- some of our companion galaxies in the Local Group
of galaxies - http//hubble.stsci.edu/gallery/showcase/index.sht
ml , - glowing clouds called nebulae,
- http//hubble.stsci.edu/gallery/showcase/nebulae/n
5.shtml ,
17WHAT WE SEE FROM ATLANTA
- five planets
- http//hubble.stsci.edu/gallery/showcase/index.sht
ml , - and, last but NOT least, the Moon.
- http//nssdc.gsfc.nasa.gov/imgcat/html/ency_captio
ns/moon.html - http//tycho.usno.navy.mil/vphase.html
-
18DISTANCES
- The distances to all these objects are enormous,
from about - 400,000 km to the Moon to
- 2 million light years 1.9 1012 km to the
Andromeda Galaxy, the farthest naked-eye object.
19To understand the universe, astronomers use the
laws of physics and construct testable theories
and models.
- Scientific method
- Based on observation, logic, and skepticism.
- Hypothesis
- A collection of well thought-out ideas to explain
a phenomena - Model.
20- Model.
- Hypotheses that have withstood observational and
experimental tests. - TheoryA well-founded body of related hypotheses
and models that form a self-consistent
description of nature.
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22By exploring the planets, astronomers uncover
clues about the formation of the solar system.
Solar system one star (the Sun), at least eight
planets, nearly 100 moons, countless asteroids
and comets.
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24By studying stars and nebulae, astronomers
discover how stars are born, grow old, and die.
25By observing galaxies, astronomers learn about
the origin and fate of the universe.
Galaxy an isolated collection of stars
numbering in the hundreds of thousands up to
hundreds of billions of stars.
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27Astronomers use angles to denote the positions
and apparent sizes of objects in the sky.
28Angular Measure
- Basic unit of angular measure is the degree º
- Full circle measures 360º
- Right angle measures 90º
- Angular distance is the number of degrees across
the sky between two points. - Angular diameter or angular size is the number of
degrees from one side of an object to the other
side. - FORMAL The angular size of the Moon is 0.5º
- INFORMAL The Moon subtends an angle of ½º
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32Angular Measure for Small Angles
- 1º 60 arcminutes 60
- 1 60 arcseconds 60
- e.g., On January 1, 2001, the planet Saturn had
an angular diameter of 19.7 as viewed from Earth
33The Small-Angle Formula D a x d 206,265
34Example On November 28, 2000, the planet Jupiter
was 609 million kilometers from Earth and had an
angular diameter of 48.6. Using the small-angle
formula, determine Jupiters actual diameter.
- D 48.6 x 609,000,000 km 206206 143,000 km
35Powers-of-ten notation is a useful shorthand
system of writing really large numbers.
100 1 101 10 102 100 103 1,000 104
10,000 106 1,000,000 109 1,000,000,000
One Ten (deca-) Hundred (centa-) Thousand
(kilo-) Ten thousand Million (mega-) Billion
(giga-)
36Powers-of-ten notation is a useful shorthand
system of writing really small numbers.
100 1 10-1 0.10 10-2 0.01 10-3 0.001 10-4
0.0001 10-6 0.000001 10-9 0.000000001
One One-tenth (deci-) One-hundredth
(centi-) One-thousandth (milli-) One-ten-thousandt
h One-millionth (micro-) One-billionth (nano-)
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38THE SCALE OF THINGS EXAMPLE
- 1,230,000,000 1.23 109.
- 0.00000000258 2.58 10-9.
- http//micro.magnet.fsu.edu/primer/java/scienceopt
icsu/powersof10/ . - Powers-of-ten are usually written in scientific
notation. - The format is X.xx 10n for 3 significant
figures, which is common in astronomy.
39Numbers that are of normal size may or may not be
written in scientific notation.
- The integer 1 may be written as
- 1 1.00. 1.00 100 100.
40SIGNIFICANT FIGURES
- The significant figure of the result of
multiplication or division is the least number of
digits of any of the factors. - For addition and subtraction the significant
figure is the least number of decimal places of
any of the numbers.
41 In practice we just put
- all the numbers with all their digits into the
calculator and then reduce the answer to the
correct number of significant figures in
scientific notation.
42EXAMPLE
- 356,875,355.2 22 7,851,257,814.4
- 7.8 109
- with 2 significant figures in scientific
notation. - Using a calculator
- 356,875,355.2 22 7,851,257,814.4,
- would be entered as written.
43Your calculator may or
- may not
- give it to you in the form of
- 7.85 109,
- but you would need to know to put this and the
previous answer in the correct number of
significant figures - 7.8 109.
44EXAMPLE
- 356.354 22.2 1.58 3.2
- 376.934
- 376.9
- with 4 significant figures.
45METRIC UNITS
- The Systeme International (S.I.) set of metric
units has 7 standard, fundamental units - the meter (m),
- second (s),
- kilogram (kg),
- ampere (A),
- candela (cd),
- mole (mol), and
- Kelvin (K).
46All other units
- can be expressed as combinations of these.
- In science English units are never acceptable.
- A couple of useful conversions to keep in mind to
help appreciate the sizes of metric units are - 2.540centimeters 1.0. inches and
- 2.2 kilograms ? 1 lb.
47Astronomical distances are often measured in
astronomical units, parsecs, or light years.
Astronomical Unit (AU) One AU is the average
distance between Earth and the Sun (1.496 X 108
km or 92.96 million miles). Light Year (ly) One
ly is the distance light can travel in one year
at a speed of about 3 x 105 km/s or 186,000
miles/s (9.46 X 1012 km or 63,240 AU). One Parsec
(pc) One pc is the distance from which Earth
would appear to be one arcsecond from the Sun.
48One Parsec (pc)One pc is the distance from
which Earth would appear to be one arcsecond from
the Sun.
49ASTRONOMICAL DISTANCES
- And units
- These are usually measured in
- astronomical units (AU),
- parsecs (pc), or
- light years (LY).
50An AU 1.5 108 km is the
- distance from the Earth to the Sun.
- A LY is the distance light travels in a vacuum in
one year. - Light travels at
- c 2.9979 108 m/s
- 3.00 108 m/s 3.00 105 km/s.
- (Know the speed of light for tests!)
- A LY 63,200 AU. 1 pc 3.26 LY.
51Solar Units involve writing the
- HUGE units that describe the Sun as units of the
Sun. - The mass of the Sun is
- 1 M0 1.989 1030 kg and the
- solar radius 1 R0 6.9599 108 m.
- Light is measured in angstroms or nanometers
- 1 angstrom 10-10 m 10 nm.
52MATHEMATICS CONCEPTS
- This course requires some mathematics, but this
is not a math course. - You may use a scientific calculator at any time.
- If you forgot how to work a specific function on
the calculator, please ask the instructor, even
in the middle of a quiz or exam. - A simple, 4-function calculator is not sufficient
on tests.
53To use the calculator
- you must have some basic knowledge of exponents.
- Most calculators will do these problems for you
- 2.9979 108 is entered as
- 2.9979 EE 8 or some variation of this depending
on your specific calculator.
54The keys y x, x y, or
- raise numbers to any power, even weird powers.
- The bars in indicate a key on the calculator.
55Formulae for the
- manipulation of exponents that may be useful
are 10x 10 y 10 x y ax
a y a x y ax ? a y a x-
y 1/ a y a y ?(a) a
½ n?(am) a m/n
56EXAMPLES
- 1.23 10 3 6.15 10 6
- 1.23 6.15 10 36
- 7.57 10 9.
573?(12 2) 6?(12 5)
- 12 2/3 12 5/6
- 12 4/6 12 5/6
- 12 9/6
- 12 3/2 41.57 by calculator!
- 12 ( 3 ? 2 )
- to do this the easy way on the calculator you
enter - 12 ( 2 ? 3 ) 12 ( 5 ? 6
)
58Astronomy is an adventure of the human mind
59Guiding Questions
- What methods do scientists use to expand our
understanding of the universe? - The scientific method hypothesis, model, theory.
- What makes up our solar system?
- The Sun, planets, moons, asteroids, meteoroids,
comets, and dust.
60Guiding Questions
- What are stars? Do they last forever?
- The Sun is a star and stars are much like the
Sun. Stars are born, exist, and die. - What are galaxies? What do astronomers learn by
studying them? - Galaxies are HUGE collections of stars. Our
galaxy is the Milky Way. We learn how the cosmos
was created, is existing, and will die.
61Guiding Questions
- How does measuring angles help astronomers learn
about objects in the sky? - We learn how to find their positions.
- What is powers-of-ten notation, and why is it
useful in astronomy? - Numbers in astronomy are so huge, that powers of
ten make them mentally more manageable.
62Guiding Questions
- 7.What math concepts are necessary?
- Basic algebra an ability to use a calculator.
- 8.Why do astronomers measure distances in
astronomical units, light-years, and parsecs? - To make the distances more manageable.
- 9.How does studying the cosmos help us on Earth?
- It is the greatest laboratory in the Universe.
We can study many things that are impossible to
study on Earth. Also, astronomy is beautiful.