Online Activity - Scale Models Week 1: Purpose
Online Activity - Scale Models Week 1: Purpose
Online Activity - Scale Models Week 1: Purpose
“Space is big. Really big. You may think it’s a long way down the road to the chemist’s but that’s
nothing compared to space.”
Douglas Adams, “The Hitchhiker’s Guide to the Galaxy”
Purpose
• Develop an appreciation of the scales of the universe by building models of our solar system and
of the local group of galaxies.
• Use basic metric and astronomical units of measurement
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may have had experience with scale or toy models of trains, planes, buildings, doll houses etc. at some
point in your life. In this exercise we will use a scale model of our solar system to better appreciate how
far apart things are in space.
The solar system scale model has a scale of 1 to 20 billion. This means that each meter in the model
represents 20 billion meters or 14% of the distance between the Sun and the Earth in the real solar
system. On this scale:
The largest planet, Jupiter, is only 7 mm across, or about the size of this circle
The Earth is smaller than the period at the end of this sentence. (No kidding!!) The model diameters
listed in the table below let you see how big each of these bodies is in our model.
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Procedure
Get a map of a location familiar to you. Your school or neighborhood are good choices. A possible
map of the college is at the end of this activity, but you may use other locations if they are more familiar
to you—your school, your neighborhood, a local landmark, etc.
• You need a one-page map of your chosen location. Google Maps or a similar tool works fine, or
you may use another map available to you. Your map should not distort scale.
• Important: The map needs a distance scale in meters. You can click on the distance scale of a
Google map to change from feet or miles to metric units.
• Three hundred meters should cover anything between one half to all of your map page. If using
Google, zoom in or out until you get a useable scale.
• Print out your map. (I will later ask you to draw on your map, photograph your drawing, and
upload your photo. If you prefer to work with and upload a PDF, you may.)
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Understand the Table of Solar System Distances.
On the table above, the distance in the real solar system are given Astronomical Units (AU).
The distances you should use in your scale model are given in the third column.
2. Confirm: Do the units in the third column match the units on your map? __________________
Earth .
Jupiter
Sun
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Optional—Photograph your model
• You should do this if you can actually visit your location with a camera. It might help to take a
classmate or friend.
• Stand at the location for the Sun in your model. Refer to the map you have made to pick at least
three easily-seen objects that are about the right distances to represent specific planets. Take a
picture that shows how far away they are.
• Write a caption for your photograph explaining these distances. It might go something like
“My friend took this picture from the Sun’s location at______________________,
When we work on this scale it helps to use a much bigger set of distance units than AUs, so we’re
going to switch to light years. A light year is the distance (not time!) that a beam of light travels in 1
year. A light year is roughly 10 trillion km (10,000,000,000,000 km).
One cool side effect of this is that when you’re looking at something that is light years away, you’re
looking at it that many years in the past. So, if an object is one light year away, you’re seeing how it
looked one year ago. If it’s 10 light years away you’re seeing how it looked 10 years ago. If it’s changed
since that time you won’t know it until the light has time to get to us. In effect, looking out into space
also means looking into the past. A telescope is also a time machine.
Even our nearest neighbors, Alpha Centauri (and its slightly closer companion Proxima Centauri) are
about 4.2 light years or 270,000 AU away. On the scale we have been using, this is about 2000 km or
1300 miles away.
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4. Name a city that is about 2000km away. ______________________________________
Remember that these stars are typically around the same size as the Sun – most are a little bit
smaller, while a handful are much bigger – maybe the size of a large house. So, compared to the
distances between them stars are tiny. If we tried to make a scale model of the stellar scale that fit onto
a college campus then the stars themselves would be microscopic.
The Milky Way is 100,000 ly across so we will need to change the scale drastically in order to fit it
and other nearby galaxies into a reasonable size. We will use a scale of 1 in 1022 (1 in
10,000,000,000,000,000,000,000). In this case a million light years (or 1 Mly) = will be equal to 1 meter
in our scale model. This will let us fit the entire local group into a room or a small outdoor space.
The table below lists the right ascension (RA) along with the distance from the Milky Way (in Mly or
millions of light years) and the diameter (in kly). Note that RA is a coordinate system used by
astronomers to measure the locations of objects in the sky. Right ascension along with declination forms
a grid on the sky that can be used to locate any object similar to the way longitude and latitude can be
used to find any location on the Earth. Confusingly enough RA is listed in “hours” running from 0 hours
to 24 hours. In this activity we will ignore declination and treat the galaxies as if they were all on the
same plane in space – in reality some should be up “above” the Milky Way while others are “below” it.
To create your scale model cut out pieces of paper as circles with the diameters listed in the last
column. If you don’t have a metric ruler you can use the fact that 1 inch is roughly 25 mm. So the Milky
Way is 100/25 = 4 inches across on this scale. Write the names of the galaxies on each one (provided
there is room – some of these are fairly small).
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Select a location for the Milky Way in the center of the room or other space where you are making
your model. From this location imagine a 24 hour clock surrounding the Milky Way. In one direction is 0
hours (or 24 hours). The opposite direction is 12 hours. 6 hours is on one side while 18 hours is on the
other. See the diagram below. Use this to determine what direction each of the other galaxies is relative
to the Milky Way.
0 hour/
24 hours
18 hours 6 hours
12 hours
Use the distances given in the 3rd column to determine how far away from the Milky Way each
galaxy is. If you don’t have a metric ruler or tape measure you are welcome to use the approximation 1
yard = 1 meter for this model.
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Once you have finished making your scale model take a photograph of it. If that’s not an option try
making a sketch of it.
5. Note that on this scale the diameters of the galaxies are large enough that they aren’t
microscopic compared to the distance between them. In the space below discuss about what
this might mean for collisions between galaxies.
6. Now that you have a chance to create models of the universe on a couple of different scales,
what questions does this raise that you would like to learn about in this course related to the
sizes and scales of objects in the universe?
Rubric
Activity questions: 2
*This work adapted from Joann Eisberg and Dave Kary is licensed under CC BY-NC-SA 4.0
Joann.eisberg@chaffey.edu; dkary@citruscollege.edu
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Here is a model map for Activity 1. It has a scale in meters. If you choose a different location your map should too.