
This activity is designed to
help students gain a deeper understanding of cosmology. Students
develop authentic models and gather evidence supporting the Big Bang theory.
This lesson uses observation, interactive media, and scientific models.
By completing this activity,
the learner will:
-
illustrate the expansion of the
Universe with a model.
-
explain and provide examples
of Cepheid variables and apply (redshift velocity) = (distance)*( Hubble
constant).
-
give supporting evidence for
the Big Bang theory.
National
Science Education Standards
National
Mathematics Education Standards
Materials
and Technology
Scientific
Background
Activity
1: Explore and define the Hubble Law.
Activity
2: Create a model of the expanding universe.
Activity
3: Analyze and explain what happens when using
different measuring devices.
Activity
4: Answer summary questions to better understand
the Hubble Law.
Activity
5: Create an electronic report that describes a Hubble Space
Telescope cosmological finding and explain how it relates to the balloon
activity.
Activity
6: Classroom debriefing.

Learning
Cycle Format
Exploration
Using the graph at the right,
have students explore the various axes and look for clues to what the graph
might mean. In particular, the horizontal axis is distance from our
galaxy, the Milky Way, to other galaxies. The vertical axis is recessional
velocity. Note how there is a clear proportionality between distance
and recessional velocity. This proportionality is known as the Hubble
Law. The slope of this line, with dimensions of velocity over distance,
is called the Hubble Constant. The inverse of the Hubble Constant
then has the dimension of time, and can be taken as an estimate of the
age of the Universe.
Concept
Introduction
The Hubble Law states that
the recessional velocity of a distant galaxy is proportional to its distance
from us. The recessional velocity of a galaxy is measured by examining
the Doppler shift of lines in the spectrum of flight from the galaxy.
The distance to the galaxy is more difficult to measure, but can be estimated
from its apparent angular size or by the brightness of objects in it.
Instructions
on Student Sheet
1. In this activity,
you are going to create a model of the expanding Universe. You will
need one balloon, a flexible metric ruler and a paper strip for conducting
measurements, a copy of this page, and a marker.
2. Use the markers
to make 10 - 15 dots on the balloon and number 10 of them after the balloon
is partially inflated.
3. Inflate balloon
with 4 medium breaths to about the size of your fist; do not over inflate
the balloon!
4. Bend the
end of the balloon down and paper clip it so that no air escapes.
5.
Record below what happens to the dots. Be very specific - use complete
sentences.
6. Measure and
record the distance between dot number one (your "home" dot) and
neighboring dots with the METRIC RULERS. Be careful not to indent
the balloon by pressing on it.
7. Now measure
and record the distance between dot number one (your "home" dot)
and the other 10 dots with the paper strip. Note any differences
in the two measuring techniques.
8. Double the
size of the balloon by inflating it slowly; do not over inflate the balloon!
Measure and record the data from the enlarged balloon using both tools.
9. Answer the
summary questions below.
|
Partially Expanded
| Dot |
Initial Distance
from Dot #1
using the ruler |
Initial Distance
from Dot #1
using the paper
strip |
Difference |
| 2 |
2 |
2 |
2 |
| 3 |
2 |
2 |
22 |
| 4 |
2 |
2 |
2 |
| 5 |
2 |
2 |
2 |
| 6 |
2 |
2 |
2 |
| 7 |
2 |
2 |
2 |
| 8 |
2 |
2 |
2 |
| 9 |
2 |
2 |
2 |
| 10 |
2 |
2 |
2 |
| 11 |
2 |
2 |
2 |
|
Totally Expanded
| Dot |
Final Distance
from Dot #1
using the ruler |
Final Distance
from Dot #1
using the paper
strip |
Difference |
Change from
Before to After |
| 2 |
2 |
2 |
2 |
2 |
| 3 |
2 |
2 |
2 |
2 |
| 4 |
2 |
2 |
2 |
2 |
| 5 |
2 |
2 |
2 |
2 |
| 6 |
2 |
2 |
2 |
2 |
| 7 |
2 |
2 |
2 |
2 |
| 8 |
2 |
2 |
2 |
2 |
| 9 |
22 |
2 |
2 |
2 |
| 10 |
2 |
2 |
2 |
2 |
| 11 |
2 |
2 |
2 |
2 |
|
Summary
Questions
a. If the dots represent galaxies,
do they get larger as the balloon expands?
Why do you think this is or
is not so?
b. What relationship exists
between the speed of the galaxies moving apart and their initial distance
from one another?
Name this Law.
c. Which measuring tool was
more accurate?
Why?
d. What is harder for the
astronomer to measure: A galaxy's redshift (indicating recessional velocity)
or its distance from Earth? Why?
Explain your answer.
f.
Astronomers often use Cepheid variables to determine distance. What
is the period of this Cepheid variable in the galaxy called M101
(animated_gif
and digital
image)?
Explain how astronomers use
Cepheid variables to determine distance.
Concept
Application
The
Space Telescope Science Institute (STSci)
in Baltimore maintains current information and press releases regarding
findings from the Hubble Space Telescope. With a partner, investigate
one
of the many cosmology findings from the HST. Create an electronic
report that describes the HST finding and how it relates to the balloon
activity you just completed.
Cosmology
is the search for origins. It seems as if everyone wants to know
how the Universe began. The Big Bang theory is the result of several
important observations. In 1927, Edwin Hubble first observed that
light from distant galaxies is red shifted and that galaxies are moving
farther and farther away from us. Second, he determined that the
farther away a galaxy is from us, the faster it is receding from us.
If the Universe is expanding, then one can assume that the galaxies that
compose our Universe were once much closer together than they are now.
By simply measuring how far apart galaxies are and how fast they are moving,
we determine the Hubble Constant (estimates
range from 50 to 100 km/s per kiloparsec). It is very easy to determine
the recessional velocity of galaxies; on the other hand, their current
positions are difficult to measure. Distances to galaxies are typically
measured by finding Cepheid variable stars or supernovae with known brightness.
If we run the expansion process
backward, we get two results. The first is that it probably took
approximately 15 billion years for the Universe to grow to its present
size. Second, the Universe must have begun its expansion in an awesome
event that astronomers call the Big Bang.
There are four fundamental
observations and inferences that suggest that a Big Bang of some type did
actually occur very long ago.
|
Observation
|
Inference
|
| Almost all galaxies
are red-shifted. |
Almost all galaxies are moving
away from the Milky Way. |
| The most distant galaxies
exhibit the greatest red-shift. |
The most distant galaxies
are moving away the fastest. |
| The ratio of recessional
velocity to distance is between 50 and 100 km/s per kiloparsec and is called
the Hubble Constant. |
The Universe has
been expanding for 8 to 15 billion years. |
| The Cosmic Background Explorer
(COBE) found that the temperature of intergalactic space was not zero. |
The universe has
not yet cooled from the rapid Big Bang expansion. |
What are some examples that
demonstrate the difference between an observation and an inference?
|
FFS - Facts for Students
The origin of the universe
remains one of the greatest questions in science. The "big bang" theory
places the origin between 10 and 20 billion years ago, when the universe
began in a hot dense state; according to this theory, the universe
has been expanding ever since. |
Assessment |