CHAPTER 7 | ATOMS AND STARLIGHT 137
Payne worked for many years as a staff astronomer at the
Harvard College Observatory with no formal position on the
faculty. She married Russian astronomer Sergei Gaposchkin in
1934 and was afterward known as Cecilia Payne-Gaposchkin. In
1956, Harvard accepted women to its faculty, and Payne-
Gaposchkin was appointed a full professor and made chair of the
Harvard astronomy department. By that time, the importance of
her research 30 years earlier had come to be widely recognized.
Cecilia Payne-Gaposchkin’s work on the chemical composi-
tion of the stars illustrates the importance of fully understanding
the interaction between light and matter. It was her detailed
understanding of the physics that led her to the correct composi-
tion. As you turn your attention to other information that can be
derived from stellar spectra, you will again discover the impor-
tance of understanding light.
The Doppler Effect
Surprisingly, one of the pieces of information hidden in a spec-
trum is the velocity of the light source. Astronomers can mea-
sure the wavelengths of the lines in a star’s spectrum and fi nd the
velocity of the star. Th e Doppler eff ect is the apparent change
in the wavelength of radiation caused by the motion of the
source.
silicon, iron, and aluminum. Even the most eminent astrono-
mers dismissed Payne’s result as illusory. Faced with this pressure
and realizing that as a female scientist in the 1920s she faced an
uphill battle, Payne could not press her discovery.
By 1929, astronomers generally understood the importance
of temperature on measurements of composition derived from
stellar spectra. At that point, they recognized that stars are mostly
hydrogen and helium, but Payne received no credit.
Density
4
MASS | ENERGY | TEMPERATURE AND HEAT | DENSITY | PRESSURE
A brick would be dense even in space where it had
no weight.
Y
ou are about as dense as an average
star. What does that mean? As you
study astronomy, you will use the term
density often, so you should be sure to
understand this fundamental concept. Density
is a measure of the amount of matter in a
given volume. Density is expressed as mass
per volume, such as grams per cubic centime-
ter. The density of water, for example, is about
1 g/cm^3 , and you are almost as dense as
water.
To get a feel for density, imagine holding a
brick in one hand and a similar-sized block
of Styrofoam in the other hand. You can
easily tell that the brick contains more matter
than the Styrofoam block, even though both
are the same size. The brick weighs more than
the Styrofoam, but it isn’t really the weight
that you should consider. Rather, you should
think about the mass of the two objects. In
space, where they have no weight, the brick
and the Styrofoam would still have mass, and
you could tell just by moving them around
that the brick contains more mass than the
Styrofoam. For example, imagine tapping each
object gently with your hand. The massive
brick would be easy to distinguish from the
low-mass Styrofoam block, even in
weightlessness.
Density is a fundamental concept in
science because it is a general property of
materials. Metals tend to be dense; lead, for
example, has a density of about 7 g/cm^3.
Rock, in contrast, has a density of 3 to
4 g/cm^3. Water and ice have densities of
about 1 g/cm^3. If you knew that a small moon
orbiting Saturn had a density of 1.5 g/cm^3 ,
you could immediately draw some conclusions
about what kinds of materials the little moon
might be made of—ice and a little rock, but
not much metal. The density of an object is a
basic clue to its composition.
Astronomical bodies can have dramatically
different densities. The gas clouds between
the stars can have very low densities, but the
same kind of gas in a star can have a much
higher density. The sun, for example, has an
average density of about 1 g/cm^3 , about the
same as your body. As you study astronomical
objects, pay special attention to their
densities.
Har
facu
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195
Gap
Har
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tion
the
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deri
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Th
silicon, iron, and aluminum. Even the most eminent astrono-
■ Table 7-2 ❙ The Most Abundant
Elements in the Sun
Percentage by Percentage
Element Number of Atoms by Mass
Hydrogen 91.0 70.9
Helium 8.9 27.4
Carbon 0.03 0.3
Nitrogen 0.008 0.1
Oxygen 0.07 0.8
Neon 0.01 0.2
Magnesium 0.003 0.06
Silicon 0.003 0.07
Sulfur 0.002 0.04
Iron 0.003 0.1