As astronomers extend their distance ladder beyond \(30 \mathrm{Mpc}\) they change their measuring standard from Cepheid variable stars to Type Ia supernovae. Why is this change necessary? a. Type Ia supernovae are more luminous than Cepheid variables. b. Type Ia supernovae are less luminous than Cepheid variables. c. Type Ia supernovae vary more slowly than do Cepheid variables. d. Type Ia supernovae vary more quickly than do Cepheid variables.

Short Answer

Expert verified
a. Type Ia supernovae are more luminous than Cepheid variables.

Step by step solution

01

Understand the context

Astronomers use certain standard candles to measure distances in space. Cepheid variable stars and Type Ia supernovae are both examples of such standard candles.
02

Consider Cepheid variable stars

Cepheid variable stars are used to measure distances within our galaxy and nearby galaxies because they have a well-defined relationship between their luminosity and the period of their brightness variation.
03

Consider Type Ia supernovae

Type Ia supernovae are used for measuring greater distances because they are incredibly luminous and thus can be seen from much farther away compared to Cepheid variable stars.
04

Compare luminosity

Since Type Ia supernovae are more luminous than Cepheid variables, they are visible over much greater distances, making them more suitable for measurements extending beyond 30 Mpc.
05

Conclusion

Type Ia supernovae are preferred for measuring distances beyond 30 Mpc due to their higher luminosity, providing a clear and consistent source of light that can be detected from very far away.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Cepheid variables
Cepheid variables play a crucial role in measuring distances when it comes to nearby galaxies. These stars are unique because they have a predictable pattern of brightness fluctuations over time. The cycle of their brightness variation is closely tied to their intrinsic luminosity, which allows astronomers to determine their absolute magnitude. Once we know the absolute magnitude, we can compare it with the apparent magnitude observed from Earth and use the inverse-square law of light to calculate the distance to the Cepheid variable. This method helps determine distances within our own galaxy and to galaxies not far from the Milky Way.
Type Ia supernovae
Type Ia supernovae are extremely important for measuring astronomical distances well beyond our galaxy. These supernovae occur in binary systems where a white dwarf star accumulates material from its companion star until it reaches a critical mass and undergoes a catastrophic explosion. The key property that makes Type Ia supernovae valuable as standard candles is their consistent peak luminosity. They are about five billion times brighter than the Sun at their peak, which makes them visible across vast cosmological distances. This extraordinary luminosity allows astronomers to use them for distance measurements extending up to several hundred megaparsecs (Mpc). Historically, Type Ia supernovae have proven instrumental in uncovering the expansion of the universe and studying its rate of acceleration.
Luminosity in astronomy
Luminosity is a fundamental concept in astronomy; it refers to the total amount of energy a star or another astronomical object emits per unit of time. Unlike apparent brightness, which varies depending on an object's distance from the observer, luminosity is an intrinsic property. Understanding luminosity helps astronomers determine distances and physical characteristics of celestial bodies. For standard candles like Cepheid variables and Type Ia supernovae, their known luminosity allows us to gauge how far away these objects are. By comparing the luminosity to the observed brightness using the inverse-square law, distances across the universe can be precisely calculated. This process is a cornerstone of the cosmic distance ladder, a series of methods by which astronomers measure distances to objects at different scales within our universe.

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Most popular questions from this chapter

Assume that the most distant galaxies have a redshift \(z=10\) The average density of normal matter in the universe today is \(4 \times 10^{-28} \mathrm{kg} / \mathrm{m}^{3} .\) What was its density when light was leaving those distant galaxies? (Hint: Keep in mind that volume is proportional to the cube of the scale factor.)

Suppose you observe two galaxies: one at a distance of \(10.7 \mathrm{Mpc}\) with a recessional velocity of \(580 \mathrm{km} / \mathrm{s}\), and another at a distance of 337 Mpc with a radial velocity of 25,400 \(\mathrm{km} / \mathrm{s}\). a. Calculate the Hubble constant ( \(H_{0}\) ) for each of these two observations. b. Which of the two calculations would you consider to be more trustworthy? Why? c. Estimate the peculiar velocity of the closer galaxy. d. If the more distant galaxy had this same peculiar velocity, how would your calculated value of the Hubble constant change?

Early in the 20 th century, astronomers discovered that most galaxies are moving away from the Milky Way (that is, they are redshifted.) a. What was the significance of this discovery? b. Edwin Hubble later made an even more important discovery: that the speed at which galaxies are receding is proportional to their distance. Why was this among the more important scientific discoveries of the 20 th century?

T/F: The distribution of galaxies is both homogeneous and isotropic.

\(\mathbf{T} / \mathbf{F}:\) Observers in a very distant galaxy would observe that galaxies far from them are more redshifted than are galaxies nearby.

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