Hubble's law, also known as the Hubble-Lemaitre law, is a fundamental principle in physical cosmology that describes the relationship between the velocity of a galaxy and its distance from Earth. The law states that the velocity or redshift of a galaxy is directly proportional to its distance. In other words, galaxies farther away from Earth are moving away faster.
However, Hubble's law has limitations and does not apply to stars in the Milky Way or other objects within our Solar System. It is only applicable to distant galaxies, typically those beyond 10 megaparsecs (Mpc) away, as the peculiar velocity of nearby celestial bodies can influence their observed velocity.
Therefore, to answer the question, Does Hubble's law apply to stars? the response is that it does not apply to stars within our galaxy or nearby galaxies. Hubble's law is specifically relevant for understanding the motion of distant galaxies due to the expansion of the universe.
Characteristics | Values |
---|---|
Does Hubble's law apply to stars? | No, Hubble's law is not applicable for stars in our galaxy (the Milky Way) and for nearby galaxies (in the Local Group). |
Hubble's law formula | \(v = H_0 \cdot d\) |
\(v\) | velocity of the galaxy in km/s |
\(H_0\) | Hubble constant in km/s/Mpc |
\(d\) | distance of the galaxy in Mpc |
Hubble constant | \(H_0\) is the constant of proportionality between the "proper distance" \(D\) to a galaxy and its speed of separation \(v\) |
Hubble constant value | \(H_0\) is widely quoted in km/s/Mpc. The value of the Hubble constant is still up for debate. The latest measurements suggest a value of 69.8 km/s/Mpc, but other reports have pushed the value as high as 74 km/s/Mpc. |
What You'll Learn
Hubble's Law and the motion of stars
Hubble's law states that the velocity of a galaxy (also known as its redshift) is directly proportional to its distance from Earth. In other words, the further a galaxy is from Earth, the faster it is moving away.
Hubble's law is not applicable for understanding the motion of stars in the Milky Way galaxy or other heavenly objects in the Solar system. It is only applicable to distant galaxies.
The recessional velocity of a galaxy can be determined by measuring its redshift, or the shift in the light it emits toward the red end of the visible light spectrum.
The Hubble constant, which describes the relationship between the distance to a galaxy and its speed of separation, is one of the most important numbers in cosmology because it tells us how fast the universe is expanding, which can be used to determine the age of the universe and its history.
The true value of the Hubble constant remains a subject of debate among scientists, with observations of distant, exploding stars suggesting a value of 69.8 km/s/Mpc, while other reports have pushed the value as high as 74 km/s/Mpc.
To measure the Hubble constant, astronomers need to be able to determine the distance to astronomical objects and their "recession velocity", or how fast they are moving away from the observer. This can be done through astronomical measurements, gravitational waves, or by studying the cosmic microwave background.
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Hubble's Law and the expansion of the universe
Hubble's Law, also known as the Hubble-Lemaitre law, is a fundamental observation in physical cosmology that galaxies are moving away from Earth at speeds proportional to their distance. In other words, the further they are, the faster they are moving away. This is described by the equation v = H0D, where v is the recessional velocity of a galaxy, H0 is the Hubble constant, and D is the proper distance to a galaxy.
Hubble's Law is considered the first observational basis for the expansion of the universe and is often cited in support of the Big Bang model. The motion of astronomical objects due solely to this expansion is known as the Hubble flow. The Hubble constant is most frequently quoted in km/s/Mpc, which gives the speed of a galaxy 1 megaparsec away as 70 km/s. The reciprocal of the Hubble constant is known as the Hubble time, which is approximately 14.4 billion years.
The discovery of Hubble's Law is attributed to Edwin Hubble, who, in 1929, published his work showing that if you plot the distance to a galaxy and its velocity, the two quantities are directly correlated. This indicated that the universe was expanding. Hubble's Law can be depicted in a ""Hubble diagram" in which the velocity of an object is plotted with respect to its distance from the observer, resulting in a straight line of positive slope.
It is important to note that Hubble's Law only works for distant galaxies. For nearby galaxies, stars inside the Milky Way, and objects in our Solar System, the relationship between distance and velocity does not hold due to their "peculiar velocity," or their real velocity through space unrelated to the expansion.
The value of the Hubble constant is somewhat uncertain but is generally believed to be around 70 kilometres per second for every megaparsec in distance. This means that the Hubble constant sets the rate at which the universe is expanding. The Hubble constant can also be used to assess the present age of the universe.
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Limitations of Hubble's Law
Hubble's Law is not applicable for understanding the motion of stars in the Milky Way galaxy or other heavenly objects in the Solar System. It is only applicable to distant galaxies. The following are some of the limitations of Hubble's Law that make measuring difficult:
- Due to the intrinsic motion of galaxies, the observed velocity gets influenced.
- Galaxies orbit due to gravitational movements.
Hubble's Law is considered the first observational basis for the expansion of the universe. However, it is not a perfect model and has certain limitations that make it challenging to measure distances accurately.
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The Hubble constant
Hubble's law, also known as the Hubble-Lemaitre law, states that the velocity of a galaxy, also known as its redshift, is directly proportional to its distance. In other words, the farther away a galaxy is, the faster it is moving away from Earth. Hubble's law is considered the first observational basis for the expansion of the universe and is used as evidence to support the Big Bang model.
Hubble's law can be expressed as:
V = H0 x d
Where v is the velocity of the galaxy, H0 is the Hubble constant, and d is the distance of the galaxy.
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Calculating the Hubble constant
The Hubble constant, named after Edwin Hubble, is one of the most important numbers in cosmology. It tells us how fast the universe is expanding, which can be used to determine the age of the universe and its history.
The Hubble constant is defined as the unit of measurement used to describe the expansion of the universe. The formula for the Hubble constant is:
V = H0 x d
- V = velocity of the galaxy in km/s
- H0 = Hubble constant in km/s/Mpc
- D = distance of the galaxy in Mpc
The Hubble constant can be used to predict how fast an astronomical object at a known distance from Earth is moving away from us. For example, if the Hubble constant is 70 km/s/Mpc and the velocity of a galaxy away from us is 1,320 km/s, then the distance of the galaxy according to Hubble's Law is 18.9 Mpc.
Hubble first calculated the constant in 1929 from his measurements of stars, and his original estimate was 500 km/s/Mpc. However, scientists still can't agree on the exact value of the Hubble constant, and it is currently a topic of active research. The true number could reveal missing pieces in our understanding of physics, like new particles or a new form of dark energy.
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Frequently asked questions
No, Hubble's Law is not applicable to stars in our galaxy, the Milky Way, as their peculiar velocity is not negligible compared to the expansion velocity.
It depends on the distance of the other galaxies. Hubble's Law is generally applied to distant galaxies, as the closer the galaxy, the more the peculiar velocity of stars within it can impact the accuracy of measurements.
Hubble's Law would not apply to a star in a nearby galaxy, such as the Andromeda Galaxy, which is one of the Milky Way's closest galactic neighbours. The peculiar velocity of stars in such galaxies would be significant enough to affect the accuracy of measurements.