How can the distance to nearby stars be calculated using the parallax method?

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In summary, the conversation is about the formula d=1/(theta), where d is the distance in pc and theta is the angle in arsecs. The question is whether theta represents the parallax and if it can be calculated from right ascension and declination. The response is that theta is indeed the parallax and it can be calculated by observing the star from two ends of the Earth's orbit and computing the angular distance between the two observations. This can be done by recording the observations as right ascension and declination and using spherical trigonometry to calculate the separation.
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MathematicalPhysics
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Just a little question, using the formula d=1/(theta), d is the distance in pc and theta is the angle in arsecs. Is theta simply the parallax? or if not, can it be calculated from right ascention and declination?

Thanks, Matt.
 
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Its parallax.
 
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Originally posted by MathematicalPhysics
Just a little question, using the formula d=1/(theta), d is the distance in pc and theta is the angle in arsecs. Is theta simply the parallax? or if not, can it be calculated from right ascention and declination?

Thanks, Matt.

You have to observe the star from two ends of the Earth's orbit, in January and in June (aphelion and perihelion, the two ends of the semimajor axis of the orbital ellipse). Then you compute the angular distance between the two observations; that's your theta. You could do the computation by recording your two observations as right ascension and declination and then doing spherical trig to calculate the separation.
 

What is the distance to the nearest star?

The nearest star to Earth is Proxima Centauri, located 4.2 light years away. This is equivalent to about 25 trillion miles or 40 trillion kilometers.

How do scientists measure the distance to nearby stars?

Scientists use a variety of methods to measure the distance to nearby stars, including parallax, spectroscopy, and the period-luminosity relationship of Cepheid variable stars. These methods use different techniques and observations to determine the distance to a star.

What is the average distance between stars in the Milky Way galaxy?

The average distance between stars in the Milky Way galaxy is about 5 light years. However, this can vary greatly depending on the region of the galaxy, as there are dense clusters of stars in some areas and vast regions of empty space in others.

Can we see nearby stars with the naked eye?

Yes, there are several nearby stars that can be seen with the naked eye, depending on your location. Proxima Centauri, Alpha Centauri, Sirius, and Barnard's Star are all examples of nearby stars that can be seen without the aid of a telescope.

What is the farthest distance that a star has been observed?

The farthest distance that a star has been observed is about 13.4 billion light years away. This star, known as GN-z11, is located in the constellation Ursa Major and was observed by the Hubble Space Telescope in 2016.

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