Meters to Parsecs (m to pc)

Meters to Parsecs (m to pc) conversion calculator

Parsecs to Meters (Swap units) Buy tape measures here (sponsored link)

1m = 0pc

Note: You can increase or decrease the accuracy of this answer by selecting the number of significant figures required from the options above the result.

Meters to Parsecs formula

Parsecs = Meters / 3.0856769049426E+16

1 Meters to Parsecs calculation

Parsecs = Meters / 3.0856769049426E+16

Parsecs = 1 / 3.0856769049426E+16

Parsecs = 0

Converting meters to parsecs

Converting meters to parsecs is a common task in astronomy and astrophysics. A parsec is a unit of length used to measure astronomical distances, particularly on a cosmic scale. It is defined as the distance at which one astronomical unit (AU) subtends an angle of one arcsecond. One parsec is approximately equal to 3.09 × 10^16 meters.

To convert meters to parsecs, you can use the following formula: parsecs = meters / (3.09 × 10^16). For example, if you have a distance of 1 × 10^18 meters, the conversion would be: parsecs = 1 × 10^18 / (3.09 × 10^16) = 32.36 parsecs.

It is important to note that parsecs are primarily used in astronomy due to the vast distances involved. They provide a convenient way to express distances on a cosmic scale, where using meters or kilometers would be impractical. By converting meters to parsecs, astronomers can better understand and communicate the immense distances between celestial objects, such as stars, galaxies, and quasars.

The parsec is a unit of length equivalent to around 20 trillion (20,000,000,000,000) miles, 31 trillion kilometres, or 206,264 times the distance from the earth to the sun. A parsec is also equivalent to approximately 3.26 light years (the journey distance if you travelled at the speed of light for three years and three months).

Why convert meters to parsecs?

Converting meters to parsecs is a crucial task in the field of astronomy and astrophysics. While the meter is a commonly used unit of measurement on Earth, it becomes impractical when dealing with astronomical distances. Parsecs, on the other hand, provide a more suitable scale for measuring vast cosmic distances.

The use of parsecs enables astronomers to determine the luminosity and intrinsic properties of celestial objects. By measuring the apparent brightness of a star and knowing its distance in parsecs, scientists can calculate its absolute brightness. This information is crucial for studying stellar evolution, determining the size and mass of galaxies, and even estimating the age of the universe.

Definition of a meter

The meter and the yard are both units of length measurement, but they belong to different systems of measurement. The meter is the fundamental unit of length in the International System of Units (SI), while the yard is a unit of length in the imperial system of measurement primarily used in the United States and a few other countries.

The meter is defined as the length of the path traveled by light in a vacuum during a specific time interval. It is currently defined as exactly 1/299,792,458th of the distance light travels in one second. This definition ensures that the meter is a constant and universally applicable unit of length.

On the other hand, the yard is defined as exactly 0.9144 meters. It was originally defined as the distance between the tip of the nose and the outstretched arm of King Henry I of England. Over time, the yard has been standardized and redefined to its current value.

What is a Parsec?

A parsec is a unit of length used in astronomy to measure vast distances between celestial objects. The term "parsec" is derived from the words "parallax" and "second," which refer to the method used to calculate this unit. Specifically, a parsec is defined as the distance at which an object would have a parallax angle of one arcsecond when observed from opposite ends of Earth's orbit around the Sun.

To understand the concept of a parsec, it is important to grasp the idea of parallax. Parallax is the apparent shift in the position of an object when viewed from different vantage points. In the case of astronomy, scientists use the Earth's orbit as a baseline to measure the parallax of distant stars. By observing a star from opposite ends of Earth's orbit, astronomers can calculate the angle of parallax and subsequently determine the star's distance.

 

Meters to Parsecs table

Starting value
Increment
Accuracy
Meters
Parsecs
0m
0.00000pc
1m
0.00000pc
2m
0.00000pc
3m
0.00000pc
4m
0.00000pc
5m
0.00000pc
6m
0.00000pc
7m
0.00000pc
8m
0.00000pc
9m
0.00000pc
10m
0.00000pc
11m
0.00000pc
12m
0.00000pc
13m
0.00000pc
14m
0.00000pc
15m
0.00000pc
16m
0.00000pc
17m
0.00000pc
18m
0.00000pc
19m
0.00000pc
Meters
Parsecs
20m
0.00000pc
21m
0.00000pc
22m
0.00000pc
23m
0.00000pc
24m
0.00000pc
25m
0.00000pc
26m
0.00000pc
27m
0.00000pc
28m
0.00000pc
29m
0.00000pc
30m
0.00000pc
31m
0.00000pc
32m
0.00000pc
33m
0.00000pc
34m
0.00000pc
35m
0.00000pc
36m
0.00000pc
37m
0.00000pc
38m
0.00000pc
39m
0.00000pc
Meters
Parsecs
40m
0.00000pc
41m
0.00000pc
42m
0.00000pc
43m
0.00000pc
44m
0.00000pc
45m
0.00000pc
46m
0.00000pc
47m
0.00000pc
48m
0.00000pc
49m
0.00000pc
50m
0.00000pc
51m
0.00000pc
52m
0.00000pc
53m
0.00000pc
54m
0.00000pc
55m
0.00000pc
56m
0.00000pc
57m
0.00000pc
58m
0.00000pc
59m
0.00000pc
Meters
Parsecs
60m
0.00000pc
61m
0.00000pc
62m
0.00000pc
63m
0.00000pc
64m
0.00000pc
65m
0.00000pc
66m
0.00000pc
67m
0.00000pc
68m
0.00000pc
69m
0.00000pc
70m
0.00000pc
71m
0.00000pc
72m
0.00000pc
73m
0.00000pc
74m
0.00000pc
75m
0.00000pc
76m
0.00000pc
77m
0.00000pc
78m
0.00000pc
79m
0.00000pc