The stars visible from Earth exhibit a wide range of apparent luminosity, influenced by their intrinsic magnitude and distance.
The intrinsic magnitude (or absolute magnitude) of a star is a measure of its actual luminosity, i.e., the luminosity it would have if it were located at a standard distance of 10 parsecs (≈ 32.6 light-years) from the observer. It allows direct comparison of the luminous power of different stars, regardless of their distance from Earth.
The apparent magnitude of a star measures its luminosity as perceived from Earth. It depends on both the star's intrinsic luminosity and its distance from the observer. The lower (or more negative) the apparent magnitude, the brighter the star appears in the sky.
The relationship between apparent magnitude \(m\), absolute magnitude \(M\), and distance \(d\) (in parsecs) is given by the formula: \(\displaystyle m - M = 5 \log_{10}(d) - 5\)
This equation allows one of the three variables to be determined if the other two are known. For example, a very luminous but very distant star can have an apparent magnitude comparable to that of a less luminous but closer star.
Apparent magnitude explains why some stars that are very bright in the night sky, such as Sirius, may appear more brilliant than intrinsically brighter but much more distant stars.
Rank | Common Name | Astronomical Name | Apparent Magnitude | Absolute Magnitude | Distance (light-years) | Spectral Type |
---|---|---|---|---|---|---|
1 | Sirius | α CMa | -1.46 | 1.45 | 8.6 | A1V |
2 | Canopus | α Car | -0.74 | -5.53 | 313 | F0II |
3 | Alpha Centauri | α Cen | -0.27 | 4.34 | 4.3 | G2V |
4 | Arcturus | α Boo | -0.05 | -0.31 | 37 | K1.5III |
5 | Vega | α Lyr | 0.03 | 0.58 | 25 | A0V |
6 | Capella | α Aur | 0.08 | -0.48 | 42 | G8III |
7 | Rigel | β Ori | 0.13 | -6.69 | 773 | B8Ia |
8 | Procyon | α CMi | 0.38 | 2.68 | 11 | F5IV-V |
9 | Betelgeuse | α Ori | 0.42 | -5.14 | 522 | M2Ia |
10 | Achernar | α Eri | 0.46 | -4.74 | 139 | B6Vep |
11 | Hadar | β Cen | 0.61 | -0.93 | 390 | B1III |
12 | Altair | α Aql | 0.77 | 2.21 | 16.7 | A7V |
13 | Spica | α Vir | 0.98 | -3.55 | 260 | B1III-IV |
14 | Antares | α Sco | 1.06 | -5.28 | 550 | M1.5Iab |
15 | Pollux | β Gem | 1.14 | 1.01 | 34 | K0III |
16 | Fomalhaut | α PsA | 1.16 | 1.73 | 25.1 | A3V |
17 | Deneb | α Cyg | 1.25 | -7.1 | 1,425 | A2Ia |
18 | Mimosa | β Cru | 1.25 | -2.7 | 280 | B0.5III |
19 | Regulus | α Leo | 1.35 | -0.52 | 79 | B7V |
20 | Adhara | ε CMa | 1.50 | -3.8 | 430 | B2II |
21 | Shaula | λ Sco | 1.62 | -2.0 | 570 | B2IV |
22 | Castor | α Gem | 1.58 | 0.1 | 51 | A1V |
23 | Gacrux | γ Cru | 1.63 | -2.1 | 88 | M3.5III |
24 | Bellatrix | γ Ori | 1.64 | -2.7 | 243 | B2III |
25 | Elnath | β Tau | 1.65 | -1.0 | 131 | B7III |
26 | Miaplacidus | β Car | 1.67 | -1.5 | 111 | A1III |
27 | Alnair | α Gru | 1.74 | -0.5 | 101 | B6V |
28 | Alioth | ε UMa | 1.77 | 1.76 | 81 | A0p |
29 | Regor | γ Vel | 1.79 | -4.0 | 342 | WC8 |
30 | Dubhe | α UMa | 1.79 | -0.6 | 123 | F7II-III |
31 | Alkaid | η UMa | 1.86 | -0.5 | 104 | B3V |
32 | Menkent | θ Cen | 1.96 | -1.1 | 33 | K0II-III |
33 | Mirfak | α Per | 1.79 | -2.0 | 520 | F5Ib |
34 | Wezen | δ CMa | 1.83 | -5.3 | 1,600 | F8Iab |
35 | Suhail | λ Vel | 2.21 | -3.0 | 570 | B2IV |
36 | Peacock | α Pav | 1.94 | -3.5 | 180 | B2IV |
37 | Alphard | α Hya | 1.97 | -0.9 | 177 | K3II-III |
38 | Diphda | β Ceti | 2.04 | 0.0 | 33 | K0III |
39 | Mirzam | β CMa | 1.98 | -3.5 | 500 | B1II-III |
40 | Alpheratz | α And | 2.06 | 0.1 | 97 | B8IVpMnHg |
41 | Hamal | α Ari | 2.00 | 0.6 | 66 | K2III |
42 | Polaris | α UMi | 1.98 | -3.6 | 433 | F7Ib |
43 | Schedar | α Cas | 2.24 | -1.4 | 230 | K0III |
44 | Caph | β Cas | 2.28 | 0.6 | 55 | F2III-IV |
45 | Algieba | γ Leo | 2.01 | 0.4 | 130 | K1III |
46 | Rasalhague | α Oph | 2.07 | 0.3 | 49 | A5III |
47 | Gienah | γ Cyg | 2.21 | -1.1 | 720 | B2III |
48 | Alnath | β Tau | 1.65 | -1.0 | 131 | B7III |
49 | Avior | ε Car | 1.86 | -1.3 | 630 | K0II |
50 | Menkar | α Cet | 2.53 | -1.0 | 220 | M1III |
Source: ESO – European Southern Observatory.
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