A Level Physics Notes: Cosmology – Absolute Magnitude
In astronomy, absolute magnitude is the apparent magnitude,
an
object would have if it were at a standard distance – 10 parsecs,
32.62 light years or
It
allows the overall brightnesses of objects to be compared by
compensating for their different distances from us.
The absolute magnitude uses a log scale. A difference of 1
magnitude corresponds to a factor of 2.512 in intrinsic brightness. A
difference of 5 magnitudes corresponds to a factor of
in intrinsic brightness.
You can compute the absolute magnitude M of a star given its
apparent magnitude m and luminosity distance
– which is a measure of the ordinary Euclidean distance and is
measured in parsecs:
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Example: Rigel has apparent visual magnitude
and
is at a distance of 773 light years
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The absolute magnitudes of some stars are shown in the table.
|
Star |
Absolute Magnitude |
|
Sun |
4.83 |
|
Sirius |
1.45 |
|
Vega |
0.58 |
|
Spica |
-3.55 |
|
Barnard;s Star |
13.24 |
|
Proxima Centauri |
15.45 |
It is important to note that large positive numbers imply dimness and large negative numbers imply brightness.