How can I calculate the visual magnitude of a star with only its flux data?

In summary, the conversation discusses how to calculate the visual magnitude of a star using the equation ma-mb= -2.5log10\left( \frac{F_a}{F_b}\right). The person only has one flux value (Fa) and is wondering if it is valid to use ma=-2.5log10 Fa to obtain the magnitude. It is suggested to use reference values from a library or textbook rather than relying on Wikipedia.
  • #1
Schmetterling
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How to calculate the visual magnitude of a star having only the flux of such star?
The equation involves 2 magnitudes and 2 fluxes, corresponding to 2 objects a and b:

ma-mb= -2.5log10[itex]\left( \frac{F_a}{F_b}\right)[/itex]

but I just have Fa and I have to obtain ma.

Is it valid to take ma=-2.5log10 Fa?
 
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  • #3
Ok, but in that table the values for "m" don't appear, only the fluxes :-s
 
  • #4
Ok, but in that table the values for "m" don't appear
... yes they do: right at the top of the 4th and 5th columns where it says "m=0". But you can use any reference values that make sense in terms of your coursework.
Specifically: you should not get your reference-values off wikipedia. You must have access to a library or a textbook or something like that?
In a pinch - go to wikipedias primary source.
 
  • #5



I would first like to clarify that the equation provided is known as the magnitude difference equation and it is used to calculate the difference in visual magnitudes between two objects. To calculate the visual magnitude of a star, we need to have both the flux of the star in question and the flux of a reference star with a known visual magnitude.

Since you have mentioned that you only have the flux of the star, it is not possible to calculate its visual magnitude using the magnitude difference equation. This is because the equation requires the flux of a reference star for comparison.

However, if you have the flux of a reference star with a known visual magnitude, then you can use the magnitude difference equation to calculate the visual magnitude of the star in question. In this case, the equation would be rearranged to solve for ma, as shown below:

ma = mb - 2.5log10 (Fa/Fb)

Where:
ma = visual magnitude of the star in question
mb = visual magnitude of the reference star
Fa = flux of the star in question
Fb = flux of the reference star

Therefore, it is not valid to simply take ma = -2.5log10 Fa as this does not take into account the flux of the reference star. It is important to have both the flux data of the star in question and a reference star to accurately calculate its visual magnitude.
 

FAQ: How can I calculate the visual magnitude of a star with only its flux data?

1. What is flux and how is it measured?

Flux is the amount of energy or light that passes through a given area in a certain amount of time. It is typically measured in units of watts per square meter (W/m²) or in astronomical terms, ergs per second per square centimeter (erg/s/cm²).

2. How is flux related to apparent magnitude?

Apparent magnitude is a measure of how bright an object appears to an observer on Earth. The brighter an object appears, the lower its apparent magnitude. Flux and apparent magnitude are inversely related, meaning that as flux increases, the apparent magnitude decreases.

3. What factors affect the flux and apparent magnitude of an object?

The flux of an object is affected by its luminosity (amount of energy it emits), distance from Earth, and any intervening material that may absorb or scatter the light. The apparent magnitude is also affected by the object's size, temperature, and surface reflectivity.

4. How is flux and apparent magnitude used in astronomy?

In astronomy, flux and apparent magnitude are important measurements used to understand the properties and characteristics of celestial objects. They can help determine the distance, luminosity, and temperature of stars, as well as the size and composition of planets and other objects in our solar system.

5. How do astronomers calculate the flux and apparent magnitude of an object?

Astronomers use specialized instruments, such as telescopes and photometers, to measure the amount of light emitted by an object and its apparent brightness. From these measurements, they can calculate the flux and apparent magnitude using mathematical equations and conversion factors.

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