Stargazing What is the difference between linear and angular magnitude in telescopes?

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The discussion clarifies the difference between angular and linear magnification in telescopes, with angular magnification referring to what is seen through the eyepiece and linear magnification relating to the projection onto a surface. The field of view (FOV) is highlighted as a key aspect that changes with different eyepieces, where higher magnification typically results in a smaller FOV. Calculating the true field of view (TFOV) involves knowing the telescope's focal length, the eyepiece's focal length, and its apparent field of view (AFOV). The formulas for magnification and TFOV are derived from basic trigonometry, emphasizing the geometric relationships involved. Understanding these concepts is essential for effective telescope use and object identification in astronomy.
Sobhan
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what is the difference between linear magnitude and angular magnitude
 
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never heard of either in reference to telescopes
and I have used scopes for best part of 50 years

please give more information
 
my question is this:
 

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Sorry i meant magnification.
 
the other question i have got is: where do these formulas like field of view and ... come from
 
Sobhan said:
the other question i have got is: where do these formulas like field of view and ... come from

I assume you mean, how is it calculated ?

Field of View in a Telescope

by Mike Swanson
After spending just a little time exchanging the eyepieces in a telescope, you will soon find that more than just the magnification varies with each eyepiece. One of the primary differences is the total amount of sky you can see with each eyepiece, also known as the field of view or FOV.

The field of view is the circle of sky visible through the eyepiece. Generally speaking, as you exchange eyepieces to get a higher magnification, the field of view is a smaller piece of the sky. We measure FOV in degrees or fractions of a degree. Usually astronomers refer to the actual field visible in the eyepiece as the true field of view or TFOV. Knowing the TFOV of each of our eyepieces is very useful since we can then compare what we see in the eyepiece to printed or computerized star charts to help us identify what we are seeing.

Also, some objects require a wide field of view to show the entire object, so we need to choose the eyepiece that will let us 'take it all in'. Herein lies the popularity of wide field eyepieces. At any given magnification, they allow us to see more of the sky. Extended objects like open star clusters, many nebula and some nearby galaxies are only visible in their entirety with a wide-field view.

Calculating the TFOV is not too hard, but there are a few things we need to proceed. First, we need to know the focal length of our telescope and the subject eyepiece. These two are easy as they are generally marked on the side of the scope and eyepiece. But we also need to know the apparent field of view (AFOV) of the eyepiece. This is generally obtainable from the manufacturer of the eyepiece, but it is useful to know that most Plossl eyepieces (the most common type on the market) have an AFOV of 50 degrees.

Armed with this information, the calculations are quite simple. First calculate the magnification of the eyepiece:

MAG = Scope Focal Length / Eyepiece Focal Length

Then you can directly calculate the true field of view:

TFOV = Eyepiece AFOV / MAG

Let's say the focal length of our scope is 1000mm and the focal length of our Plossl eyepiece (50 degrees AFOV) is 10mm:

MAG = 1000 / 10
MAG = 100x

TFOV = 50 / 100
TFOV = .5 degrees

cheers
Dave
 
What is the prove of that FOV?
 
  • #10
It's derived from basic trigonometry. The angles and objects form triangles.
 

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