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NGC 1262 in Eridanus


Mike JW

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NGC 1262 in Eridanus is a distant galaxy. It lies about 2 billion lyrs away (Sky Safari) . Noting how big it is in my shot, it is enormous. - 474,000 lyrs across. It is a  SABc spiral (an intermediate spiral).

Tricky for me to get a shot of this galaxy as it is low down and in the murk.  I was so pleased to see it on the screen I forgot to tweak the mount to get it in the centre of the fov.

 

NGC_1262.DISTANT.ERIDANUS_2020.1.20_18_34_23.png.a3f973ae18843cbfec71dd46e6ec4cf2.png

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Hi Bill, thanks for the info. I had not realised that fact. I have been trying to understand distances to objects - nightmare stuff - Hubble Constants, galaxies moving towards each other within a cluster whilst generally moving away from. The Medieval View of the heavens was much easier to grasp!!!!!!

SkySafari says 2 billion lyrs away but my list says 1.5 billion. Looking at the NED data got very confusing but I think NED is suggesting about 1.6 billion.

Mike 

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Hi Martin

Thanks for the equation - I don't understand it (maths never a strong point) - any chance of a worked example? but only if you have time.

I tried looking up the meaning of modz/units and got nowhere.

Mike

40 minutes later....

PS. Just found this table on VizieR - https://vizier.u-strasbg.fr/viz-bin/VizieR?-source=VII/275. I inputted NGC 1262 and then looked at the column for distance in Mpc and then x 3.26lyrs, which gives a distance of 1.719 billion lyrs away. This matches your info for 1262. This is easier for me than your equation!!

Edited by Mike JW
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Hi Mike

As I understand it this is a way of expressing distances in terms of the magnitude the object would be if seen at a fixed distance of 10 parsecs. So an object with a distance modulus of 0 would be at 10 parsecs, one whose distance modulus is -1 would be closer, and one with modulus 1 would be further away. Like magnitudes, these are based on a logarithmic scale, meaning we can use relatively small numbers to maintain precision while accommodating vast distances. Since it is a log scale, to convert back to real distances one has to raise to a power (the inverse of logarithm). The actual formula used in LEDA (as I give above) is explained here:  http://leda.univ-lyon1.fr/a007/index.html

See also explanation of distance modulus here: https://astro.unl.edu/naap/distance/distance_modulus.html and https://lco.global/spacebook/distance/what-is-distance-modulus/

HTH!

Martin

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