Which statement is true about Redshift and the Hubble constant?

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The discussion centers on the validity of statements regarding the Hubble constant and galaxy recession. Statement A is identified as true, indicating that the apparent speed of a galaxy's recession correlates with the Hubble constant and its distance. Participants express skepticism about statements B and C, with B suggesting that further galaxies recede more slowly, which contradicts common understanding. Statement D is questioned, as it implies constant distances between galaxies in an expanding universe, which seems illogical. Overall, the consensus leans towards A being the only true statement regarding the relationship between galaxy distance and recession speed.
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Which statement is true?

A The apparent speed of recession of a galaxy is given by the product of the Hubble constant and the distance to the galaxy.

B The further away a galaxy is, the lower its apparent speed of motion away from us.

C A galaxy with a redshift of 5.37 is situated at a look-back time of 4.1 billion years.

D Space is expanding uniformly so that the distance between galaxies remains constant.
 
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Which statement(s) do you think is/are true and why?
 
I think statement A is true but I'm not 100% sure whether D is false and there is only one true statement.
 
Well, to rule out C you can have a look at Ned Wrights Javascript cosmology calculator to determine the lookback time. Just plug in 5.37 for the redhshift. The light travel time is the "lookback time".

http://www.astro.ucla.edu/~wright/CosmoCalc.html
 
Well, isn't it generally true that the farther a galaxy is from us, the faster it appears to be receding?
 
Yeah, I didn't think B or C were the answers.
I'm still stuck between whether A or D is the right answer and I really need help.
 
Does it make any sense for the distance between things to remain constant in an *expanding* universe?

When we say that a galaxy is moving away from us, what does that mean? Does it not mean that it is getting farther away with time?
 
Statement A is definitely correct.
 

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