Given hubble expansion and the accelerating expansion of the universe, what equation would be used to determine the maximum go-return distance (the maximum comoving distance from a point of origin an entity can go from their point of origin and still be able to return in a finite period of time) given an object's velocity as a fraction of the speed of light (and the time it would take to get to any given comoving distance at some fraction of c) what would that distance be for the speeds of 0.8c 0.9c & 0.95c? The accelerating expansion of the universe also implies that the overall density of matter in the universe will decrease over time. what equation tells you how dense the volume of our go-return bubble would at a given future time compared to present date?
Given hubble expansion and the accelerating expansion of the universe, what equation would be used to determine the maximum go-return distance (the maximum comoving distance from a point of origin an entity can go from their point of origin and still be able to return in a finite period of time) given an object's velocity as a fraction of the speed of light (and the time it would take to get to any given comoving distance at some fraction of c) what would that distance be for the speeds of 0.8c 0.9c & 0.95c? The accelerating expansion of the universe also implies that the overall density of matter in the universe will decrease over time. what equation tells you how dense the volume of our go-return bubble would at a given future time compared to present date?
Modern Physics
3rd Edition
ISBN:9781111794378
Author:Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Publisher:Raymond A. Serway, Clement J. Moses, Curt A. Moyer
Chapter16: Cosmology
Section: Chapter Questions
Problem 11P
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Given hubble expansion and the accelerating expansion of the universe, what equation would be used to determine the maximum go-return distance (the maximum comoving distance from a point of origin an entity can go from their point of origin and still be able to return in a finite period of time) given an object's velocity as a fraction of the
what would that distance be for the speeds of 0.8c 0.9c & 0.95c?
The accelerating expansion of the universe also implies that the overall density of matter in the universe will decrease over time. what equation tells you how dense the volume of our go-return bubble would at a given future time compared to present date?
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