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https://science.nasa.gov/mission/voyager/where-are-they-now/ says the furthest is 24.4 million km from earth. Pulling out the trusty qalculator:

    $ qalc '24.4e6 km / 1 week / c to %'
    (((24.4 * (10^6)) kilometers) / (1 week)) / SpeedOfLight = approx. 0.0134572816%
So this is using the "millions of kilometers per week" as a speed unit (like km/h but bigger), then dividing by the speed of light (c) to get the fraction of c this is, and finally asks it to format it as a percentage

Edit: found a potentially easier (more intuitive to understand) query, giving the same result, as well as how to ask it nearly for the how manyth part of c this is. I'm still learning all the tricks of this tool :)

    $ qalc '24.4e6 km / 1 week to c%'
    [...] approx. 0.0134572816(%c)
    $ qalc '24.4e6 km / 1 week to 1/c'
    [...] approx. 7430.92125 c^-1


That’s pretty cool.

Wolfram Alpha also yields approx. 0.134 c for 1 week of travel time:

https://www.wolframalpha.com/input?i=distance+to+voyager+1+÷...

---

Perhaps targeting 100 weeks of travel time would be more plausible:

https://www.wolframalpha.com/input?i=distance+to+voyager+1+÷...

0.00134 c is approx. two times the top speed of 0.00064 c for the fastest space probe:

https://en.wikipedia.org/wiki/Parker_Solar_Probe

If only we could harness gravity assist at will…




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