• weew@lemmy.ca
    link
    fedilink
    English
    arrow-up
    11
    ·
    edit-2
    1 year ago

    If there’s life on that planet, they gonna have a hard time making it to orbit

    I actually wonder what’s the biggest (rocky) planet that is actually possible to launch a chemical rocket from. At some point you just can’t get enough thrust to weight, right? They’d have to resort to exotic stuff like nuclear fission engines.

    • Communist@beehaw.org
      link
      fedilink
      English
      arrow-up
      2
      ·
      1 year ago

      Some people theorize that such a planet would actually be better for rocketry because they’d be forced to use significantly better propellant than chemical rockets, so, they’d start with nuclear rockets. If they got that far, anyway.

      • TheBurlapBandit@beehaw.org
        link
        fedilink
        English
        arrow-up
        3
        ·
        1 year ago

        And since their planet is so much larger, it makes the vast irradiated zones created by failed launches easier to ignore!

    • Idrunkenlysignedup@beehaw.org
      link
      fedilink
      English
      arrow-up
      2
      ·
      1 year ago

      I’m not a smart person, but my calculator says that a 200lb person would weigh 4 tons so I’m not totally sure there could even be multicellular life on that planet. Plus any atmosphere would probably be quite thicc

    • Sierra_Is_Bee@beehaw.org
      link
      fedilink
      English
      arrow-up
      2
      ·
      1 year ago

      I’m not an engineer or anything, but perhaps you could get a space elevator high enough to reach escape velocity more easily. Then again, it would have to be very tall I’m sure… Never mind probably not feasible.

      • zhunk@beehaw.org
        link
        fedilink
        English
        arrow-up
        1
        ·
        edit-2
        1 year ago

        For a geostationary orbit, which is where the center of mass of a space elevator would be:

        h = ³√ G * m * T² / ( 4 * π² ) - r

        • h: orbit height (m)
        • G: gravitational constant
        • m: mass of celestial body (kg)
        • T: period of rotation (s)
        • r: radius of celestial body (m)

        So, if the mass goes way up, the height of the orbit will, too, unless something crazy happens like the planet spinning super fast.