R
Rich Grise
Guest
On Thursday 07 October 2004 08:48 am, Rolavine did deign to grace us with
the following:
it starts reentry, it's going at approximately zero miles an hour. ;-)
This has been explained to me in great detail, by a couple of generous
folks, whom I might not have thanked properly. Thanks!
Well, it's going maybe 100 or so MPH - that's within three significant
digits of zero percent of orbital velocity, anyway. ;-)
Now, if it'd been shot up there with a proper mass driver -
I've been doing some fantasizing about a 15,000 foot LIM up the side
of some handy mountain, with enough power to it to maintain 1G all
the way to the end.
s = (a/2) * t^2
t^2 = s / (a/2) = 2 * s / a, which is associative.
So, if I assign 32 ft./sec/sec as a, and 15,000 feet as s, then
t is 21 seconds? And you're only going 472 MPH? Hmmmm.... how about
1.5G....
But the only limit on how much gets to that height and speed is
engineering. Remember, it's going 472 MPH at 30,000 or so feet. Cargo
could handle, say, 4G .... it looks like it'd make 15Kft in just under
11 sec, with a final speed of 944.75 MPH.
Of course, the whole mass driver would have to be enclosed in an
evacuated tube.
Thanks!
Rich
Of course, if my math is from planet Neptune, please enlighten me, thanks.
the following:
The thing about reentry that prevents it from burning up is that whenThanks to all of you, we have some really smart people here, and your
instruction on rocket effiency was great.
Can anyone explain how SpaceShipOne's feather works? I think this the
reconfiguration of the ship for reentry, and something about that prevents
it from buring up?
it starts reentry, it's going at approximately zero miles an hour. ;-)
This has been explained to me in great detail, by a couple of generous
folks, whom I might not have thanked properly. Thanks!
Well, it's going maybe 100 or so MPH - that's within three significant
digits of zero percent of orbital velocity, anyway. ;-)
Now, if it'd been shot up there with a proper mass driver -
I've been doing some fantasizing about a 15,000 foot LIM up the side
of some handy mountain, with enough power to it to maintain 1G all
the way to the end.
s = (a/2) * t^2
t^2 = s / (a/2) = 2 * s / a, which is associative.
So, if I assign 32 ft./sec/sec as a, and 15,000 feet as s, then
t is 21 seconds? And you're only going 472 MPH? Hmmmm.... how about
1.5G....
But the only limit on how much gets to that height and speed is
engineering. Remember, it's going 472 MPH at 30,000 or so feet. Cargo
could handle, say, 4G .... it looks like it'd make 15Kft in just under
11 sec, with a final speed of 944.75 MPH.
Of course, the whole mass driver would have to be enclosed in an
evacuated tube.
Thanks!
Rich
Of course, if my math is from planet Neptune, please enlighten me, thanks.