She went zero to supersonic in 2.5 seconds and then disappeared from sight overhead. But she was festooned with electronics – Balloon Boy GPS unit streaming realtime coordinates to the ground, a RF beacon beeping to the receiver in my son’s hands, HD video cam deployed at apogee, HCX flight computer logging 500 data points/second from the barometer and accelerometer and controlling the flight’s airframe separation at apogee and parachute deployment at 800 ft.

Here is a video compilation that shows who all found my rocket. =)

16 responses to “Dude, Where’s My Rocket?”

  1. Here’s the HCX flight computer log. The red spike up to 28 G near t=0 is the thrust spike from this cool Cesaroni L640 Dual Thrust motor. It gives a kick to get going off the pad, and then goes into a nice long burn (thrustcurve).
    Screen shot 2011-09-20 at 3.12.49 PM
    Screen shot 2011-09-20 at 3.09.01 PM

    The on-board GPS recorded the apogee event at 14,410 ft. AGL, which is probably the most accurate.

    I got one decent launch photo; she went so fast. Pad cam in the foreground, Black Rock in the background:
    IMG_8335

  2. You just have too much fun with this!

  3. I wouldn’t complain about a 1% disagreement between barometer and GPS.

    Why does the acceleration go to -5 G after burnout? What’s the terminal velocity before the chute opens, and why does it reach terminal velocity so soon?

    Wish I’d had telemetry like this when I was launching Estes rockets in junior high. I couldn’t even afford the camroc.

  4. interesting for sure…and once again drag was the huge issue.
    Presume that was the deceleration seen at burnout.
    (Suppose you could somehow calculate the drag at that point based on the deceleration…)
    🙂

  5. It wouldn’t be hard. It’s just acceleration times the weight, right? I guess that makes sense, I’m just surprised it’s so much.

  6. I am thinking that with such excellent telemetry you could (?) parse a lot of info.
    Once you have no fuel,no weight changes,no thrust,then the mathematics of the deceleration rate (at any given air speed) would tell you about the amount of drag present at any given air speed…
    (drag was the reason I sort of gave up on this hobby…at an earlier stage than this, mind you…)

  7. Fun shots and video, love this shade of blue.."GPS data streaming down, a RF directional beacon, and an experienced rocketeer using his eyes. Two of the three worked just fine"
    sounds like two of the three eyes:D love the video at the end – how fast it goes…frame by frame.

  8. [http://www.flickr.com/photos/83025347@N00] – when you say terminal velocity, do you mean peak velocity? That will be at motor burnout, the apex of the green curve above, and on the table you can see that was Mach 1.14 or… 0 to 856 MPH in 3.64 seconds!

    For a sense of that acceleration, the 9V Duracell battery in the avionics bay "weighs" 2.8 lbs. A common failure mode for beginner rocketeers is the loss of power as the battery rips away from whatever was holding it in place. I use a metal L-bracket for support from bottom and side and a plastic strap to keep it aligned. I also try to mount it low enough that if it all ripped apart, it would not fall far enough before hitting a bulkhead to detach the connector. That happened last time I flew this bird, but I did not lose power. Whew!

    And Dave is right – drag is a huge factor in supersonic rockets. That’s why the minimum diameter airframes always win the altitude records (versus some marginal shaving of weight) and this is a 3" airframe which has more drag than a 54mm min diameter.

    This is less noticeable with Estes hobby rockets because drag grows with velocity squared.

  9. Do you have a non HD video…(link) of the flight ?

  10. You can pull the "?hd=1" off the end of the URL and it will be back to vanilla YouTube

  11. You can also click on the little "720p" below the frame towards the right and you’ll get a menu of various resolutions.

    By "terminal velocity" I mean the speed a body reaches when you drop it, it stops accelerating (downward), and the pull of gravity is exactly balanced by the drag. I think I picked up this term from the skydiving crowd. I guess I expected the rocket to fall a long time before reaching terminal velocity, but some back-of-the-envelope calculations suggest it doesn’t take long.

  12. From the video,it sounds like Vt for this was100 fps…60mph

    That would be t=100(f/s)divided by 32(fps)…?
    High school physics…but I have I forgotten it all…

  13. 100 feet per second would be about 30 meters, and at 10m/s/s that would take three seconds. Of course it’s a bit longer because the acceleration drops as the drag increases, but it’s still going to be very short.

  14. [http://www.flickr.com/photos/83025347@N00]
    That "720"icon trick is nifty…thanks
    Got any links to a good remedial (online) Calculus class…?

  15. You don’t need calculus to divide speed by acceleration to get time. But I do remember ½at² being about the first thing we derived in beginning calculus.

  16. and some photos by Donna:

    Hooking up igniter (all other people clear away):
    Screen shot 2011-09-21 at 8.27.01 PM

    As found. GPS transmitter and RF beacon in green bubble wrap
    Screen shot 2011-09-21 at 8.27.35 PM

    He’s adding this location to our GPS log of landing sites
    Screen shot 2011-09-21 at 8.27.54 PM

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