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Weight required to balance a boom stand?

  1. Feb 12, 2012 #1
    Hi!

    I am trying to build a stand with a boom arm for my acting classes and I need to find the weight required to balance it. The problem is that it looks like I was more like a swan when I was swimming in the physics lessons ... no a lot of drops stayed on my plumage ... :)
    Help?!

    stand10.jpg

    Data:

    Stand height: "H" (more or less 2 m fully extended)
    Boom arm: "B" (again, more or less 2 m fully extended) - the arm can be lifted rotating a threaded rod so I assume the length of the boom is (for the purpose of a formula) a+b (where "a" will be between the hinge and the rod's point of contact)
    Legs: "L"

    The questions that are troubling me are as follows:

    1. What is the most stable configuration of legs? an angle of 90°? 60°?
    2. What formula can calculate the weight required to stabilize the system when weight "W" (more or less 10 KG) is attached to the boom arm fully extended pointing away from the legs?
    3. What formula can calculate the weight required to stabilize the system when weight "W" is attached to the boom arm fully extended pointing in the same direction with the legs?
    ... And 4 (already feeling that I push the limits of your patience) ... I would like the threaded rod to be as short and as close as possible to the main pole - is there a way to calculate the force required to raise the boom arm with the weight to a 45° angle from the horizontal position? How close to the stand can I put it and still manage to have a smooth rotating action?

    Humbly yours,

    Cat
     
  2. jcsd
  3. Feb 12, 2012 #2
    #2 is the easiest to answer. Measure the length of the arm with the boom fully extended. Then measure the distance from the apex of the leg triangle (where it meets the upright) to the point where the counterweight will be placed on the legs. This will give you a ratio of length to length. Let's say it's 1.02 meters to .43 meters. The weights that will balance will be to each other in the inverse ratio to this ratio of lengths. The weight of 10 kg is a given. You have to find that weight which is to 10 kg as 1.02 meters is to .43 meters. That means solve for: ?/10 = 1.02/.43 The product of the means equals the product of the extremes, so multiplying means gives 10 X 1.02 = 10.2. To find the missing extreme 10.2 is divided by .43 = 23.72 kg counterweight needed.

    That's not the weight you should use, though. That weight will only just balance. The thing could still be knocked over with a feather unless you add much more ballast. The calculation just gets you the absolute minimum counter weight that will prevent it from falling over by itself.
     
  4. Feb 12, 2012 #3
    So ... assuming that the boom arm will be 2m and the distance from the apex to the counterweight will be 0.5 m that will give a ratio of 4:1 - for 10KG on the boom arm a 40KG weight will act as a balance ballast. (ignoring the weight of the boom arm itself etc)
    What would be the approach for #3?

    Thank you for your help!
     
  5. Feb 12, 2012 #4
    You're welcome. Looks like you have it down.

    I'm not so sure about this one, but I think the procedure would be to subtract the leg distance (.5 m) from the boom length (2m) for a new ratio of 1.5 to .5. The counterweight, 30 kg, would have to be placed as close up to the upright as possible.

    Here, again, this is the absolute minimum weight to prevent the thing from falling over by itself. In practice you should add much more. Just have to experiment, adding weight till you can knock it and bump into it a reasonable and realistic amount.

    If this is to hold a camera I would redesign it altogether to have three long legs set at 120 degrees. I would make the boom like a mike boom, sticking out in both directions with a movable counterweight on it. In that way you could keep the center of gravity of the boom, camera, and counter weight pretty much over the upright. I would mount the boom to the upright with a large bolt and wing nut (with washers). It could be pivoted up and down by loosening and tightening the wing nut.
     
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