At the bottom of your swing, all of this is converted into kinetic energy, (1/2)mv^2. I’ll assume you meant 60 degrees forward and 60 degrees back, so at the top of your swinging motion your mass is 1.5 feet higher off the ground than it is at the bottom. You said “full height swinging” but you didn’t specify what that means. I’ll assume the seat is 0.9624 m off the ground, so the distance is exactly 3 meters. You said your top bar is 13 ft off the ground (3.9624 meters), but you didn’t specify how low the seat is.
However, your maximum speed IS affected by the distance from the seat to the top bar. This calculation is the same regardless of the height of the top bar or the distance from the seat it’s connected to. Moderate arcs in between these extreme examples will give the more typical 1.5 - 2.0 gees you read about. For a maximum arc of 90 degrees forward and 90 degrees back, you experience 3 gees at the bottom of the swing. No, the “gee force” only depends on the size of your swinging arc, not on the height of the top bar.įor tiny arcs (say, 1 degree forward and 1 degree back), you’d experience barely more than 1 gee.
#Swingset negative g force full
What could be my max speed in MPH at the bottom of my arc when full height swinging? Will I pull more G forces on my 13 foot heavy duty commercial grade swingset in my backyard when I do full height swinging, than full height swinging on a 8 foot tall swingset? Does the height of the bar and the size of the arc make a difference in the maximum g forces pulled? I should ideally be achieving a greater max velocity when at the bottom, on my 13 foot tall swingset that a 8 foot tall one. I was wondering if a smaller swingset induces more G forces that a larger and taller one? I have read that swingsets can put 1.5 to 2 gs on your body when you are at the lowest part of your arc. I love to swing on tall playground swingsets and just about any swingset in general.
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