see3p0
Mechanical
- Jan 28, 2011
- 14
Referring to the attached sheet one. I am designing a simple mechanism that consists of a rotating arm that will lock in position using a steel ball mated in a machined conical cup and a spring force will hold the ball in place.
I have completed a basic calculation which uses the standard friction equation with a weight on an incline. This is detailed in Sheet two. A very basic approximation of a mass in contact with a single inclined surface.
I calculated that it would take a horizontal force of 2.97 Newtons to move the mass.
So If I have a horizontal spring force of lets say 5 Newtons (holding the ball in the conical cup) my mechanism will surely stay in the horizontal position as illustrated in sheet one.
But realistically I am using a Steel ball in contact in a machined conical cup (steel). Im sure there is a better method to calculate and reassure me that the steel ball will not slip out of the conical cup and rotate further (intuitively it looks like it will stay in place). I am not too concerned about the numbers I have used in the calculation for sheet two. The method is what concerns me.
I am using the steel ball/ conical cup to locate the mechanism at a position accurately and it’s a convenient mechanism for the working conditions.
Could you recommend a better method/ give some insight on this issue.
I have completed a basic calculation which uses the standard friction equation with a weight on an incline. This is detailed in Sheet two. A very basic approximation of a mass in contact with a single inclined surface.
I calculated that it would take a horizontal force of 2.97 Newtons to move the mass.
So If I have a horizontal spring force of lets say 5 Newtons (holding the ball in the conical cup) my mechanism will surely stay in the horizontal position as illustrated in sheet one.
But realistically I am using a Steel ball in contact in a machined conical cup (steel). Im sure there is a better method to calculate and reassure me that the steel ball will not slip out of the conical cup and rotate further (intuitively it looks like it will stay in place). I am not too concerned about the numbers I have used in the calculation for sheet two. The method is what concerns me.
I am using the steel ball/ conical cup to locate the mechanism at a position accurately and it’s a convenient mechanism for the working conditions.
Could you recommend a better method/ give some insight on this issue.