hdp12
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oh, alright. Well thank you so much, I really appreciate it!
The discussion revolves around a statics problem involving a beam supported by a pin and a roller. Participants are tasked with drawing a free body diagram and applying equilibrium equations to find support reactions, specifically focusing on problem 4.10.
Several participants have offered guidance on writing correct moment equations and understanding the relationship between the support reactions. There is an ongoing exploration of how to mathematically determine the directions of the support reactions and the implications of equilibrium equations.
Participants note that the reactions must sum to zero, leading to discussions about the directions of the forces and the role of distances in determining moments. There is mention of potential confusion regarding the representation of equations and their intended purpose in solving for reactions.
I'm glad SteamKing seems to understand it because I still don't. If A is a roller, how is it going to supply the downward force necessary to oppose the applied moment? I see no mention of mass or gravity.hdp12 said:no there were not, simply the moment is acting on that point at the rigid body between the roller, A, and the pin, B. It's then necessary to find the support reactions at A and B, which are RAY, RBY, and RBX
haruspex said:I note that the bases of the supports are drawn differently, but not according to any diagrammatic convention I know.
The text says A is a roller.SteamKing said:It's possible the support at A was drawn slightly differently to permit the x-axis to be drawn on the diagram w/o interference.
To me, it looked like both supports were pinned connections with no indication of any rollers present.
What text? The OP simply posted a pitcher out of his textbook. He put the word "roller" in the thread title, but ...haruspex said:The text says A is a roller.
Post #3SteamKing said:What text? The OP simply posted a pitcher out of his textbook. He put the word "roller" in the thread title, but ...![]()