Beam Moment Support: Debunking the Need for End Moments

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A beam with no constraints can be supported at one end without needing to fix it, as applying a moment at a point allows for rotation prevention through an additional force. This challenges the conventional theory that a moment applied to a beam must be countered by a moment at the beam's end. Instead, a force at the end can effectively support the beam. However, supporting the beam at only one end without it being embedded leads to instability, resulting in more equations than unknowns. Thus, while the concept of using a force instead of a moment is debated, stability remains a critical factor in beam support design.
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i have a beam with no constraints. Now i apply a moment at some point in the beam. Now am i correct to say that i need not fix the end of the beam(like a beam inserted into a wall). instead i could support the end of the beam like a simply supported beam.

because a moment tries to rotate the object with the axis as the point of application of moment. I can always prevent rotation by applying force at some other point(simulating like a simply supported beam).


This disproves the theory that the moment applied at some point of the beam should be supported by a moment at the end of the beam. Instead the beam can be supported by a force at the end of the beam
 
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This disproves the theory that the moment applied at some point of the beam should be supported by a moment at the end of the beam. Instead the beam can be supported by a force at the end of the beam

What theory is this?

If you only support the beam by one end, and the support is not embedded (inserted in a wall), then your system is not stable. More equations than unknowns.
 
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