Shearing/Bending diagrams, forces acting on beam

AI Thread Summary
The discussion focuses on calculating reactions at beam supports and creating shear force and bending moment diagrams. Participants emphasize the importance of accurately representing discontinuities in the shear diagram, as discrepancies can lead to confusion in the bending moment diagram. Clarification is provided on how a beam fixed at one end behaves differently from a simply supported beam, particularly regarding moments. The necessity of showing different slopes in the bending moment diagram corresponding to changes in shear force is highlighted. Understanding these concepts is crucial for solving the problem accurately.
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Homework Statement


- Compute the reactions at the supports
- Draw complete shearing force and bending moment diagrams
- Determine magnitude and location of maximum absolute value of shearing force and bending moment
- Use free body diagram approach to determine internal shearing force and bending moment at any specified point in a beam
- Write equations for all segments of shearing force and bending moment diagrams

Homework Equations


M = FD


The Attempt at a Solution


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I didn't attempt to finish it since I sort of got stuck. I was looking for examples in the book for how to do this and can't seem to find. Am I even close to correct on either the shearing or bending diagram? thanks
 
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Your loading diagram shows two point loads, yet your shear diagram shows three discontinuities. Why?

Think this one through, and when you do, you should be on the way to a solution.
 
alright, so when you have a beam tacked onto a wall as in this example, is it treated the same way as though it was just sitting on a pivot on that end? thanks
 
oku3hf.jpg


an improvement I hope, still don't know how to approach the bending diagram of moments.
 
Your shear diagram shows a pair of steps, so there should be two different slopes evident on your bending moment diagram. I can't really tell if you tried to show that or not, but it is not very clear on your diagram. The left most slope should be quite a bit higher (magnitude) than the one of the right.

The built-in end does support a moment, unlike the pined end, and that is why the moment diagram does not go to zero on the left end. It comes out at the wall moment value.
 

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