Solving Shear Force & Moment Problem on Inclined Plane Angle 30

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Discussion Overview

The discussion revolves around solving a shear force and moment problem involving an inclined plane at a 30-degree angle. Participants are exploring various methods to analyze the distributed load, reactions, and moment diagrams using an integral approach.

Discussion Character

  • Homework-related, Technical explanation, Exploratory

Main Points Raised

  • One participant requests clarification on what is meant by "solving the problem," suggesting that it could involve reactions, equations for moment (M), shear force (V), normal force (N), and various diagrams.
  • Another participant confirms the need for all those elements, specifically mentioning the integrated method for deriving the equations and including diagrams.
  • A further contribution emphasizes the importance of examining the reactions at both ends of the inclined plane, noting that the left end is pinned while the right end is free to roll, and questions the relevant boundary conditions.

Areas of Agreement / Disagreement

Participants appear to agree on the need to analyze various aspects of the problem, including reactions and diagrams, but there is no consensus on the specific approach or details of the solution.

Contextual Notes

Participants have not yet specified the assumptions regarding the load distribution or the exact nature of the boundary conditions, which may affect the analysis.

kompheak vic
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Homework Statement


the distributed load the N V and Moment on the incline plan angle 30
solve by integral method
need solving this problem as example

Homework Equations





The Attempt at a Solution

 

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What do you mean by "solving the problem"? Reactions?, equations for M V N? M diagram? N diagram?, V diagram? deflected shape diagram? Or all those? Whatever, start with the reactions.
 
yes! all of those reaction, M V N equations by Integrated Method include diagram..
 
One has to look at the reactions at the two ends.

It appears the left end is pinned, and the right end is free to roll. What are the boundary conditions?
 

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