https://file.aiquickdraw.com/mathbot/file/1725898857261h1buy9vq.jpg

The image shows a truss structure with multiple supports and loadings. Here's a breakdown of the key components visible in the diagram:

1. **Supports**:
   - Point A: Hinged support (RAh and RAv components).
   - Point D: Fixed support (RDE, RDv, and RDA).
   - Point E: Roller support (REV, vertical reaction).
   - Point F: A vertical reaction (RF).
   
2. **Loads**:
   - A vertical load of 24 kN applied at point B.
   - A vertical load of 36 kN applied at point C.
   - Another vertical load of 24 kN applied at point E.
   
3. **Geometry**:
   - The span between A and G is 4.5 m.
   - The span between G and B is 9.0 m.
   - The span between B and C is 9.0 m.
   - The span between C and D is 18.0 m.
   - The total height from the ground to the top structure is 6.0 m and from the ground to point A is 9.0 m.

The question likely involves determining the support reactions of this truss structure using principles of static equilibrium.

Would you like me to walk through the full equilibrium calculation for the reactions at each support (RAh, RAv, RF, RDE, RDv, etc.)? Or do you have a specific part you'd like to focus on?

### Follow-up Questions:
1. Do you want to analyze only the vertical reactions or all reaction forces, including horizontal ones?
2. Would you like a breakdown of how to sum moments about a point?
3. Should we include the effects of truss members in internal forces analysis?
4. Is there a specific load case you'd like to consider, or all applied loads together?
5. Would you like to know how to simplify truss structures for easier analysis?

### Tip:
When solving for reactions in truss structures, always check for stability and determinacy before starting calculations. This ensures the structure is solvable with static equations.

Determine the support reactions of the loaded truss structure shown in the image.

Analyze the support reactions of a loaded truss structure with hinged, roller, and fixed supports. This solution involves applying static equilibrium equations to determine the reaction forces at various points. Suitable for engineering students learning about statics and structural analysis.

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