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The image appears to contain a problem related to a structural analysis or mechanics topic, involving a beam subjected to a uniformly distributed load and possibly point loads as well. The objective seems to be to find the shear force, bending moment, or reactions at certain points.

To analyze this problem, I will need to:

1. Identify the type and magnitude of the loads acting on the structure.
2. Determine the points of interest, such as supports, where reactions need to be calculated.
3. Apply the principles of equilibrium to solve for the reactions, shear forces, and bending moments.

Let me extract the details from the image and guide you through solving it step-by-step.

### Problem Extraction
- **Uniform Load**: There appears to be a uniformly distributed load (UDL) acting on the beam over a specific length.
- **Beam Dimensions and Loads**: The beam has dimensions labeled, including distances for loading points, supports, and any overhanging sections.
- **Goal**: The problem asks to determine the shear force, bending moment, or reactions at specific points (for example, point C).

#### Steps to Solve:
1. **Calculate Reactions at Supports**:
   - Use the equilibrium equations (\(\sum F_y = 0\) and \(\sum M = 0\)) to find the vertical reactions at the supports.
   
2. **Shear Force Diagram (SFD)**:
   - Starting from one end of the beam, calculate the shear force at each critical point (where loads are applied, or the beam changes direction).

3. **Bending Moment Diagram (BMD)**:
   - Integrate the shear force diagram to determine the bending moments at critical points.
   
Would you like me to go ahead and start solving the problem in detail? If yes, please confirm or provide any additional context if necessary.

Determine the shear force and bending moment at the point of interest on the beam under a uniformly distributed load.

This problem involves determining the shear force and bending moment at a specific point on a beam subjected to a uniformly distributed load. The solution includes applying equilibrium principles and structural analysis techniques, suitable for undergraduate engineering students or advanced high school physics learners.

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