The following structure has pin reactions are given.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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beam x from c-d

Transcribed Image Text:**Question 3:**
**Determine an equation for moment as a function of position along the beam (x) from C to D.**
*Note: This problem likely relates to structural analysis, where you need to calculate the bending moment at any point between points C and D on a beam. Typically, this involves using equilibrium equations and considering forces and moments acting on the beam section.*

Transcribed Image Text:**Structural Engineering Example**
The following structure has pin supports at A and E, a slider joint at B, and a fixed joint at D. Support reactions are given.
**Diagram Explanation:**
1. **Supports and Joints:**
- Support A: Indicated as a pin support with \( A_y = 0 \).
- Joint B: A slider joint showing a 5kN force angled with a triangle indicating a ratio of 5:4 (4 is adjacent and 5 is opposite in reference to a 3-4-5 triangle), denoting a slope.
- Support D: Fixed joint with reaction \( E_y = 9k \) and \( E_x = 3.35k \).
2. **Dimensions:**
- Horizontal distance AB: 5 units
- Horizontal distance BC: 7 units
- Horizontal distance CD: 6 units
- Vertical distance from E to the bottom: Encodes values with handwritten calculations.
3. **Load and Reactions:**
- At point B: Handwritten notation shows components of forces and calculations resulting in \( x = \sqrt{52} \).
- Reaction at point D: Horizontal and vertical reaction forces marked and labeled.
- Indicates calculations for shear force at various members (e.g., BD).
4. **Instructions:**
- Problem 1 requires the student to draw the shear diagram for member BD. This involves indicating all critical points and forces along member BD.
- Requires identification of key values and locations on the diagram for analysis.
This diagram is useful for structural analysis, focusing on understanding load distribution and reaction forces in a multi-support system.
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