Draw the shear and moment diagrams for the loaded beam. After you have the diagrams, answer the questions as a check on your work. 8 kN 5 kN/m 112N m A 4 m 5 m 11 m -5 m-
Draw the shear and moment diagrams for the loaded beam. After you have the diagrams, answer the questions as a check on your work. 8 kN 5 kN/m 112N m A 4 m 5 m 11 m -5 m-
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![### Beam Analysis Problem
**Task:**
Draw the shear and moment diagrams for the loaded beam. After you have the diagrams, answer the questions as a check on your work.
**Diagram Description:**
- A horizontal beam fixed at point A.
- A point load of 8 kN is applied 4 meters from A.
- A distributed load increases linearly from 0 kN to 5 kN/m along a 5-meter span starting from the 8 kN point load.
- A counter-clockwise moment of 112 kN·m is applied 20 meters from point A.
- The beam is 25 meters in total length.
**Questions:**
1. **When x = 2.7 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
2. **When x = 5.8 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
3. **When x = 17.0 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
4. **When x = 21.7 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
**Maximum (Absolute Value) Calculations:**
- The maximum (absolute value) shear force in the beam is:
\[ |V_{\text{max}}| = [___] \text{ kN} \]
- The maximum (absolute value) bending moment in the beam is:
\[ |M_{\text{max}}| = [___] \text{ kN·m} \]
**Note:**
For determining the shear force and bending moment at specific points (x = 2.7 m, 5.8 m, etc.), perform sectional analysis. The calculation of maximum values involves finding peak points in the shear force and bending moment diagrams.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F71469e61-2ae3-431f-826d-cc2a14e0ebcf%2Fb968a70d-830c-44db-afd5-71424fe5966d%2Fxb9lcm_processed.jpeg&w=3840&q=75)
Transcribed Image Text:### Beam Analysis Problem
**Task:**
Draw the shear and moment diagrams for the loaded beam. After you have the diagrams, answer the questions as a check on your work.
**Diagram Description:**
- A horizontal beam fixed at point A.
- A point load of 8 kN is applied 4 meters from A.
- A distributed load increases linearly from 0 kN to 5 kN/m along a 5-meter span starting from the 8 kN point load.
- A counter-clockwise moment of 112 kN·m is applied 20 meters from point A.
- The beam is 25 meters in total length.
**Questions:**
1. **When x = 2.7 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
2. **When x = 5.8 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
3. **When x = 17.0 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
4. **When x = 21.7 m,**
- Shear Force (V) = [___] kN
- Moment (M) = [___] kN·m
**Maximum (Absolute Value) Calculations:**
- The maximum (absolute value) shear force in the beam is:
\[ |V_{\text{max}}| = [___] \text{ kN} \]
- The maximum (absolute value) bending moment in the beam is:
\[ |M_{\text{max}}| = [___] \text{ kN·m} \]
**Note:**
For determining the shear force and bending moment at specific points (x = 2.7 m, 5.8 m, etc.), perform sectional analysis. The calculation of maximum values involves finding peak points in the shear force and bending moment diagrams.
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