Draw the influence line for (internal) bending moment MA. Enter the magnitude of your influence line when the load is at B 7/13 and G -27/14. G В C D E F A Hinge Hinge 6 m- -3 m→-4 m→ 3 m -4 m- -3 m-
Draw the influence line for (internal) bending moment MA. Enter the magnitude of your influence line when the load is at B 7/13 and G -27/14. G В C D E F A Hinge Hinge 6 m- -3 m→-4 m→ 3 m -4 m- -3 m-
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:**Problem Statement:**
Draw the influence line for the (internal) bending moment \( M_A \). Enter the magnitude of your influence line when the load is at \( B \) \( \frac{7}{13} \) and \( G \) \(-\frac{27}{14}\).
**Diagram Details:**
- **Beam Structure:** A simply supported beam is depicted.
- **Supports and Hinges:**
- **A:** Fixed support at the left end.
- **B and E:** Hinges located at 6 meters from A and 16 meters from A, respectively.
- **D and F:** Roller supports located at 10 meters from A and 20 meters from A, respectively.
- **Distances Between Points:**
- **A to B:** 6 meters
- **B to C:** 3 meters
- **C to D:** 4 meters
- **D to E:** 3 meters
- **E to F:** 4 meters
- **F to G:** 3 meters
This setup is intended for the calculation of an influence line for the internal bending moment \( M_A \) at various positions along the beam. The task specifically requires determining the magnitude of this influence line when loads are positioned at \( B \) and \( G \), with respective coefficients provided. The positions described by \( B \frac{7}{13} \) and \( G -\frac{27}{14} \) likely represent specific calculations or conditions to be explored for educational purposes.
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