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6-13. Draw the influence lines for (a) the moment at C, (b) the shear just to the right of the support at B, and (c) the vertical reaction at B. Solve this problem using the basic method of Sec. 6.1. Assume A is a pin and B is a roller. 6-14. Solve Prob. 6-13 using the Müller-Breslau principle. A RO 1m-1m- с -3m- Probs. 6-13/14 B -1m-

6-13. Draw the influence lines for (a) the moment at C, (b) the shear just to the right of the support at B, and (c) the vertical reaction at B. Solve this problem using the basic method of Sec. 6.1. Assume A is a pin and B is a roller. 6-14. Solve Prob. 6-13 using the Müller-Breslau principle. A RO 1m-1m- с -3m- Probs. 6-13/14 B -1m-

Structural Analysis
Structural Analysis
6th Edition
ISBN:9781337630931
Author:KASSIMALI, Aslam.
Publisher:KASSIMALI, Aslam.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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6-13
**Problem 6-13:** Draw the influence lines for: - (a) The moment at \( C \), - (b) The shear just to the right of the support at \( B \), - (c) The vertical reaction at \( B \). Solve this problem using the basic method of Section 6.1. Assume \( A \) is a pin and \( B \) is a roller. **Problem 6-14:** Solve Problem 6-13 using the Müller-Breslau principle. **Diagram Explanation:** The given diagram is of a beam supported by a pin at \( A \) and a roller at \( B \). The span between \( A \) and \( C \) is 1 meter, \( C \) and \( B \) is 3 meters, and \( B \) to the right end is 1 meter. The locations are clearly marked for clarity.
Transcribed Image Text:**Problem 6-13:** Draw the influence lines for: - (a) The moment at \( C \), - (b) The shear just to the right of the support at \( B \), - (c) The vertical reaction at \( B \). Solve this problem using the basic method of Section 6.1. Assume \( A \) is a pin and \( B \) is a roller. **Problem 6-14:** Solve Problem 6-13 using the Müller-Breslau principle. **Diagram Explanation:** The given diagram is of a beam supported by a pin at \( A \) and a roller at \( B \). The span between \( A \) and \( C \) is 1 meter, \( C \) and \( B \) is 3 meters, and \( B \) to the right end is 1 meter. The locations are clearly marked for clarity.
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