6-11. Draw the influence lines for (a) the vertical reaction at B, and (b) the moment at E. Assume the supports at B and D are rollers. There is a short link at C. Solve this problem using the basic method of Sec. 6-1. *6-12. Solve Prob. 6-11 using the Müller-Breslau principle. AD E IB -10 ft 10 ft 15 ft- C -15 ft-
6-11. Draw the influence lines for (a) the vertical reaction at B, and (b) the moment at E. Assume the supports at B and D are rollers. There is a short link at C. Solve this problem using the basic method of Sec. 6-1. *6-12. Solve Prob. 6-11 using the Müller-Breslau principle. AD E IB -10 ft 10 ft 15 ft- C -15 ft-
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Question
6-12

Transcribed Image Text:**Educational Content: Influence Lines for Structural Analysis**
**Problem 6-11:**
Objective: Draw the influence lines for:
(a) The vertical reaction at B.
(b) The moment at E.
Assumptions:
- The supports at B and D are rollers.
- There is a short link at C.
Guidelines: Solve this problem using the basic method described in Section 6-1.
**Problem 6-12:**
Objective: Solve Problem 6-11 using the Müller-Breslau principle.
**Diagram Explanation:**
- The beam is marked with five key points: A, E, B, C, and D.
- Point A is a fixed support.
- Points B and D are roller supports.
- There is a short link at point C connecting segments of the beam.
- The beam is divided into three sections:
- A to E: 10 feet
- E to B: 10 feet
- B to C: 15 feet
- C to D: 15 feet
This diagram assists in visualizing the structural setup for which the influence lines need to be calculated. The influence lines represent how reactions and internal moments change as a unit load moves across the structure.
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