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7–3. Determine the slope at C, and the deflection at B of the bar.

7–3. Determine the slope at C, and the deflection at B of the bar.

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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7–3. Determine the slope at C, and the deflection at B of the bar.

**Problem 7-3: Deflection and Slope Calculation for a Beam** **Objective:** Determine the slope at point \( C \) and the deflection at point \( B \) of the bar as outlined in Problem 7-2. **Diagram Explanation:** The beam is horizontal and simply supported at point \( A \) and at a fixed support at point \( B \). The bar is subjected to a 200 lb force acting downward at point \( C \). - **Support at \( A \):** The left end of the beam is supported in a manner allowing rotation and horizontal movement. - **Fixed support at \( B \):** The right end of the beam is fixed, preventing any movement. - **Load at \( C \):** A concentrated load of 200 lb is applied downward at the midpoint (\( C \)) of the beam. The beam is 16 feet long in total, with 8 feet from \( A \) to \( C \), and 8 feet from \( C \) to \( B \). **Measurement Units:** - Distance: Feet (ft) - Force: Pounds (lb) **Problem Reference:** This problem continues from an earlier one (Prob. 7–2), which provides additional context or constraints for solving for the slope and deflection.
Transcribed Image Text:**Problem 7-3: Deflection and Slope Calculation for a Beam** **Objective:** Determine the slope at point \( C \) and the deflection at point \( B \) of the bar as outlined in Problem 7-2. **Diagram Explanation:** The beam is horizontal and simply supported at point \( A \) and at a fixed support at point \( B \). The bar is subjected to a 200 lb force acting downward at point \( C \). - **Support at \( A \):** The left end of the beam is supported in a manner allowing rotation and horizontal movement. - **Fixed support at \( B \):** The right end of the beam is fixed, preventing any movement. - **Load at \( C \):** A concentrated load of 200 lb is applied downward at the midpoint (\( C \)) of the beam. The beam is 16 feet long in total, with 8 feet from \( A \) to \( C \), and 8 feet from \( C \) to \( B \). **Measurement Units:** - Distance: Feet (ft) - Force: Pounds (lb) **Problem Reference:** This problem continues from an earlier one (Prob. 7–2), which provides additional context or constraints for solving for the slope and deflection.
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