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.

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Answered: 7–3. Determine the slope at C, and the…

Engineering

Civil Engineering

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

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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Concept explainers

Beams

In structural engineering, a beam is a component made of a variety of materials (including steel alloys, and wood) that can resist loads applied laterally to the beam axis. Members, elements, rafters, shafts, and purlins are all terms used to describe beams.

Question

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.

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