**Instructions:**1. Draw the overall Free Body Diagram (FBD).2. Calculate the external support reactions.3. Identify the load regions and draw the cut FBD(s) in terms of x (measured from the left).4. Using equilibrium equations, determine the shear and bending moment equations for each load region.5. Plot the shear and bending moment diagrams. **Title: Analyzing Shear and Moment Diagrams for a Simply Supported Beam****Objective:**Learn how to draw shear force and bending moment diagrams and solve related problems for a simply supported beam subjected to a distributed load.**Problem Description:**You are required to draw the shear and moment diagrams for the beam depicted and answer the provided questions. The beam is subject to a uniformly distributed load, \( w \), of 460 lb/ft. The beam has a pinned support at point \( A \) and a roller support at point \( B \). The distance \( x \) is measured from point \( A \) to the right. The lengths of segments are given as \( a = 3.5 \) ft and \( b = 2.8 \) ft.**Diagram Explanation:**- **Beam Setup**: The beam labeled \( AB \) is horizontally aligned with a left end at a fixed support and a right end at a roller support.- **Load**: A uniformly distributed load \( w \), represented by a series of downward-pointing arrows along the upper side of the beam.- **Sections**: The beam is divided into two segments: \( a = 3.5 \) ft and \( b = 2.8 \) ft.**Tasks:**1. **Calculate Shear Force and Bending Moment:** - **At \( x = 1.1 \) ft**, find: - Shear Force (\( V \)) = [] lb - Bending Moment (\( M \)) = [] lb-ft - **At \( x = 5.4 \) ft**, find: - Shear Force (\( V \)) = [] lb - Bending Moment (\( M \)) = [] lb-ft**Instructions:**- The shear diagram will illustrate how the internal force varies along the length of the beam.- The moment diagram will depict the internal bending moments.- Consider symmetry, boundary conditions, and equilibrium conditions to solve for reaction forces.- Use these values to construct the diagrams and answer the questions pertaining to shear and bending moments at specified points along the beam.**Conclusion:**Upon completion of this exercise, you should understand how to develop shear force and bending moment diagrams for beams under distributed loads, enabling better structural analysis skills.

Find reaction at support A and B due to external loading: ∑Fy=0RA+RB=805…

Draw the shear and moment diagrams, then anwer the questions. The distance x is measured from point A to the right Assume w = 460 Ib/ft, a = 3.5 ft, b = 2.8 ft. B Questions: At x = 1.1 ft, V= i Ib, M= Ib-ft Atx= 5.4 ft, V = i Ib, M= Ib-ft

Draw the shear and moment diagrams, then anwer the questions. The distance x is measured from point A to the right Assume w = 460 Ib/ft, a = 3.5 ft, b = 2.8 ft. B Questions: At x = 1.1 ft, V= i Ib, M= Ib-ft Atx= 5.4 ft, V = i Ib, M= Ib-ft

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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