**Cantilever Beam Analysis**Determine the shear and moment diagrams for the loaded cantilever beam. Then answer the questions. The distance \( x \) is measured from point A to the right.**Beam Diagram:**- A cantilever beam is fixed at point A.- The beam has a total length of \( 3.2 \, \text{m} \).- There is a uniformly distributed load (UDL) of \( 550 \, \text{N/m} \) applied over \( 2.0 \, \text{m} \).**Questions:**1. **At \( x = 0.2 \, \text{m} \):** - Shear Force, \( V = \) [Input] \( \text{N} \) - Bending Moment, \( M = \) [Input] \( \text{N} \cdot \text{m} \)2. **At \( x = 2.5 \, \text{m} \):** - Shear Force, \( V = \) [Input] \( \text{N} \) - Bending Moment, \( M = \) [Input] \( \text{N} \cdot \text{m} \)3. **The maximum (absolute value) shear force is** [Input] \( \text{N} \)4. **The maximum (absolute value) bending moment is** [Input] \( \text{N} \cdot \text{m} \)

Consider the free body diagram of the beam shown below. Consider the summation of forces in the…

Determine the shear and moment diagrams for the loaded cantilever beam. Then answer the questions. The distance xis measured from point A to the right. 550 N/m A 2.0 m 3.2 m Questions: At x = 0.2 m, V = i N, M = i N-m At x = 2.5 m, V= i N, M = i N-m The maximum (absolute value) shear force is i The maximum (absolute value) bending moment is i N-m

Determine the shear and moment diagrams for the loaded cantilever beam. Then answer the questions. The distance xis measured from point A to the right. 550 N/m A 2.0 m 3.2 m Questions: At x = 0.2 m, V = i N, M = i N-m At x = 2.5 m, V= i N, M = i N-m The maximum (absolute value) shear force is i The maximum (absolute value) bending moment is i N-m

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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System of Forces

A force is an external influence or agent that changes the state of a system. According to Newton's second law, the force applied to a body is proportional to the change in momentum of a body. Hence, whenever a force is applied to a body, its momentum changes. If the body is at rest, under the action of force, its state of rest changes to motion. In other words, the magnitude of the momentum of the body changes from zero to a measurable value. Similarly, if the body possesses some initial velocity, it has some associated momentum, the effect of force can cause the body to halt or come to rest, that is, the momentum reduces to zero.

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