**11–34.** The beam has a constant thickness \( b \). If it supports the distributed loading shown, determine the maximum bending stress \( \sigma_{\text{max}} \) in the beam.**Diagram Explanation:**- The diagram shows a beam supported at both ends, labeled as having a height \( h_0 \) at the supports.- The beam is subject to a triangular distributed load, with the intensity of the load increasing linearly from zero at both ends to a maximum value \( w_0 \) at the center.- The beam is symmetrical, with each half having a length of \( \frac{L}{2} \).- At the center of the beam, the height is \( 2h_0 \). This problem involves determining the maximum bending stress in a beam with a symmetrical load distribution that peaks at its midpoint.

The force equilibrium conditions-The general expression for load is-The shear force expression for the left ends-The maximum bending stress-The depth of the beam is expressed as follows-The expression for the bending stress is-Apply the differential on both sides of equations-The final expression for the stress is-The bending stress equation-

Answered: 1. The beam has a com listributed…

Engineering

Mechanical Engineering

1. The beam has a com listributed loading she ing stress max in the b &

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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