1.61. L- The beam of length 5.2 (m) and cross section base 0.20 (m) and height 0.19 (m) shown is made of plain steel with a modulus of elasticity of 200 (Gpa) and an ultimate strength of 400 (Mpa). The load is 350 (N) and the point q is 3.0 (m) from the wall in the x direction. What is the magnitude of vertical deflection of the beam

Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
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The beam of length 5.2 (m) and cross-section base 0.20 (m) and height 0.19 (m) shown is made of plain steel with a modulus of elasticity of 200 (GPa) and an ultimate strength of 400 (MPa). The load is 350 (N), and the point q is 3.0 (m) from the wall in the x direction. What is the magnitude of vertical deflection of the beam at point q in units of meters?

### Description of Diagram:
- The diagram shows a cantilever beam fixed to a wall on the left side.
- The beam has a length \( L \) with a point \( q \) marked at 3.0 meters from the wall.
- A load \( F \) is applied downward at the end of the beam.
- The cross-section of the beam is rectangular with base \( b \) and height \( h \).
- The deflection of the beam is depicted by a curve with the function \( \delta(x) \) indicating the deflection at each point \( x \).
  
This image helps illustrate the problem of calculating the vertical deflection \( \delta(q) \) at point \( q \) on a cantilever beam under a load.
Transcribed Image Text:The beam of length 5.2 (m) and cross-section base 0.20 (m) and height 0.19 (m) shown is made of plain steel with a modulus of elasticity of 200 (GPa) and an ultimate strength of 400 (MPa). The load is 350 (N), and the point q is 3.0 (m) from the wall in the x direction. What is the magnitude of vertical deflection of the beam at point q in units of meters? ### Description of Diagram: - The diagram shows a cantilever beam fixed to a wall on the left side. - The beam has a length \( L \) with a point \( q \) marked at 3.0 meters from the wall. - A load \( F \) is applied downward at the end of the beam. - The cross-section of the beam is rectangular with base \( b \) and height \( h \). - The deflection of the beam is depicted by a curve with the function \( \delta(x) \) indicating the deflection at each point \( x \). This image helps illustrate the problem of calculating the vertical deflection \( \delta(q) \) at point \( q \) on a cantilever beam under a load.
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