Using the provided data:cross-section width w = 19 mm,cross-section hight h = 92 mm,length of the beam L =3 m,beam material's Young's modulus Q =233 GPa,applied bending moment MB = 7 kN.mThe value of the deflection at Point B caused by MB (Part I) can be calculated as●● A propped cantilever beam is loaded by a bending moment of the magnitude MB at the pointB as shown in Figure Q1. The cross-section of the beam is a rectangle of the width w and thehight h that are constant along the length of the beam L. The beam material's Young'smodulus is Q.AYOXFigure Q1Assuming the positive deflections and positive vertical reaction forces are upward, calculatethe value of the reaction forces at points A and BO the absolute value of the reaction bending moment at point A

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Using the provided data: cross-section width w = 19 mm, cross-section hight h = 92 mm, length of the beam L =3 m, beam material's Young's modulus Q =233 GPa, applied bending moment MB = 7 kN.m The value of the deflection at Point B caused by MB (Part I) can be calculated as

Using the provided data: cross-section width w = 19 mm, cross-section hight h = 92 mm, length of the beam L =3 m, beam material's Young's modulus Q =233 GPa, applied bending moment MB = 7 kN.m The value of the deflection at Point B caused by MB (Part I) can be calculated as

Elements Of Electromagnetics

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Author:Sadiku, Matthew N. O.

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Concept explainers

Slope and Deflection

The slope in a deflected beam is described as an angle in radians made by the tangent of the section with the original axis of the beam. The deflection at any point on the axis of the beam is defined as the lateral displacement of the point before and after loading.

Question

Using the provided data:
cross-section width w = 19 mm,
cross-section hight h = 92 mm,
length of the beam L =3 m,
beam material's Young's modulus Q =233 GPa,
applied bending moment MB = 7 kN.m
The value of the deflection at Point B caused by MB (Part I) can be calculated as
●
●

A propped cantilever beam is loaded by a bending moment of the magnitude MB at the point
B as shown in Figure Q1. The cross-section of the beam is a rectangle of the width w and the
hight h that are constant along the length of the beam L. The beam material's Young's
modulus is Q.
AY
O
X
Figure Q1
Assuming the positive deflections and positive vertical reaction forces are upward, calculate
the value of the reaction forces at points A and B
O the absolute value of the reaction bending moment at point A

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