The beam is supported by a fixed support at point A. There are 2 distributed loads applied to the beam.Neglect the weight and thickness of the beam.Take the origin for all functions to be at A. , i.e. start at the left and go right. Must use positive signconvention for V and M.W1AW2d1Values for the figure are given in the following table. Note the figure may not be to scale.VariableValuedi3 mW16 (kN)/mW23 (kN)/ma. For the interval 0 < x < 3 m, determine the equation for the Shear Force as a function of x, V(x).b. For the interval 0 < x < 3 m, Use integrals to determine the equation for the Moment as a function ofX, M(x).o Enter the coefficient of the x term as a fraction and the rest as decimals. for example,x41.4xc. Determine the magnitude of the max shear on the beam,Vmaxd. Determine the magnitude of the max bending moment on the beam, Mnmax

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The beam is supported by a fixed support at point A. There are 2 distributed loads applied to the beam. Neglect the weight and thickness of the beam. Take the origin for all functions to be at A. , i.e. start at the left and go right. Must use positive sign convention for V and M. W1 A W2 d1 Values for the figure are given in the following table. Note the figure may not be to scale. Variable Value di 3 m W1 6 (kN)/m W2 3 (kN)/m

The beam is supported by a fixed support at point A. There are 2 distributed loads applied to the beam. Neglect the weight and thickness of the beam. Take the origin for all functions to be at A. , i.e. start at the left and go right. Must use positive sign convention for V and M. W1 A W2 d1 Values for the figure are given in the following table. Note the figure may not be to scale. Variable Value di 3 m W1 6 (kN)/m W2 3 (kN)/m

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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Question

The beam is supported by a fixed support at point A. There are 2 distributed loads applied to the beam.
Neglect the weight and thickness of the beam.
Take the origin for all functions to be at A. , i.e. start at the left and go right. Must use positive sign
convention for V and M.
W1
A
W2
d1
Values for the figure are given in the following table. Note the figure may not be to scale.
Variable
Value
di
3 m
W1
6 (kN)/m
W2
3 (kN)/m
a. For the interval 0 < x < 3 m, determine the equation for the Shear Force as a function of x, V(x).
b. For the interval 0 < x < 3 m, Use integrals to determine the equation for the Moment as a function of
X, M(x).
o Enter the coefficient of the x term as a fraction and the rest as decimals. for example,
x4
1.4x
c. Determine the magnitude of the max shear on the beam,Vmax
d. Determine the magnitude of the max bending moment on the beam, Mn
max

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