For the cantilever beam shown below, express the internal shear force V and bending moment M as functions of x for each beam segment. Place the coordinate system origin (x = 0) at the left end of the beam, and follow the standard sign convention for V and M from the textbook. Enter the missing coefficients for each equation, in the appropriate units. Given: L₁= 2.5 m L₂ = 1 m • L3= 10 m • F= 1 kN • q = 1.5 kN/m ● ● L₁ X L3 q L2 F

For the cantilever beam shown below, express the internal shear force V and bending moment M as functions of x for each beam segment. Place the coordinate system origin (x = 0) at the left end of the beam, and follow the standard sign convention for V and M from the textbook. Enter the missing coefficients for each equation, in the appropriate units. Given: L₁= 2.5 m L₂ = 1 m • L3= 10 m • F= 1 kN • q = 1.5 kN/m ● ● L₁ X L3 q L2 F

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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Concept explainers

Bending Moment

In general, we can define the bending moment as the reaction induced when a certain amount of load or force is applied to an element which makes it bend.

Question

Section 3 (9 m < x < 10 m):
V3(x) = 0
M3(x) =
0
20² +
x² +
0
-1
x +
x +
-46.06
(kN)
(kN-m)

For the cantilever beam shown below, express the internal shear force V and bending moment M as functions
of x for each beam segment. Place the coordinate system origin (x = 0) at the left end of the beam, and
follow the standard sign convention for V and M from the textbook. Enter the missing coefficients for each
equation, in the appropriate units.
Given:
• L₁ = 2.5 m
• L₂ = 1 m
L3= 10 m
• F = 1 kN
•q=
1.5 kN/m
L₁
X
L3
q
L2
F

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