1: The cantilever beam below is subjected to external distributed loadings and forces between the endpoints and it is in equilibrium. The left hand endpoint A is hanging free and the right hand endpoint B is built in. You may assume that no external couple moments are acting on the overhanging part of the beam. The figure is not to scale. 0.5 m C B (a) The shear force diagram of the beam is shown below; V (2) = -3(a – 2.5)2 +3 for 2.5
1: The cantilever beam below is subjected to external distributed loadings and forces between the endpoints and it is in equilibrium. The left hand endpoint A is hanging free and the right hand endpoint B is built in. You may assume that no external couple moments are acting on the overhanging part of the beam. The figure is not to scale. 0.5 m C B (a) The shear force diagram of the beam is shown below; V (2) = -3(a – 2.5)2 +3 for 2.5
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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![1: The cantilever beam below is subjected to external distributed loadings and forces between the
endpoints and it is in equilibrium. The left hand endpoint A is hanging free and the right hand endpoint B is built in. You
may assume that no external couple moments are acting on the overhanging part of the beam.
The figure is not to scale.
4 m
0.5 m |
(a)
The shear force diagram of the beam is shown below; V (x) = -3(x – 2.5)2 + 3 for 2.5 < a < 3.5.
Draw the complete free-body diagram of the beam, showing all the external forces, distributed loadings, and support
reactions.
V (kN)
I (m)
1.5
2.5
3.5
-1
(b)
Draw the bending moment diagram of the beam.
Note that the area between V and the a-axis on the interval [2.5, 3.5] is 2.
(c)
Draw the free-body diagram of the part of the beam between a = 3.5 and a = 4, i.e. the part CB.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd329dcdd-efd8-4d33-b310-4bd0a0c34cb4%2Fff6f7c05-e843-463a-ba05-99f7e17b21a8%2Fp9dkxtu_processed.jpeg&w=3840&q=75)
Transcribed Image Text:1: The cantilever beam below is subjected to external distributed loadings and forces between the
endpoints and it is in equilibrium. The left hand endpoint A is hanging free and the right hand endpoint B is built in. You
may assume that no external couple moments are acting on the overhanging part of the beam.
The figure is not to scale.
4 m
0.5 m |
(a)
The shear force diagram of the beam is shown below; V (x) = -3(x – 2.5)2 + 3 for 2.5 < a < 3.5.
Draw the complete free-body diagram of the beam, showing all the external forces, distributed loadings, and support
reactions.
V (kN)
I (m)
1.5
2.5
3.5
-1
(b)
Draw the bending moment diagram of the beam.
Note that the area between V and the a-axis on the interval [2.5, 3.5] is 2.
(c)
Draw the free-body diagram of the part of the beam between a = 3.5 and a = 4, i.e. the part CB.
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