bar of a uniform cross-section A is rigidly fixed at one end and loaded by an off-centre tens F = 2.5 kN at the other end, see Fig. Q1a. The Figure Q1b presents the view of the beam end where the point of application of the load F is indicated as A. The allowable stress [o] The geometrical parameters are given as follow h=18 mm, b=33 mm F
Plane Trusses
It is defined as, two or more elements like beams or any two or more force members, which when assembled together, behaves like a complete structure or as a single structure. They generally consist of two force member which means any component structure where the force is applied only at two points. The point of contact of joints of truss are known as nodes. They are generally made up of triangular patterns. Nodes are the points where all the external forces and the reactionary forces due to them act and shows whether the force is tensile or compressive. There are various characteristics of trusses and are characterized as Simple truss, planar truss or the Space Frame truss.
Equilibrium Equations
If a body is said to be at rest or moving with a uniform velocity, the body is in equilibrium condition. This means that all the forces are balanced in the body. It can be understood with the help of Newton's first law of motion which states that the resultant force on a system is null, where the system remains to be at rest or moves at uniform motion. It is when the rate of the forward reaction is equal to the rate of the backward reaction.
Force Systems
When a body comes in interaction with other bodies, they exert various forces on each other. Any system is under the influence of some kind of force. For example, laptop kept on table exerts force on the table and table exerts equal force on it, hence the system is in balance or equilibrium. When two or more materials interact then more than one force act at a time, hence it is called as force systems.
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Q2 - the magnitude of the minimum normal stress in the beam and where within the beam it is achieved.
Let C denote the point that achieves minimum normal stress on the cross section of the beam
The y-coordinate of C is mm
The z-coordinate of C is mm
The magnitude of the minimum normal stress in the beam can be calculated as MPa
![A bar of a uniform cross-section is rigidly fixed at one end and loaded by an off-centre tensile point load
F = 2.5 kN at the other end, see Fig. Q1a. The Figure Q1b presents the view of the beam from the free
end where the point of application of the load F is indicated as A. The allowable stress [0]=244 MPa
The geometrical parameters are given as follow
h=18 mm, b=33 mm
N
A.
y
b
Figure Q1a
Figure Q1b
h
F
X](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fce4d0372-e2a1-4247-ad31-98ee8a87db1a%2F402aa52c-f53f-4ec6-a16a-19e4217f4b75%2Fwp7h6jah_processed.png&w=3840&q=75)
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