simple supported beams with shear force and bending moments diagrams, different types of loading conditions, everyday scenarios of simply supported beams, advantages and disadvantages of simple supported beams
By the end of this presentation you will be able to identify different types of Beams, supports and loads which are seen commonly in this world
Note: There is also background voice for this presentation which give brief explanation about every slide, for activating audio I think you need to download this presentation
simple supported beams with shear force and bending moments diagrams, different types of loading conditions, everyday scenarios of simply supported beams, advantages and disadvantages of simple supported beams
By the end of this presentation you will be able to identify different types of Beams, supports and loads which are seen commonly in this world
Note: There is also background voice for this presentation which give brief explanation about every slide, for activating audio I think you need to download this presentation
OUTLINE
introduction
classification
loads
materials used
Type of reinforcement
RCC
construction methods in RCC
Analysis and design
Detailing
Basic Rules
Site visit
video
information on types of beams, different methods to calculate beam stress, design for shear, analysis for SRB flexure, design for flexure, Design procedure for doubly reinforced beam,
determinate and indeterminate structuresvempatishiva
This topic I am uploading here contains some basic topics in structural analysis which includes types of supports, reactions for different support conditions, determinate and indeterminate structures, static and kinematic indeterminacy,external and internal static indeterminacy, kinematic indeterminacy for beams, frames, trusses.
need of finding indeterminacy, different methods available to formulate equations to solve unknowns.
Introduction
Types of Beam
Types of Loads acting on beam
Types of Supports
Instrument used for finding “Support Reactions”
How to find “Support Reactions”
In engineering, deflection is the degree to which a structural element is displaced under a load. It may refer to an angle or a distance.
The deflection distance of a member under a load is directly related to the slope of the deflected shape of the member under that load, and can be calculated by integrating the function that mathematically describes the slope of the member under that load. Deflection can be calculated by standard formula (will only give the deflection of common beam configurations and load cases at discrete locations), or by methods such as virtual work, direct integration, Castigliano's method, Macaulay's method or the direct stiffness method, amongst others. The deflection of beam elements is usually calculated on the basis of the Euler–Bernoulli beam equation while that of a plate or shell element is calculated using plate or shell theory.
OUTLINE
introduction
classification
loads
materials used
Type of reinforcement
RCC
construction methods in RCC
Analysis and design
Detailing
Basic Rules
Site visit
video
information on types of beams, different methods to calculate beam stress, design for shear, analysis for SRB flexure, design for flexure, Design procedure for doubly reinforced beam,
determinate and indeterminate structuresvempatishiva
This topic I am uploading here contains some basic topics in structural analysis which includes types of supports, reactions for different support conditions, determinate and indeterminate structures, static and kinematic indeterminacy,external and internal static indeterminacy, kinematic indeterminacy for beams, frames, trusses.
need of finding indeterminacy, different methods available to formulate equations to solve unknowns.
Introduction
Types of Beam
Types of Loads acting on beam
Types of Supports
Instrument used for finding “Support Reactions”
How to find “Support Reactions”
In engineering, deflection is the degree to which a structural element is displaced under a load. It may refer to an angle or a distance.
The deflection distance of a member under a load is directly related to the slope of the deflected shape of the member under that load, and can be calculated by integrating the function that mathematically describes the slope of the member under that load. Deflection can be calculated by standard formula (will only give the deflection of common beam configurations and load cases at discrete locations), or by methods such as virtual work, direct integration, Castigliano's method, Macaulay's method or the direct stiffness method, amongst others. The deflection of beam elements is usually calculated on the basis of the Euler–Bernoulli beam equation while that of a plate or shell element is calculated using plate or shell theory.
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Types of loads, beams, support and support reaction calculation
1. Types of Loads, Beam, Support
And Support Reaction Calculation
NAME OF STUDENT ENROLLMENT NO.
JAKHARIYA SMEET R. 180013119023
HARIA RAJ J. 180013119021
GANDHI KALP J. 180013119018
LAD BHAVIK K. 180013119027
MECHANICS OF SOLID
(2130003)
2. INTRODUCTION
Why are we going to discuss about this concept??
As a mechanical and civil engineer, we always work with
machines under Structural loads or we will be going to design
construction with different types of supports and beams. This
is a basic concept for an engineer to be aware of to do all such
things. By the end of this concept we are expecting a student
will be capable to identify all the supports, beans and loads.
4. Point Load
• When a load acts concentrated at
a definite point then it is named
as a concentrated load or point
load. We can see some best
examples of point load in the
below figures.
5. UNIFORMLY DISTRIBUTED LOAD
• A distributed load is a load
which is spread on some length
of a beam, i.e. The reason it is
measured in intensity with units
Newton/Meter.
• If the intensity is constant along
the length then it is named as
UDL.
6. UNIFORMLY VARYING LOAD
• A distributed load is a load which is
spread on some length of a beam, i.e.
The reason it is measured in
intensity with units Newton/Meter.
• If the intensity is constant along the
length then it is named as UDL.
7. Types of Beams
•Fixed Beam
•Cantilever Beams
•Beam with one end hinged and the other end roller
•Simply Supported Beams
•Over Hanging Beams
•Continuous Beam
8. Fixed Beam
• A Beam which is having fixed supports
on the both of its ends, it is named as
fixed beams and we can see some
animated and real examples of these
kind of beams and how they restricting
the movement of the beam.
9. CANTILEVER BEAM
•A Beam which having a
fixed support on end other
end is set free, it is known
as cantilever beam
10. BEAM WITH ONE END HINGED &
OTHER END ROLLER
•This beam has one of its end hinged and the other side of
the is supported with roller.
•These kind of beams are capable to withstand loads in any
direction.
11. SIMPLY SUPPORTED BEAM
•A beam with simple support exactly at two ends of the
beam then is called as simply supported beam.
12. OVER HANGING BEAM
• THESE BEAM WILL ALSO HAVE SUPPORTS BUT ONE END
OR BOTH END OF THE BEAM WILL HAVING SOME
EXTENSION AFTER THE SUPPORT
17. ROLLER SUPPORT
•A roller support gives capability of movement to the
respected beam connected to it may be along normal
guides or it can also rotate about the support.
18. HINGED SUPPORT
• A hinged support restricts the movement of the beam in any
direction but it will allow the beam to rotate about the support just
like a door.
19. SUPPORT REACTION CALCULATION
To explain support reaction calculation
• We took an example,
• Find the reaction at the support of the following beam.
20. Solution,
∑Mc =0
Clockwise moments = Anti clock wise moments
R1 x 6 = 1000×3 + (200×3)3/2 = 3600
6R1 = 3000 + 900 = 3900
R1 = 3900/6 = 650 kg.
R1 = 650 kg
21. For calculating R2 i.e. reaction at point C,
Total vertical force=∑FV =0
R1 + R2 = 600 + 200×4
1300 + R2 = 1400
R2 = 1400 + 1300
R2 = 100 kg
Therefore,
R1=650kg
R2=100kg