This document provides instructions for conducting a tensile test experiment using a Universal Testing Machine. The aim is to determine properties like elastic limit, yield strength, ultimate strength, Young's modulus of elasticity, percentage elongation, and percentage reduction in area of a mild steel specimen. The procedure involves fixing a specimen in the grips of the UTM and applying a tensile load until failure. Measurements are taken from the load-extension graph to calculate the material properties.
The document describes experiments to be performed on a Universal Testing Machine to determine various material properties. The list of experiments includes tensile testing of metals to find properties like yield strength and elongation; torsion testing of rods to determine modulus of rigidity; hardness testing of materials; and impact testing. Detailed procedures are provided for setting up and performing tensile, compression, bending, and shear tests on the machine. The components and working of the Universal Testing Machine are also outlined.
The document provides instructions for conducting hardness tests on metal specimens using a hardness tester. It lists mild steel, carbon steel, brass and aluminum as example materials to test. The theory section explains that hardness is the resistance of a material to plastic deformation from an indenter. There are three main types of hardness tests: scratch, rebound, and indentation. The procedure involves securely mounting a specimen, applying a preliminary load and then a major load using a loading lever, allowing the pointer to come to rest, removing the load and recording the hardness reading. Observation tables are included to record readings for each specimen tested.
This experiment aims to determine the modulus of rigidity of a mild steel or cast iron specimen through a torsion test. The torsion test will be conducted using a torsion testing machine and angle of twist measuring attachment. Observations of the maximum twisting torque and angle of twist will be recorded. These values along with the specimen's length and polar moment of inertia will be used in the torsion equation to calculate the modulus of rigidity. Precautions such as ensuring the specimen remains within its elastic limit will be followed to obtain accurate results.
- The document describes test methods for compression testing of metallic materials at room temperature. It covers the apparatus, specimens, and procedures used.
- Specimens are subjected to increasing axial compressive loads while load and strain are monitored. This determines properties like yield strength and compressive strength.
- Proper specimen preparation and qualified testing equipment are required to prevent issues like buckling and get accurate results. Specimen dimensions and testing procedures are specified.
This document discusses impact testing procedures according to ASTM A370 and E-23 standards. It describes the apparatus, testing procedures, significance, and interpretation of results for Charpy impact testing. Charpy impact testing involves breaking a notched specimen with a single blow from a pendulum to determine the material's resistance to brittle fracture. The document provides details on specimen preparation, conditioning, breaking procedures, and measuring absorbed energy and fracture appearance to characterize ductile versus brittle behavior.
Tensile, Impact and Hardness Testing of Mild SteelGulfam Hussain
The main purpose of this report is to study the mechanical properties and
failure mode of mild steel. Three types of standard tests i.e. tensile test, impact
test, and hardness test were conducted on the standard specimens of mild steel.
From the tests, results were obtained; Tensile strength, Impact strength, and
hardness were calculated. It was observed that Tensile Strength, Impact Strength
and Hardness of MS specimen were 1450.833 N/mm², 29.5 J & 59.25 HRB.
AMERICAN SOCIETY OF TESTING METALS (ASTM) E09darshit1671998
This document provides guidelines for compression testing of metallic materials at room temperature based on ASTM E-09 standards. It describes the scope, apparatus, specimens, procedure, calculations, and factors that affect precision for compression testing. The key points are:
- Compression testing determines properties like yield strength, stress-strain curve, and compressive strength.
- Specimens are cylindrical or rectangular metallic samples tested in a universal testing machine with alignment devices to apply axial load.
- The procedure involves measuring specimen dimensions, cleaning surfaces, applying strain measurements, and testing within a specified load-strain range while preventing buckling.
- Calculations are used to determine material properties from load-strain data and the 0.
The document describes experiments to be performed on a Universal Testing Machine to determine various material properties. The list of experiments includes tensile testing of metals to find properties like yield strength and elongation; torsion testing of rods to determine modulus of rigidity; hardness testing of materials; and impact testing. Detailed procedures are provided for setting up and performing tensile, compression, bending, and shear tests on the machine. The components and working of the Universal Testing Machine are also outlined.
The document provides instructions for conducting hardness tests on metal specimens using a hardness tester. It lists mild steel, carbon steel, brass and aluminum as example materials to test. The theory section explains that hardness is the resistance of a material to plastic deformation from an indenter. There are three main types of hardness tests: scratch, rebound, and indentation. The procedure involves securely mounting a specimen, applying a preliminary load and then a major load using a loading lever, allowing the pointer to come to rest, removing the load and recording the hardness reading. Observation tables are included to record readings for each specimen tested.
This experiment aims to determine the modulus of rigidity of a mild steel or cast iron specimen through a torsion test. The torsion test will be conducted using a torsion testing machine and angle of twist measuring attachment. Observations of the maximum twisting torque and angle of twist will be recorded. These values along with the specimen's length and polar moment of inertia will be used in the torsion equation to calculate the modulus of rigidity. Precautions such as ensuring the specimen remains within its elastic limit will be followed to obtain accurate results.
- The document describes test methods for compression testing of metallic materials at room temperature. It covers the apparatus, specimens, and procedures used.
- Specimens are subjected to increasing axial compressive loads while load and strain are monitored. This determines properties like yield strength and compressive strength.
- Proper specimen preparation and qualified testing equipment are required to prevent issues like buckling and get accurate results. Specimen dimensions and testing procedures are specified.
This document discusses impact testing procedures according to ASTM A370 and E-23 standards. It describes the apparatus, testing procedures, significance, and interpretation of results for Charpy impact testing. Charpy impact testing involves breaking a notched specimen with a single blow from a pendulum to determine the material's resistance to brittle fracture. The document provides details on specimen preparation, conditioning, breaking procedures, and measuring absorbed energy and fracture appearance to characterize ductile versus brittle behavior.
Tensile, Impact and Hardness Testing of Mild SteelGulfam Hussain
The main purpose of this report is to study the mechanical properties and
failure mode of mild steel. Three types of standard tests i.e. tensile test, impact
test, and hardness test were conducted on the standard specimens of mild steel.
From the tests, results were obtained; Tensile strength, Impact strength, and
hardness were calculated. It was observed that Tensile Strength, Impact Strength
and Hardness of MS specimen were 1450.833 N/mm², 29.5 J & 59.25 HRB.
AMERICAN SOCIETY OF TESTING METALS (ASTM) E09darshit1671998
This document provides guidelines for compression testing of metallic materials at room temperature based on ASTM E-09 standards. It describes the scope, apparatus, specimens, procedure, calculations, and factors that affect precision for compression testing. The key points are:
- Compression testing determines properties like yield strength, stress-strain curve, and compressive strength.
- Specimens are cylindrical or rectangular metallic samples tested in a universal testing machine with alignment devices to apply axial load.
- The procedure involves measuring specimen dimensions, cleaning surfaces, applying strain measurements, and testing within a specified load-strain range while preventing buckling.
- Calculations are used to determine material properties from load-strain data and the 0.
Materials are tested for quality control, to prevent failure during use, and to make informed material choices. Common tests include tensile tests, compression tests, bend tests, hardness tests, and torsion tests. A tensile test involves applying tension to a specimen until failure to determine properties like strength, ductility, elasticity, and stiffness. A compression test is the opposite, applying compressive forces. Bend tests evaluate ductility by bending specimens in various configurations. Hardness tests measure the depth of indentation from applied loads. Torsion tests twist a specimen to determine its strength against twisting forces. Understanding material properties through testing helps ensure safe and reliable design and performance of products.
This document provides an overview of a tensile testing lab, including the basic principles and terminology of tensile testing, the objectives and procedures of the lab, and an example tensile test simulation. The lab aims to determine material properties through uniaxial tensile testing according to ASTM standards and analyze stress-strain curves and strain hardening behavior. Finite element analysis is used to simulate the deformation under tensile loading for different materials.
This document lists and describes various types of equipment used in a material testing lab. It includes sieves of different sizes for sieve analysis to determine particle size distribution of aggregates. It also describes a slump cone and procedure for concrete slump testing to measure workability. Other equipment described includes a balance, graduated beaker, calculator, molds, hydrometer, universal testing machine, concrete mixer, pressure gauge, tamping rod, thermometer, internal and external vibrators.
This document describes an experiment to test the tensile strength of steel rods. It discusses the stress-strain curve of low carbon steel and defines terms like yield point, ultimate tensile stress, and modulus of elasticity. The experiment used a universal testing machine to apply and measure tensile loads on steel bar specimens according to ASTM A615 standards. Measurements were taken of the bar weight, elongation at failure, and load at failure to characterize the material properties. The results showed that steel provides indications of impending failure through its stress-strain curve, unlike the brittle behavior of concrete.
Experiment 4 - Testing of Materials in Tension Object .docxSANSKAR20
Experiment 4 - Testing of Materials in Tension
Object: The object of this experiment is to measure the tensile properties of two polymeric
materials, steel and aluminum at a constant strain rate on the Tension testing machine.
Background: For structural applications of materials such as bridges, pressure vessels, ships,
and automobiles, the tensile properties of the metal material set the criteria for a safe design.
Polymeric materials are being used more and more in structural applications, particularly in
automobiles and pressure vessels. New applications emerge as designers become aware of
the differences in the properties of metals and polymers and take full advantage of them. The
analyses of structures using metals or plastics require that the data be available.
Stress-Strain: The tensile properties of a material are obtained by pulling a specimen of
known geometry apart at a fixed rate of straining until it breaks or stretches to the machines
limit. It is useful to define the load per unit area (stress) as a parameter rather than load to
avoid the confusion that would arise from the fact that the load and the change in length are
dependent on the cross-sectional area and original length of the specimen. The stress,
however, changes during the test for two reasons: the load increases and the cross-sectional
area decreases as the specimen gets longer.
Therefore, the stress can be calculated by two formulae which are distinguished as
engineering stress and true stress, respectively.
(1) = P/Ao= Engineering Stress (lbs/in
2 or psi)
P = load (lbs)
Ao= original cross-sectional area (in
2)
(2) T= P/Ai = True Stress
Ai = instantaneous cross-sectional area (in
2)
Likewise, the elongation is normalized per unit length of specimen and is called strain. The
strain may be based on the original length or the instantaneous length such that
(3) =(lf - lo)/ lo = l / lo = Engineering Strain, where
lf= final gage length (in)
lo= original gage length (in)
(4) T= ln ( li / lo ) = ln (1 +) = True Strain, where
li = instantaneous gage length (in)
ln = natural logarithm
For a small elongation the engineering strain is very close to the true strain when l=1.2 lo,
then = 0.2 and T= ln 1.2 = 0.182. The engineering stress is related to the true stress by
(5) T= (1 + )
The true stress would be 20% higher in the case above where the specimen is 20% longer
than the original length. As the relative elongation increases, the true strain will become
significantly less than the engineering strain while the true stress becomes much greater than
the engineering stress. When l= 4.0 lo then = 3.0 but the true strain =ln 4.0 = 1.39.
Therefore, the true strain is less than 1/2 of the engineering strain. The true stress (T) = (1+
3.0) = 4, or the true stress is 4 times the engineering stress.
Tensile Test Nom ...
This document outlines an experiment to measure strain on a cantilever beam using resistance strain gauges. It includes an introduction explaining strain measurement using strain gauges, objectives of learning how to use strain indicators and apply uncertainty analysis. The methodology section details the equipment used including a cantilever beam, strain gauges, weights and amplifier. The experimentation section provides steps to mount the beam, zero the amplifier, record strain measurements at different beam lengths and weight amounts. The results section shows tables of strain values measured. Finally, the conclusions note that strain increased with increasing beam length and load amount as expected.
This document describes procedures for conducting a two-point bending test on trapezoidal specimens to characterize the fatigue behavior of bituminous mixtures. The test involves applying a constant amplitude sinusoidal displacement to an isosceles trapezoidal specimen at a controlled temperature and frequency, and recording the change in force over time until failure occurs. A fatigue line is drawn from the results of multiple specimen tests by plotting the logarithm of fatigue life versus strain amplitude.
This document provides instructions and information for a Strength of Materials laboratory course. It includes general instructions that students should follow when in the lab, such as wearing closed footwear and protective hair coverings near machinery. It also lists 10 experiments to be completed, including tension, compression, shear, torsion, and deflection tests on various materials. The document provides an example procedure for a tension test on mild steel rod that would be performed in the course.
This experiment tested the tensile properties of steel, aluminum, and two polymeric materials. Specimens of each material were pulled apart in a tensile testing machine at a constant strain rate to measure properties like yield strength, tensile strength, and elongation. The engineering stress-strain and true stress-strain curves were plotted and compared for each material. Values for properties like Young's modulus, yield stress, and tensile strength were determined from the curves and compared to literature values. Sources of experimental error were also discussed.
This document discusses various material testing methods, including destructive and non-destructive tests. It describes tensile testing to determine properties like yield strength and ductility. Other tests covered include impact testing for toughness, hardness testing using Brinell and Vickers methods, fatigue testing to determine cycles to failure, and creep testing to examine material extension over time under stress. The effects of temperature on material properties are also discussed.
This document provides instructions for conducting a tensile test to determine the mechanical properties of polymers. A tensile test involves gripping a dogbone-shaped polymer specimen at both ends and pulling it at a constant rate until failure. Key points:
- Stress-strain curves are generated from the test, showing properties like elastic modulus, yield point, and toughness.
- Properties depend on factors like crystallinity, molecular weight, and glass transition temperature. Brittle polymers have steeper stress-strain curves.
- The test procedure involves preparing specimens to standards, setting up the tensile testing machine and software to control displacement rate and record data, calibrating load cells, gripping the specimen, and conducting the
Sheet1Moisture content analysis final resultsGroupValue of m3 (g)A.docxbjohn46
Sheet1Moisture content analysis final resultsGroupValue of m3 (g)A21.459B25 kPa34.35950 kPa18.771C19.282D17.816E23.651F26.148GTBCH28.664
LEEDS BECKETT UNIVERSITY
CIVIL ENGINEERING
GEOTECHNICAL ENGINEERING: APPLICATION & THEORY (BEng)
Laboratory Experiment:
Undrained triaxial compression test (without pore water pressure measurement) BS
1377: Part 7: 1990.
Object of Experiment:
To determine the undrained shear strength of a soil using the triaxial compression test.
Theory/Apparatus:
The apparatus consists of a cell, which is filled with water under pressure; the
specimen is loaded vertically, via a proving ring to measure load.
Triaxial Cell
The vertical load on the specimen is increased until failure occurs, the vertical strain
being recorded at the same time using a dial gauge. The test is repeated on different
specimens from the same soil, using different values of cell pressure.
254
Stresses on specimen in Triaxial Cell
Cell Pressure Deviator Stress =P/A 1=3+P/A
1 = major principal stress
3 = minor principal stress
Therefore, P/A = (1-3) =Deviator stress
The deviator stress is the load on the specimen, P, divided by the cross sectional area
of the specimen. However, as the sample is compressed during the test, the cross
sectional area will increase. Therefore, in calculating the deviator stress an allowance
for the change in area must be considered.
For the calculation of deviator stress, it is assumed that the volume of the specimen
remains constant and that the sample will deform as a cylinder, e.g.
100%
o
X
Strain
L
1 3
P
Deviator stress
A
where P = vertical load, which is measured by a proving ring (kN)
A = Area calculated using the following method;
( ) )o o o oVolume V A L AL A L X
255
1
o o
o
V A
or A or A
L X
Method:
1. Extrude the sample from the tube and trim to size - soil sample of 38mm
diameter and 76mm long.
2. Sleeve the sample with the rubber membrane.
3. Put the sample on the pedestal at the bottom of the cell and seal with the
rubber ring. Place the loading cap on top of the sample and seal with rubber
ring, before securing top drainage tube.
4. Mount the cell over the sample and fill as per the
Flooding Triaxial Cell checklist.
5. Set-up the test with the Clisp Studio assistant, and complete the
Pressurising Triaxial Cell checklist before running the test stages.
6. When test stages are complete, end the test via Clip Studio and complete the
Draining Triaxial Cell checklist.
Results and Calculations:
• Sketch the failure mode of each sample.
• Calculate the moisture content of the soil as per Appendix A.
• Calculate the results as follows:
(i) For each sample tested:
• Find the failure strain (either the final value or.
The static tension test determines the strength of a material when subjected to stretching. A standard test specimen is pulled slowly until failure using a testing machine. The shape is usually round, square, or rectangular. Dimensions depend on standards but the gage length must have a uniform cross-section. The stress-strain diagram is analyzed to determine properties like yield stress, tensile strength, elongation, modulus of elasticity, and toughness. True stress and true strain consider changes in cross-sectional area during plastic deformation.
The document describes a tensile test experiment conducted to determine the mechanical properties of mild steel. The experiment involved applying a tensile load to a mild steel specimen and measuring its elongation. Key results were:
1) The specimen necked at a load of just over 8kN, exceeding its elastic limit.
2) The maximum load of 12kN caused necking in the specimen.
3) The specimen fractured at a load of 8.9kN after continued elongation beyond the maximum load.
4) Results from the experiment matched the expected mechanical behavior of mild steel under tension, validating the initial hypothesis.
The document discusses various methods for measuring pressure, including diaphragms, bourdon tubes, capsules, and different transduction methods like potentiometric, strain gauge, variable reluctance, LVDT, variable capacitance, and piezoelectric devices. It also covers topics like pressure multiplexers, calibration using dead weight testers, and force balance transducers using feedback principles. Piezoelectric transducers use materials that generate voltage under mechanical stress, with quartz and ceramics being common choices.
The document describes procedures for conducting a tensile test to determine properties of a ductile material specimen. Key steps include measuring the original dimensions of the specimen, clamping it in a universal testing machine and applying a tensile load until fracture. Load and extension readings are recorded to plot stress-strain curves and calculate properties like yield strength, tensile strength, elongation and Young's modulus. The test is aimed at understanding tensile behavior, stress-strain relationships and evaluating mechanical properties of engineering materials.
The document discusses strain gauges, including their basic operating principle, installation procedures, applications for measurement, and use of the Wheatstone bridge circuit. Strain gauges convert mechanical strain into electrical resistance change using a foil pattern bonded to a surface. Key factors in installation include surface preparation, adhesive selection and curing time. Strain gauges can measure force, pressure, bending, torque and more. Temperature compensation is also addressed.
This document provides an overview of tensile testing. It discusses tensile specimens, testing machines, stress-strain curves, and key mechanical properties measured by tensile tests such as strength, ductility, and elastic modulus. Tensile tests are used to select materials, ensure quality, compare new materials/processes, and predict behavior under other loads. Stress-strain curves are generated by applying tension to a specimen and recording the resulting force and elongation. Important aspects of the curves, like yield strength and plastic deformation, are defined.
In the material testing laboratory, Tensile test was done on a mild steel specimen as figure 4 to identify the young’s modulus, ultimate tensile strength, yield strength and percentage elongation. The results were as table 1
Combined Illegal, Unregulated and Unreported (IUU) Vessel List.Christina Parmionova
The best available, up-to-date information on all fishing and related vessels that appear on the illegal, unregulated, and unreported (IUU) fishing vessel lists published by Regional Fisheries Management Organisations (RFMOs) and related organisations. The aim of the site is to improve the effectiveness of the original IUU lists as a tool for a wide variety of stakeholders to better understand and combat illegal fishing and broader fisheries crime.
To date, the following regional organisations maintain or share lists of vessels that have been found to carry out or support IUU fishing within their own or adjacent convention areas and/or species of competence:
Commission for the Conservation of Antarctic Marine Living Resources (CCAMLR)
Commission for the Conservation of Southern Bluefin Tuna (CCSBT)
General Fisheries Commission for the Mediterranean (GFCM)
Inter-American Tropical Tuna Commission (IATTC)
International Commission for the Conservation of Atlantic Tunas (ICCAT)
Indian Ocean Tuna Commission (IOTC)
Northwest Atlantic Fisheries Organisation (NAFO)
North East Atlantic Fisheries Commission (NEAFC)
North Pacific Fisheries Commission (NPFC)
South East Atlantic Fisheries Organisation (SEAFO)
South Pacific Regional Fisheries Management Organisation (SPRFMO)
Southern Indian Ocean Fisheries Agreement (SIOFA)
Western and Central Pacific Fisheries Commission (WCPFC)
The Combined IUU Fishing Vessel List merges all these sources into one list that provides a single reference point to identify whether a vessel is currently IUU listed. Vessels that have been IUU listed in the past and subsequently delisted (for example because of a change in ownership, or because the vessel is no longer in service) are also retained on the site, so that the site contains a full historic record of IUU listed fishing vessels.
Unlike the IUU lists published on individual RFMO websites, which may update vessel details infrequently or not at all, the Combined IUU Fishing Vessel List is kept up to date with the best available information regarding changes to vessel identity, flag state, ownership, location, and operations.
Materials are tested for quality control, to prevent failure during use, and to make informed material choices. Common tests include tensile tests, compression tests, bend tests, hardness tests, and torsion tests. A tensile test involves applying tension to a specimen until failure to determine properties like strength, ductility, elasticity, and stiffness. A compression test is the opposite, applying compressive forces. Bend tests evaluate ductility by bending specimens in various configurations. Hardness tests measure the depth of indentation from applied loads. Torsion tests twist a specimen to determine its strength against twisting forces. Understanding material properties through testing helps ensure safe and reliable design and performance of products.
This document provides an overview of a tensile testing lab, including the basic principles and terminology of tensile testing, the objectives and procedures of the lab, and an example tensile test simulation. The lab aims to determine material properties through uniaxial tensile testing according to ASTM standards and analyze stress-strain curves and strain hardening behavior. Finite element analysis is used to simulate the deformation under tensile loading for different materials.
This document lists and describes various types of equipment used in a material testing lab. It includes sieves of different sizes for sieve analysis to determine particle size distribution of aggregates. It also describes a slump cone and procedure for concrete slump testing to measure workability. Other equipment described includes a balance, graduated beaker, calculator, molds, hydrometer, universal testing machine, concrete mixer, pressure gauge, tamping rod, thermometer, internal and external vibrators.
This document describes an experiment to test the tensile strength of steel rods. It discusses the stress-strain curve of low carbon steel and defines terms like yield point, ultimate tensile stress, and modulus of elasticity. The experiment used a universal testing machine to apply and measure tensile loads on steel bar specimens according to ASTM A615 standards. Measurements were taken of the bar weight, elongation at failure, and load at failure to characterize the material properties. The results showed that steel provides indications of impending failure through its stress-strain curve, unlike the brittle behavior of concrete.
Experiment 4 - Testing of Materials in Tension Object .docxSANSKAR20
Experiment 4 - Testing of Materials in Tension
Object: The object of this experiment is to measure the tensile properties of two polymeric
materials, steel and aluminum at a constant strain rate on the Tension testing machine.
Background: For structural applications of materials such as bridges, pressure vessels, ships,
and automobiles, the tensile properties of the metal material set the criteria for a safe design.
Polymeric materials are being used more and more in structural applications, particularly in
automobiles and pressure vessels. New applications emerge as designers become aware of
the differences in the properties of metals and polymers and take full advantage of them. The
analyses of structures using metals or plastics require that the data be available.
Stress-Strain: The tensile properties of a material are obtained by pulling a specimen of
known geometry apart at a fixed rate of straining until it breaks or stretches to the machines
limit. It is useful to define the load per unit area (stress) as a parameter rather than load to
avoid the confusion that would arise from the fact that the load and the change in length are
dependent on the cross-sectional area and original length of the specimen. The stress,
however, changes during the test for two reasons: the load increases and the cross-sectional
area decreases as the specimen gets longer.
Therefore, the stress can be calculated by two formulae which are distinguished as
engineering stress and true stress, respectively.
(1) = P/Ao= Engineering Stress (lbs/in
2 or psi)
P = load (lbs)
Ao= original cross-sectional area (in
2)
(2) T= P/Ai = True Stress
Ai = instantaneous cross-sectional area (in
2)
Likewise, the elongation is normalized per unit length of specimen and is called strain. The
strain may be based on the original length or the instantaneous length such that
(3) =(lf - lo)/ lo = l / lo = Engineering Strain, where
lf= final gage length (in)
lo= original gage length (in)
(4) T= ln ( li / lo ) = ln (1 +) = True Strain, where
li = instantaneous gage length (in)
ln = natural logarithm
For a small elongation the engineering strain is very close to the true strain when l=1.2 lo,
then = 0.2 and T= ln 1.2 = 0.182. The engineering stress is related to the true stress by
(5) T= (1 + )
The true stress would be 20% higher in the case above where the specimen is 20% longer
than the original length. As the relative elongation increases, the true strain will become
significantly less than the engineering strain while the true stress becomes much greater than
the engineering stress. When l= 4.0 lo then = 3.0 but the true strain =ln 4.0 = 1.39.
Therefore, the true strain is less than 1/2 of the engineering strain. The true stress (T) = (1+
3.0) = 4, or the true stress is 4 times the engineering stress.
Tensile Test Nom ...
This document outlines an experiment to measure strain on a cantilever beam using resistance strain gauges. It includes an introduction explaining strain measurement using strain gauges, objectives of learning how to use strain indicators and apply uncertainty analysis. The methodology section details the equipment used including a cantilever beam, strain gauges, weights and amplifier. The experimentation section provides steps to mount the beam, zero the amplifier, record strain measurements at different beam lengths and weight amounts. The results section shows tables of strain values measured. Finally, the conclusions note that strain increased with increasing beam length and load amount as expected.
This document describes procedures for conducting a two-point bending test on trapezoidal specimens to characterize the fatigue behavior of bituminous mixtures. The test involves applying a constant amplitude sinusoidal displacement to an isosceles trapezoidal specimen at a controlled temperature and frequency, and recording the change in force over time until failure occurs. A fatigue line is drawn from the results of multiple specimen tests by plotting the logarithm of fatigue life versus strain amplitude.
This document provides instructions and information for a Strength of Materials laboratory course. It includes general instructions that students should follow when in the lab, such as wearing closed footwear and protective hair coverings near machinery. It also lists 10 experiments to be completed, including tension, compression, shear, torsion, and deflection tests on various materials. The document provides an example procedure for a tension test on mild steel rod that would be performed in the course.
This experiment tested the tensile properties of steel, aluminum, and two polymeric materials. Specimens of each material were pulled apart in a tensile testing machine at a constant strain rate to measure properties like yield strength, tensile strength, and elongation. The engineering stress-strain and true stress-strain curves were plotted and compared for each material. Values for properties like Young's modulus, yield stress, and tensile strength were determined from the curves and compared to literature values. Sources of experimental error were also discussed.
This document discusses various material testing methods, including destructive and non-destructive tests. It describes tensile testing to determine properties like yield strength and ductility. Other tests covered include impact testing for toughness, hardness testing using Brinell and Vickers methods, fatigue testing to determine cycles to failure, and creep testing to examine material extension over time under stress. The effects of temperature on material properties are also discussed.
This document provides instructions for conducting a tensile test to determine the mechanical properties of polymers. A tensile test involves gripping a dogbone-shaped polymer specimen at both ends and pulling it at a constant rate until failure. Key points:
- Stress-strain curves are generated from the test, showing properties like elastic modulus, yield point, and toughness.
- Properties depend on factors like crystallinity, molecular weight, and glass transition temperature. Brittle polymers have steeper stress-strain curves.
- The test procedure involves preparing specimens to standards, setting up the tensile testing machine and software to control displacement rate and record data, calibrating load cells, gripping the specimen, and conducting the
Sheet1Moisture content analysis final resultsGroupValue of m3 (g)A.docxbjohn46
Sheet1Moisture content analysis final resultsGroupValue of m3 (g)A21.459B25 kPa34.35950 kPa18.771C19.282D17.816E23.651F26.148GTBCH28.664
LEEDS BECKETT UNIVERSITY
CIVIL ENGINEERING
GEOTECHNICAL ENGINEERING: APPLICATION & THEORY (BEng)
Laboratory Experiment:
Undrained triaxial compression test (without pore water pressure measurement) BS
1377: Part 7: 1990.
Object of Experiment:
To determine the undrained shear strength of a soil using the triaxial compression test.
Theory/Apparatus:
The apparatus consists of a cell, which is filled with water under pressure; the
specimen is loaded vertically, via a proving ring to measure load.
Triaxial Cell
The vertical load on the specimen is increased until failure occurs, the vertical strain
being recorded at the same time using a dial gauge. The test is repeated on different
specimens from the same soil, using different values of cell pressure.
254
Stresses on specimen in Triaxial Cell
Cell Pressure Deviator Stress =P/A 1=3+P/A
1 = major principal stress
3 = minor principal stress
Therefore, P/A = (1-3) =Deviator stress
The deviator stress is the load on the specimen, P, divided by the cross sectional area
of the specimen. However, as the sample is compressed during the test, the cross
sectional area will increase. Therefore, in calculating the deviator stress an allowance
for the change in area must be considered.
For the calculation of deviator stress, it is assumed that the volume of the specimen
remains constant and that the sample will deform as a cylinder, e.g.
100%
o
X
Strain
L
1 3
P
Deviator stress
A
where P = vertical load, which is measured by a proving ring (kN)
A = Area calculated using the following method;
( ) )o o o oVolume V A L AL A L X
255
1
o o
o
V A
or A or A
L X
Method:
1. Extrude the sample from the tube and trim to size - soil sample of 38mm
diameter and 76mm long.
2. Sleeve the sample with the rubber membrane.
3. Put the sample on the pedestal at the bottom of the cell and seal with the
rubber ring. Place the loading cap on top of the sample and seal with rubber
ring, before securing top drainage tube.
4. Mount the cell over the sample and fill as per the
Flooding Triaxial Cell checklist.
5. Set-up the test with the Clisp Studio assistant, and complete the
Pressurising Triaxial Cell checklist before running the test stages.
6. When test stages are complete, end the test via Clip Studio and complete the
Draining Triaxial Cell checklist.
Results and Calculations:
• Sketch the failure mode of each sample.
• Calculate the moisture content of the soil as per Appendix A.
• Calculate the results as follows:
(i) For each sample tested:
• Find the failure strain (either the final value or.
The static tension test determines the strength of a material when subjected to stretching. A standard test specimen is pulled slowly until failure using a testing machine. The shape is usually round, square, or rectangular. Dimensions depend on standards but the gage length must have a uniform cross-section. The stress-strain diagram is analyzed to determine properties like yield stress, tensile strength, elongation, modulus of elasticity, and toughness. True stress and true strain consider changes in cross-sectional area during plastic deformation.
The document describes a tensile test experiment conducted to determine the mechanical properties of mild steel. The experiment involved applying a tensile load to a mild steel specimen and measuring its elongation. Key results were:
1) The specimen necked at a load of just over 8kN, exceeding its elastic limit.
2) The maximum load of 12kN caused necking in the specimen.
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4) Results from the experiment matched the expected mechanical behavior of mild steel under tension, validating the initial hypothesis.
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The document describes procedures for conducting a tensile test to determine properties of a ductile material specimen. Key steps include measuring the original dimensions of the specimen, clamping it in a universal testing machine and applying a tensile load until fracture. Load and extension readings are recorded to plot stress-strain curves and calculate properties like yield strength, tensile strength, elongation and Young's modulus. The test is aimed at understanding tensile behavior, stress-strain relationships and evaluating mechanical properties of engineering materials.
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This document provides an overview of tensile testing. It discusses tensile specimens, testing machines, stress-strain curves, and key mechanical properties measured by tensile tests such as strength, ductility, and elastic modulus. Tensile tests are used to select materials, ensure quality, compare new materials/processes, and predict behavior under other loads. Stress-strain curves are generated by applying tension to a specimen and recording the resulting force and elongation. Important aspects of the curves, like yield strength and plastic deformation, are defined.
In the material testing laboratory, Tensile test was done on a mild steel specimen as figure 4 to identify the young’s modulus, ultimate tensile strength, yield strength and percentage elongation. The results were as table 1
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2. STRENGTH OF MATERIALS
List of Practical
1) To Study The Universal Testing Machine (U.T.M.)
2) To determine tensile test on a metal.
3) To determine Hardness of Mild Steel.
4) Torsion test on mild steel rod.
5) To determine Impact strength of steel. (By Izod test )
6) To determine Impact strength of steel.( By Charpy test)
7) To determined Young’s Modulus of Elasticity of different materials of
beam simply supported at ends.
8) To determined Shear Test on Metals.
9) To determine the Stiffness of the Spring and Modulus of Rigidity of the
Spring wire
10) To Study various types of Strain Gauges.
11) To determine Compressive Strength Of Brick.
3. EXPERIMENT NO. – 01
AIM: -
Study of Universal Testing Machine (U.T.M.)
OBJECT: -
To Study the various component parts of the Universal Testing Machine (U.T.M.) & test
procedures of various practical’s to be performed.
APPARATUS: -
Universal Testing Machine with all attachment i.e. shears test attachment, bending
attachment, tension grips, compression test attachment etc
DIAGRAM:-
4. THEORY : -
The Universal Testing Machine consists of two units. 1) Loading unit, 2) Control panel.
LOADING UNIT:-
It consists of main hydraulic cylinder with robust base inside. The piston which moves up and
down. The chain driven by electric motor which is fitted on left hand side. The screw column
maintained in the base can be rotated using above arrangement of chain. Each column passes
through the main nut which is fitted in the lower cross head.
The lower table connected to main piston through a ball & the ball seat is joined to ensure
axial loading. There is a connection between lower table and upper head assembly that moves
up and down with main piston. The measurement of this assembly is carried out by number of
bearings which slides over the columns.
The test specimen each fixed in the job is known as ‘Jack Job’. To fix up the specimen
tightly, the movement of jack job is achieved helically by handle.
CONTROL PANEL:-
It consists of oil tank having a hydraulic oil level sight glass for checking the oil level. The
pump is displacement type piston pump having free plungers those ensure for continuation of
high pressure. The pump is fixed to the tank from bottom. The suction & delivery valve are
fitted to the pump near tank Electric motor driven the pump is mounted on four studs which is
fitted on the right side of the tank. There is an arrangement for loosing or tightening of the
valve. The four valves on control panel control the oil stroke in the hydraulic system. The
loading system works as described below.
The return valve is close, oil delivered by the pump through the flow control valves
to the cylinder & the piston goes up. Pressure starts developing & either the specimen breaks
or the load having maximum value is controlled with the base dynameters consisting in a
cylinder in which the piston reciprocates. The switches have upper and lower push at the
control panel for the downward & upward movement of the movable head. The on & off
switch provided on the control panel & the pilot lamp shows the transmission of main supply.
METHOD OF TESTING:-
Initial Adjustment: - before testing adjust the pendulum with respect to capacity of the test
i.e. 8 Tones; 10 Tones; 20 Tones; 40 Tones etc.
For ex: - A specimen of 6 tones capacity gives more accurate result of 10 Tones capacity
range instead of 20 Tones capacity range. These ranges of capacity are adjusted on the dial
with the help of range selector knob. The control weights of the pendulum are adjusted
correctly. The ink should be inserted in pen holder of recording paper around the drum & the
testing process is started depending upon the types of test as mentioned below.
Strength Of Materials
TENSION TEST:-
Select the proper job and complete upper and lower check adjustment. Apply some Greece to
the tapered surface of specimen or groove. Then operate the upper cross head grip operation
handle & grip the upper end of test specimen fully in to the groove. Keep the lower left valve
in fully close position. Open the right valve & close it after lower table is slightly lifted.
5. Adjust the lower points to zero with the help of adjusting knob. This is necessary to remove
the dead weight of the lower table. Then lock the jobs in this position by operating job
working handle. Then open the left control valve. The printer on dial gauge at which the
specimen breaks slightly return back & corresponding load is known as breaking load &
maximum load is known as the ultimate load.
COMPRESSION TEST:-
Fix upper and lower pressure plates to the upper stationary head & lower table respectively.
Place the specimen on the lower plate in order to grip. Then adjust zero by lifting the lower
table. Then perform the test in the same manner as described in tension test.
FLEXURAL OR BENDING TEST:-
Keep the bending table on the lower table in such a way that the central position of the
bending table is fixed in the central location value of the lower table. The bending supports
are adjusted to required distance.
Stuffers at the back of the bending table at different positions. Then place the specimen on
bending table & apply the load by bending attachment at the upper stationary head. Then
perform the test in the same manner as described in tension test.
BRINELL HARDNESS TEST:-
Place the specimen on the lower table & lift it up slightly. Adjust the zero fixed value at the
bottom side of the lower cross head. Increase the load slowly ultimate load value is obtained.
Then release the load slowly with left control valve. Get the impression of a suitable value of
five to ten millimeter on the specimen & measure the diameter of the impression correctly by
microscope & calculate Brinell hardness.
SHEAR TEST:-
Place the shear test attachment on the lower table, this attachment consists of cutter. The
specimen is inserted in roles of shear test attachment & lift the
lower table so that the zero is adjusted, then apply the load such that the specimen breaks in
two or three pieces. If the specimen breaks in two pieces then it will be in angle shear, & if it
breaks in three pieces then it will be in double shear.
STUDY OF EXTENSOMETER:-
This instrument is an attachment to Universal / Tensile Testing Machines. This measures the
elongation of a test place on load for the set gauge length. The least count of measurement
being 0.01 mm, and maximum elongation measurement up to 3 mm. This elongation
measurement helps in finding out the proof stress at the required percentage elongation.
WORKING OF THE INSTRUMENT:-The required gauge length(between 30to 120 ) is set
by adjusting the upper knife edges ( 3 ) A scale ( 2 ) is provided for this purpose . Hold the
specimen in the upper and lower jaws of Tensile / Universal Testing Machine. Position the
extensometer on the specimen. Position upper clamp (4) To press upper knife edges on the
specimen. The extensometer will be now fixed to the specimen by spring pressure. Set zero on
both the dial gauges by zero adjust screws (7 ). Start loading the specimen and take the
reading of load on the machine at required elongation or the elongation at required load. Force
6. setter accuracies mean of both the dial gauge ( 8) readings should be taken as elongation. It is
very important to note & follow the practice of removing the extensometer from the specimen
before the specimen breaks otherwise the instrument will be totally damaged. As a safety,
while testing the instrument may be kept hanging from a fixed support by a slightly loose
thread.
TECHNICAL DATA:-
Measuring Range: 0 – 3 mm.
Least Count: 0. 01 mm.
Gauge Length adjustable from: 30 – 120 mm
Specimen Size: 1 to 20mm Round or Flats up to 20 x 20 mm
A) Stress-strain graph of Mild Steel
B) Stress-strain graphs of different materials.
7. • Curve A shows a brittle material. This material is also strong because there is little strain for
a high stress. The fracture of a brittle material is sudden and catastrophic, with little or no
plastic deformation. Brittle materials crack under tension and the stress increases around the
cracks. Cracks propagate less under compression.
• Curve B is a strong material which is not ductile. Steel wires stretch very little, and break
suddenly. There can be a lot of elastic strain energy in a steel wire under tension and it will
“whiplash” if it breaks. The ends are razor sharp and such a failure is very dangerous indeed.
• Curve C is a ductile material
• Curve D is a plastic material. Notice a very large strain for a small stress. The material will
not go back to its original length.
8. EXPERIMENT NO. – 02
AIM: -
To determine tensile test on a metal.
OBJECT: -
To conduct a tensile test on a mild steel specimen and determine the following:
(i) Limit of proportionality (ii) Elastic limit
(iii) Yield strength (iv) Ultimate strength
(v) Young’s modulus of elasticity (vi) Percentage elongation
(vii) Percentage reduction in area.
APPARATUS: -
(i) Universal Testing Machine (UTM)
(ii) Mild steel specimens
(iii) Graph paper
(iv) Scale
(v) Vernier Caliper
DIAGRAM:-
9. THEORY:-
The tensile test is most applied one, of all mechanical tests. In this
test ends of test piece are fixed into grips connected to a straining device and to a load
measuring device. If the applied load is small enough, the deformation of any solid body is
entirely elastic. An elastically deformed solid will return to its original from as soon as load is
removed. However, if the load is too large, the material can be deformed permanently. The
initial part of the tension curve which is recoverable immediately after unloading is termed.
As elastic and the rest of the curve which represents the manner in which solid undergoes
plastic deformation is termed plastic. The stress below which the deformations essentially
entirely elastic is known as the yield strength of material. In some material the onset of plastic
deformation is denoted by a sudden drop in load indicating both an upper and a lower yield
point. However, some materials do not exhibit a sharp yield point. During plastic deformation,
at larger extensions strain hardening cannot compensate for the decrease in section and thus
the load passes through a maximum and then begins to decrease. This stage the “ultimate
strength”’ which is defined as the ratio of the load on the specimen to original cross-sectional
area, reaches a maximum value. Further loading will eventually cause ‘neck’ formation and
rupture.
PROCEDURE:-
1. Measure the original length and diameter of the specimen. The length may either be length
of gauge section which is marked on the specimen with a preset punch or the total length of
the specimen.
2. Insert the specimen into grips of the test machine and attach strain-measuring device to it.
3. Begin the load application and record load versus elongation data.
4. Take readings more frequently as yield point is approached.
5. Measure elongation values with the help of dividers and a ruler.
6. Continue the test till Fracture occurs.
7. By joining the two broken halves of the specimen together, measure
the final length and diameter of specimen.
OBESERVATION:-
Material:
A) Original dimensions
Length = ------------
Diameter = ---------
Area = --------------
B) Final Dimensions:
Length = ----------------
Diameter = -----------------
Area = ------------------------
10. OBESERVATION TABLE:-
S. No.
Load
(N)
Original
Gauge
length
(mm)
Extension
Stress = Load /
Area (N/mm2
)
Strain = Increase
in length /
Original length
1
2
3
4
5
To plot the stress strain curve and determine the following.
1. Limit of proportion
Load at limit of proportionality / original area of cross-section……… N/m
2. Elastic limit
Load at elastic limit / original area of c/s………. N/mm2
3. Yield strength
Yield load / original area of cross-section ………….….N/mm2
4. Ultimate strength
Maximum tensile load / original area of cross-section……………….N/mm2
5. Young’s modulus, E
Stress below proportionality limit / corresponding strain……….. N/mm2
6. Percentage elongation
{Final length (at fracture) – original length} / original length……………...%
7. Percentage reduction in area
(Original area - area at fracture) / original area……………….%
RESULT:-
i) Average Breaking Stress =
ii) Ultimate Stress =
iii) Average % Elongation =
PRECAUTION:-
1. If the strain measuring device is an extensometer it should be removed before
necking begins.
2. Measure deflection on scale accurately & carefully
11. EXPERIMENT NO-03
AIM: -
Hardness Test of Mild Steel.
OBJECT: -
To conduct hardness test on mild steel, carbon steel, brass and aluminum specimens.
APPARATUS:-
Hardness tester, soft and hard mild steel specimens, brass, aluminum etc.
DIAGRAM:-
THEORY: - The hardness of a material is resistance to penetration under a localized pressure
or resistance to abrasion. Hardness tests provide an accurate, rapid and economical way of
determining the resistance of materials to deformation. There are three general types of
hardness measurements depending upon the manner in which the test is conducted:
a. Scratch hardness measurement,
b. Rebound hardness measurement
c. Indention hardness measurement.
In scratch hardness method the material are rated on their ability to scratch one another and it
is usually used by mineralogists only. In rebound hardness measurement, a standard body is
usually dropped on to the material surface and the hardness is measured in terms of the height
of its rebound .The general means of judging the hardness is measuring the resistance of a
material to indentation. The indenters usually a ball cone or pyramid of a material much
harder than that being used. Hardened steel, sintered tungsten carbide or diamond indenters
are generally used in indentation tests; a load is applied by pressing the indenter at right
angles to the surface being tested. The hardness of the material depends on the resistance
which it exerts during a small amount of yielding or plastic. The resistance depends on
friction, elasticity, viscosity and the intensity and distribution of plastic strain produced by a
given tool during indentation
12. PROCEDURE:-
1. Place the specimen securely upon the anvil.
2. Elevate the specimen so that it come into contact with the penetrate and put the specimen
under a preliminary or minor load of 100+2N without shock
3. Apply the major load 900N by loading lever.
4. Watch the pointer until it comes to rest.
5. Remove the major load.
6. Read the Rockwell hardness number or hardness scale.
OBESERVATION TABLE:-
S.NO Specimens Reading (HRC/) Mean
1 2 3
1 Mild Steel HRB =
2 High Carbon steel HRB =
3 Brass HRB =
4 Aluminum HRB =
5 Hardened Steel HRB=
RESULT: - The hardness of the metal is found to be
i) Hard steel =
ii) Unhardened Steel =
PRECAUTION:-
1. Brielle test should be performed on smooth, flat specimens from which dirt and scale have
been cleaned.
2. The test should not be made on specimens so thin that the impression shows through the
metal, nor should impression be made too close to the edge of a specimen.
13. EXPERIMENT No :-04
AIM:-
Torsion test on mild steel rod.
OBJECT: -
To conduct torsion test on mild steel or cast iron specimens to find out modulus of rigidity
APPARATUS: -
1. A torsion testing machine.
2. Twist meter for measuring angles of twist
3. A steel rule and Vernier Caliper or micrometer.
DIAGRAM:-
THEORY: -
A torsion test is quite instrumental in determining the value of modulus of rigidity of a
metallic specimen. The value of modulus of rigidity can be found out thought observations
made during the experiment by using the
torsion equation
T/ Ip = C θ/l = q/r
Where, T = Torque applied,
Ip = Polar moment of inertia,
C = Modulus of rigidity,
θ = Angle of twist (radians), and l = Length of the shaft
q = Shear stress
r = Distance of element from center of shaft
14. PROCEDURE:-
1. Select the driving dogs to suit the size of the specimen and clamp it in the machine by
adjusting the length of the specimen by means of a sliding spindle.
2. Measure the diameter at about three places and take the average value.
3. Choose the appropriate range by capacity change lever
4. Set the maximum load pointer to zero.
5. Set the protector to zero for convenience and clamp it by means of knurled screw.
6. Carry out straining by rotating the handweel in either direction.
7. Load the machine in suitable increments.
8. Then load out to failure as to cause equal increments of strain reading.
9. Plot a torque- twist (T- θ) graph.
10. Read off co-ordinates of a convenient point from the straight line portion of the torque
twist (T- θ) graph and calculate the value of C by using relation
OBESERVATION:-
C=Tl / θIp
Gauge length of the specimen l = ………
Diameter of the specimen d = ………
Polar moment of inertia Ip = π d4
/ 32 = ……..
OBESERVATION TABLE:-
Torque
(T)
1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
Angle of
Twist (θ) in
‘radians’
Modulus of
rigidity (C) in
N/mm2
RESULT:-
Modulus of rigidity of mild steel rod is ------------- N/mm2
Modulus of rigidity of Aluminum rod is ------------- N/mm2
PRECAUTION:-
1. Measure the dimensions of the specimen carefully
2. Measure the Angle of twist accurately for the corresponding value of Torque.
15. EXPERIMENT No :- 05
AIM: -
To determined impact strength of steel.
OBJECT: -
To Determine the impact strength of steel by Izod impact test
APPARATUS: -
1. Impact testing machine
2. A steel specimen 75 mm X 10mm X 10mm
DIAGRAM:-
THEORY:-
An impact test signifies toughness of material that is ability of material to absorb
energy during plastic deformation. Static tension tests of unnotched specimens do not always
reveal the susceptibility of a metal to brittle fracture. This important factor is determined by
impact test. Toughness takes into account both the strength and ductility of the material.
Several engineering materials have to withstand impact or suddenly applied loads while in
service. Impact strengths are generally lower as compared to strengths achieved under slowly
applied loads. Of all types of impact tests, the notch bar tests are most extensively used.
Therefore, the impact test measures the energy necessary to fracture a standard notch bar by
applying an impulse load. The test measures the notch toughness of material under shock
loading. Values obtained from these tests are not of much utility to design problems directly
and are highly arbitrary. Still it is important to note that it provides a good way of comparing
toughness of various materials or toughness of the same material under different condition.
This test can also be used to assess the ductile brittle transition temperature of the material
occurring due to lowering of temperature.
16. PROCEDURE:-
lzod test
1. With the striking hammer (pendulum) in safe test position, firmly hold the steel specimen
in impact testing machine’s vice in such a way that the notch face the hammer and is half
inside and half above the top surface of the vice.
2. Bring the striking hammer to its top most striking position unless it is already there, and
lock it at that position.
3. Bring indicator of the machine to zero, or follow the instructions of the operating manual
supplied with the machine.
4. Release the hammer. It will fall due to gravity and break the specimen through its
momentum, the total energy is not absorbed by the specimen. Then it continues to swing.
At its topmost height after breaking the specimen, the indicator stops moving, while the
pendulum falls back. Note the indicator at that topmost final position.
5. Again bring back the hammer to its idle position and back
OBESERVATION:-
Izod Test.
Impact value of Mild Steel ………………N-m
RESULT:-
The energy absorbed for Mild Steel is found out to be______Joules.
PRECAUTION:-
1. Measure the dimensions of the specimen carefully.
2. Hold the specimen (lzod test) firmly.
3. Note down readings carefully.
17. EXPERIMENT No :- 06
AIM: -
To determined impact strength of steel.
OBJECT: -
To determine the impact strength of steel by (Charpy test)
APPARATUS: -
1. Impact testing machine
2. A steel specimen 10 mm x 10 mm X 55mm
DIAGRAM:-
THEORY:-
An impact test signifies toughness of material that is ability of material to absorb energy
during plastic deformation. Static tension tests of unmatched specimens do not always reveal
the susceptibility of a metal to brittle fracture. This important factor is determined by impact
test. Toughness takes into account both the strength and ductility of the material. Several
engineering materials have to withstand impact or suddenly applied loads while in service.
Impact strengths are generally lower as compared to strengths achieved under slowly applied
loads. Of all types of impact tests, the notch bar tests are most extensively used. Therefore,
the impact test measures the energy necessary to fracture a standard notch bar by applying an
impulse load. The test measures the notch toughness of material under shock loading. Values
obtained from these tests are not of much utility to design problems directly and are highly
arbitrary. Still it is important to note that it provides a good way of comparing toughness of
various materials or toughness of the same material under different condition. This test can
also be used to assess theductile brittle transition temperature of the material occurring due to
lowering of temperature.
18. PROCEDURE :-
Charpy Test
1. With the striking hammer (pendulum) in safe test position, firmly hold the steel specimen
in impact testing machines vice in such a way that the notch faces s the hammer and is half
inside and half above the top surface of the vice.
2. Bring the striking hammer to its top most striking position unless it is already there, and
lock it at that position.
3. Bring indicator of the machine to zero, or follow the instructions of the operating manual
supplied with the machine.
4. Release the hammer. It will fall due to gravity and break the specimen through its
momentum, the total energy is not absorbed by the specimen. Then it continues to swing.
At its topmost height after breaking the specimen, the indicator stops moving, while the
pendulum falls back. Note the indicator at that topmost final position.
5. The specimen is placed on supports or anvil so that the blow of hammer is opposite to the
notch.
OBESERVATION:-
Charpy test
Impact value of Mild Steel……….N-m
RESULT:-
The energy absorbed for Mild Steel is found out to be ______Joules.
PRECAUTION:-
1. Measure the dimensions of the specimen carefully.
2. Locate the specimen (Charpy test) in such a way that the hammer, strikes it at the middle.
3. Note down readings carefully.
19. EXPERIMENT NO :- 07
AIM: -
To determined young’s modulus of elasticity of material of beam simply supported at ends.
OBJECT:-
To find the values of bending stresses and young’s modulus of elasticity of the material of a
beam simply supported at the ends and carrying a concentrated load at the centre.
APPARATUS: -
1. Deflection of beam apparatus
2. 2. Pan
3. 3. Weights
4. Beam of different cross-sections and material (say wooden and Steel beams)
DIAGRAM:-
20. THEORY:-
If a beam is simply supported at the ends and carries a concentrated load at its centre, the
beam bends concave upwards. The distance between the original position of the beams and its
position after bending at different points along the length of the beam, being maximum at the
centre in this case. This difference is known as ‘deflection’
In this particular type of loading the maximum amount of deflection (δ) is given by the
relation,
δ = W L3
/ 48 EI……… (i)
E = W L3/
48 δ I……… (ii)
Where,
W =Load acting at the center, N
L =Length of the beam between the supports mm
E =Young’s modulus of material of the beam, N/mm2
I =Second moment of area of the cross- section (e.i., moment of Inertia) of the beam, about
the neutral axis, mm.4
BENDING STRESS
As per bending equation, M/I = σ
b / Y
Where, M = Bending moment, N-mm
I = Moment of inertia, mm.4
σ b = Bending stress, N/mm2
, and beam
Y = Distance of the top fiber of the from the neutral axis
PROCEDURE:
1. Adjust cast- iron block along the bed so that they are symmetrical with respect to the
length of the bed.
2. Place the beam on the knife edges on the block so as to project equally beyond each knife
edge. See that the load is applied at the centre of the beam
3. Note the initial reading of vernier scale.
4. Add a weight of 20N (say) and again note the reading of the vrenier scale.
5. Go on taking readings adding 20N (say)each time till you have minimum six readings.
6. Find the deflection (δ) in each case by subtracting the initial reading of vernier scale.
7. Draw a graph between load (W) and deflection (δ) . On the graph choose any two
convenient points and between these points find the corresponding values of W and δ.
8. Calculate the bending stresses for different loads using relation δb = My /I As given
in the observation table.
21. OBESERVATION TABLE :-
S.No.
Load W
(N)
Bending
moment
M=
Bending stress
(Nmm)
Deflection
δ (mm)
Young‘s
Modulus of
elasticity,
E =
1
2
3
4
5
RESULT:
1. The young’s modulus for steel beam is found to be----- N/mm2
.
2. The young’s modulus for wooden beam is found to be----- N/mm2
PRECAUTION
1. Make sure that beam and load are placed a proper position.
2. The cross- section of the beam should be large.
3. Note down the readings of the vernier scale carefully
22. EXPERIMENT NO :- 08
AIM: -
To determined Shear Test of Steel.
OBJECT: -
To conduct shear test on specimens under double shear:
APPARATUS: -
i) Universal testing machine.
ii) Shear test attachment.
iii) Specimens.
THEORY: -
Place the shear test attachment on the lower table, this attachment consists of cutter. The
specimen is inserted in shear test attachment & lift the lower table so that the zero is adjusted,
then apply the load such that the specimen breaks in two or three pieces. If the specimen
breaks in two pieces then it will be in single shear & if it breaks in three pieces then it will be
in double shear.
PROCEDURE:
1. Insert the specimen in position and grip one end of the attachment in the upper portion and
one end in the lower portion.
2. Switch on the main switch of universal testing machine machine.
3. The drag indicator in contact with the main indicator.
4. Select the suitable range of loads and space the corresponding weight in the pendulum and
balance it if necessary with the help of small balancing weights.
5. Operate (push) buttons for driving the motor to drive the pump.
6. Gradually move the head control level in left-hand direction till the specimen shears.
7. Down the load at which the specimen shears.
8. Stop the machine and remove the specimen
Repeat the experiment with other specimens.
OBESERVATION:-
Diameter of the Rod, D =..….. mm
Cross-section area of the Rod (in double shear) = 2π/4d2
=………. mm2
Load taken by the Specimen at the time of failure , W =……..N
Strength of rod against Shearing = ƒ2π/4d2
ƒ = W / 2x π/4x d2
N/mm2
RESULT:
The Shear strength of mild steel specimen is found to be……………… N/mm2
PRECAUTION :-
1. The measuring range should not be changed at any stage during the test.
2. The inner diameter of the hole in the shear stress attachment should be slightly greater
than that of the specimen.
3. Measure the diameter of the specimen accurately.
23. EXPERIMENT NO :- 09
AIM: -
Spring Testing.
OBJECT: -
To determine the stiffness of the spring and modulus of rigidity of the spring wire.
APPARATUS: -
i) Spring testing machine.
ii) A spring
iii) Vernier caliper, Scale.
iv) Micrometer.
DIAGRAM:-
THEORY: -
Springs are elastic member which distort under load and regain their original shape when load
is removed. They are used in railway carriages, motor cars, scooters, motorcycles, rickshaws,
governors etc. According to their uses the springs perform the following Functions:
1) To absorb shock or impact loading as in carriage springs.
2) To store energy as in clock springs.
3) To apply forces to and to control motions as in brakes and clutches.
4) To measure forces as in spring balances.
5) To change the variations characteristic of a member as in flexible mounting of motors.
The spring is usually made of either high carbon steel (0.7 to 1.0%) or medium carbon alloy
steels. Phosphor bronze, brass, 18/8 stainless steel and Monel and other metal alloys are used
for corrosion resistance spring.
24. Several types of spring are available for different application. Springs may classified as
helical springs, leaf springs and flat spring depending upon their shape. They are fabricated of
high shear strength materials such as high carbon alloy steels spring form elements of not only
mechanical system but also structural system. In several cases it is essential to idealise
complex structural systems by suitable spring.
PROCEDURE:
1) Measure the diameter of the wire of the spring by using the micrometer.
2) Measure the diameter of spring coils by using the vernier caliper
3) Count the number of turns.
4) Insert the spring in the spring testing machine and load the spring by a suitable weight and
note the corresponding axial deflection in tension or compression.
5) Increase the load and take the corresponding axial deflection readings.
6) Plot a curve between load and deflection. The shape of the curve gives the stiffness of the
spring.
OBESERVATION
Least count of micrometer = ……mm
Diameter of the spring wire d =………mm(Mean of three readings)
Least count of vernier caliper = ……mm
Diameter of the spring coil, D = ……mm (Mean of three readings)
Mean coil diameter, Dm = D - d……mm
Number of turns, n =
OBESERVATION TABLE:
S.No
Load,W
(N)
Deflection,(δ)
(mm)
Stiffness K = W / δ
(N / mm)
1
2
3
4
5
Mean k = ……
Modulus of rigidity C = 8W (Dm )3
n / δ d4
Spring Index = Dm / D
RESULT:
The value of spring constant k of closely coiled helical spring is found to be------------ N /mm
PRECAUTION:-
1. The dimension of spring was measured accurately.
2. Deflection obtained in spring was measured accurately
25. EXPERIMENT NO: - 10
OBJECT: -
To Study various types of strain Gauges.
THEORY : -
A strain Gauge may be defined as any instrument or device that is employed to measure the
linear deformation over a given gauge length, occurring in the material of a structure during
the loading of structures. This definition is quite broad. In fact it covers the range of
instruments included between the linear scale & the precise optical & electrical gauges now
available. The many types of strain gauges available are quite varied both in applications & in
the principle invalid in their magnification, systems. Depending upon the magnification
system the strain gauges may be classified as follows:
1) Mechanical
i) Wedge & screw
ii) Lever – simple & compound
iii) Rack & pinion
iv) Combination of lever & rack & pinion
v) Dial indicators
2) Electrical
i) Inductance
ii) Capacitance
iii) Piezoelectric & piezoresiotue
A strain gauge has the following four basic characteristics
1. Gauge length: - The gauge size for a mechanical strain gauge is characterized by the
distance between two knife edges in contact with the specimen & by width of a movable
knife edges non linear strum which should be as small as possible in that case.
2. Sensitivity :- It is the smallest value of strain which can be read on the scale associated
with strain gauge .Sensitivity can be defined in two way :- Smallest reading of scale
i) Deformation sensitivity = -------------Multiplication factor Deformation sensitivity
ii) Strain sensitivity = -------------Base length
3. Range: - This represents the maximum strain which can be recorded without resetting or
replacing the strain gauge. The range & sensitivity are
a. Simple Mechanical lever magnification:-The simple lever strain gauge gains its
magnification factors by a suitable positioning of fulcrum cap’s multiplying divider is
an important extension of this category. The magnification of this type of gauge is
unlimited. The gauge length of cap’s divider is 5cm & strain is magnified 10: 1 on
graduated scale.
b. Compound Magnification System:-Two commercially available gauges which utilize
the compound magnification are illustrated by Barry gauge & tinusis oisen strain
gauge.The Barry strain gauge consists of frame a with two conically painted contact
points. One point b is rigidly fixed to frame while other c is provided from a frame &
is internal with a lever armed which alone magnifies the strain about 5.5. A screw
26. micrometer or dial indicator is used to measure the motion of arm, thus permitting
measurements of strain to nearest 0.005 m with a 0.025mm micrometer.
c. Compound lever Magnification:-Two gauges of this category are Huggenberger strain
gauge & parter lipp strain gauge. In these instruments the magnification system is
composed of two or more simple levers in serus. They have relatively small size &
high magnification factor.
d. Mechanical by rack & pinion:-The rack & pinion principle alone with various types of
gear train is employed in gauge in which the magnification system is incorporated in
an indicating dial. In general a dial indicator consists of an encased grain train actuated
by a rack cut in spindle which follows the motion to be measured. A spring imposes
sufficient spindle force to maintain a reasonably uniform & positive contact with the
moving part. The gear train terminates with a light weight pointer which indicator
spindle travel on a graduated dial. Lost motion in gear traum is minimized by +ve
force of a small coul spring the dial gauge extensometer is the most popular gauge of
this type used in a material testing laboratory. Dial gauge indicator are frequently
attached permanently to a structure to indicate the deflection one deflection on
deformation obtained under working condition.
4. Accuracy & repeatability
Sensitive does not ensure accuracy. Usually the very sensitive instruments are quite prone
to error unless they are employed with utmost care. Before selecting a particular type of
gauge following factors must also be carefully evaluated.
1) Readability
2) Ease of mounting
3) Required operator skill
4) Weight
5) frequency response
6) cost.
1) Mechanical Strain Gauges:-
i) Wedge & screw orignification:-The wedge gauge is simply a triangular plate with its
longer sides related at 1:10 slope when inserted between two shoulders dipped to the
test specimen, extension could be detected nearest 0.05 mm .A single screw
extensometer which is one of the pioneer instruments used for measurement of strain.
The magnification in this instrument is accomplished solely by a screw micrometer a
measures the relative motion of two coaxial tubes
a. Magnetic
b. Acoustical
c. Pneumatic
d. Scratch type
e. Photo stress gauge Characteristic of a strain gauge:-